UNDERSTANDING VARIATION IN PARTITION COEFFICIENT, Kd ...
UNDERSTANDING VARIATION IN PARTITION COEFFICIENT, Kd ...
UNDERSTANDING VARIATION IN PARTITION COEFFICIENT, Kd ...
Create successful ePaper yourself
Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.
United States Office of Air and Radiation EPA 402-R-99-004B<br />
Environmental Protection August 1999<br />
Agency<br />
<strong>UNDERSTAND<strong>IN</strong>G</strong> <strong>VARIATION</strong> <strong>IN</strong><br />
<strong>PARTITION</strong> <strong>COEFFICIENT</strong>, K d, VALUES<br />
Volume II:<br />
Review of Geochemistry and Available K d Values<br />
for Cadmium, Cesium, Chromium, Lead, Plutonium,<br />
Radon, Strontium, Thorium, Tritium ( 3 H), and Uranium
<strong>UNDERSTAND<strong>IN</strong>G</strong> <strong>VARIATION</strong> <strong>IN</strong><br />
<strong>PARTITION</strong> <strong>COEFFICIENT</strong>, K d, VALUES<br />
Volume II:<br />
Review of Geochemistry and Available K d Values<br />
for Cadmium, Cesium, Chromium, Lead, Plutonium,<br />
Radon, Strontium, Thorium, Tritium ( 3 H), and Uranium<br />
August 1999<br />
A Cooperative Effort By:<br />
Office of Radiation and Indoor Air<br />
Office of Solid Waste and Emergency Response<br />
U.S. Environmental Protection Agency<br />
Washington, DC 20460<br />
Office of Environmental Restoration<br />
U.S. Department of Energy<br />
Washington, DC 20585
NOTICE<br />
The following two-volume report is intended solely as guidance to EPA and other<br />
environmental professionals. This document does not constitute rulemaking by the Agency, and<br />
cannot be relied on to create a substantive or procedural right enforceable by any party in<br />
litigation with the United States. EPA may take action that is at variance with the information,<br />
policies, and procedures in this document and may change them at any time without public notice.<br />
Reference herein to any specific commercial products, process, or service by trade name,<br />
trademark, manufacturer, or otherwise, does not necessarily constitute or imply its endorsement,<br />
recommendation, or favoring by the United States Government.<br />
ii
FOREWORD<br />
Understanding the long-term behavior of contaminants in the subsurface is becoming<br />
increasingly more important as the nation addresses groundwater contamination. Groundwater<br />
contamination is a national concern as about 50 percent of the United States population receives<br />
its drinking water from groundwater. It is the goal of the Environmental Protection Agency<br />
(EPA) to prevent adverse effects to human health and the environment and to protect the<br />
environmental integrity of the nation’s groundwater.<br />
Once groundwater is contaminated, it is important to understand how the contaminant<br />
moves in the subsurface environment. Proper understanding of the contaminant fate and transport<br />
is necessary in order to characterize the risks associated with the contamination and to develop,<br />
when necessary, emergency or remedial action plans. The parameter known as the partition (or<br />
distribution) coefficient (K d) is one of the most important parameters used in estimating the<br />
migration potential of contaminants present in aqueous solutions in contact with surface,<br />
subsurface and suspended solids.<br />
This two-volume report describes: (1) the conceptualization, measurement, and use of the<br />
partition coefficient parameter; and (2) the geochemical aqueous solution and sorbent properties<br />
that are most important in controlling adsorption/retardation behavior of selected contaminants.<br />
Volume I of this document focuses on providing EPA and other environmental remediation<br />
professionals with a reasoned and documented discussion of the major issues related to the<br />
selection and measurement of the partition coefficient for a select group of contaminants. The<br />
selected contaminants investigated in this two-volume document include: chromium, cadmium,<br />
cesium, lead, plutonium, radon, strontium, thorium, tritium ( 3 H), and uranium. This two-volume<br />
report also addresses a void that has existed on this subject in both this Agency and in the user<br />
community.<br />
It is important to note that soil scientists and geochemists knowledgeable of sorption<br />
processes in natural environments have long known that generic or default partition coefficient<br />
values found in the literature can result in significant errors when used to predict the absolute<br />
impacts of contaminant migration or site-remediation options. Accordingly, one of the major<br />
recommendations of this report is that for site-specific calculations, partition coefficient values<br />
measured at site-specific conditions are absolutely essential.<br />
For those cases when the partition coefficient parameter is not or cannot be measured,<br />
Volume II of this document: (1) provides a “thumb-nail sketch” of the key geochemical processes<br />
affecting the sorption of the selected contaminants; (2) provides references to related key<br />
experimental and review articles for further reading; (3) identifies the important aqueous- and<br />
solid-phase parameters controlling the sorption of these contaminants in the subsurface<br />
environment under oxidizing conditions; and (4) identifies, when possible, minimum and<br />
maximum conservative partition coefficient values for each contaminant as a function of the key<br />
geochemical processes affecting their sorption.<br />
iii
This publication is the result of a cooperative effort between the EPA Office of Radiation<br />
and Indoor Air, Office of Solid Waste and Emergency Response, and the Department of Energy<br />
Office of Environmental Restoration (EM-40). In addition, this publication is produced as part of<br />
ORIA’s long-term strategic plan to assist in the remediation of contaminated sites. It is published<br />
and made available to assist all environmental remediation professionals in the cleanup of<br />
groundwater sources all over the United States.<br />
iv<br />
Stephen D. Page, Director<br />
Office of Radiation and Indoor Air
ACKNOWLEDGMENTS<br />
Ronald G. Wilhelm from ORIA’s Center for Remediation Technology and Tools was the<br />
project lead and EPA Project Officer for this two-volume report. Paul Beam, Environmental<br />
Restoration Program (EM-40), was the project lead and sponsor for the Department of Energy<br />
(DOE). Project support was provided by both DOE/EM-40 and EPA’s Office of Remedial and<br />
Emergency Response (OERR).<br />
EPA/ORIA wishes to thank the following people for their assistance and technical review<br />
comments on various drafts of this report:<br />
Patrick V. Brady, U.S. DOE, Sandia National Laboratories<br />
David S. Brown, U.S. EPA, National Exposure Research Laboratory<br />
Joe Eidelberg, U.S. EPA, Region 9<br />
Amy Gamerdinger, Washington State University<br />
Richard Graham, U.S. EPA, Region 8<br />
John Griggs, U.S. EPA, National Air and Radiation Environmental Laboratory<br />
David M. Kargbo, U.S. EPA, Region 3<br />
Ralph Ludwig, U.S. EPA, National Risk Management Research Laboratory<br />
Irma McKnight, U.S. EPA, Office of Radiation and Indoor Air<br />
William N. O’Steen, U.S. EPA, Region 4<br />
David J. Reisman, U.S. EPA, National Risk Management Research Laboratory<br />
Kyle Rogers, U.S. EPA, Region 5<br />
Joe R. Williams, U.S. EPA, National Risk Management Research Laboratory<br />
OSWER Regional Groundwater Forum Members<br />
In addition, special acknowledgment goes to Carey A. Johnston from ORIA’s Center for<br />
Remediation Technology and Tools for his contributions in the development, production, and<br />
review of this document.<br />
Principal authorship in production of this guide was provided by the Department of Energy’s<br />
Pacific Northwest National Laboratory (PNNL) under the Interagency Agreement Number<br />
DW89937220-01-03. Lynnette Downing served as the Department of Energy’s Project Officer<br />
for this Interagency Agreement. PNNL authors involved in this project include:<br />
Kenneth M. Krupka<br />
Daniel I. Kaplan<br />
Gene Whelan<br />
R. Jeffrey Serne<br />
Shas V. Mattigod<br />
v
TO COMMENT ON THIS GUIDE OR PROVIDE <strong>IN</strong>FORMATION FOR FUTURE<br />
UPDATES:<br />
Send all comments/updates to:<br />
U.S. Environmental Protection Agency<br />
Office of Radiation and Indoor Air<br />
Attention: Understanding Variation in Partition (K d) Values<br />
401 M Street, SW (6602J)<br />
Washington, DC 20460<br />
or<br />
webmaster.oria@epa.gov<br />
vi
ABSTRACT<br />
This two-volume report describes the conceptualization, measurement, and use of the partition (or<br />
distribution) coefficient, K d, parameter, and the geochemical aqueous solution and sorbent<br />
properties that are most important in controlling adsorption/retardation behavior of selected<br />
contaminants. The report is provided for technical staff from EPA and other organizations who<br />
are responsible for prioritizing site remediation and waste management decisions. Volume I<br />
discusses the technical issues associated with the measurement of K d values and its use in<br />
formulating the retardation factor, R f. The K d concept and methods for measurement of K d values<br />
are discussed in detail in Volume I. Particular attention is directed at providing an understanding<br />
of: (1) the use of K d values in formulating R f, (2) the difference between the original<br />
thermodynamic K d parameter derived from ion-exchange literature and its “empiricized” use in<br />
contaminant transport codes, and (3) the explicit and implicit assumptions underlying the use of<br />
the K d parameter in contaminant transport codes. A conceptual overview of chemical reaction<br />
models and their use in addressing technical defensibility issues associated with data from K d<br />
studies is presented. The capabilities of EPA’s geochemical reaction model M<strong>IN</strong>TEQA2 and its<br />
different conceptual adsorption models are also reviewed. Volume II provides a “thumb-nail<br />
sketch” of the key geochemical processes affecting the sorption of selected inorganic<br />
contaminants, and a summary of K d values given in the literature for these contaminants under<br />
oxidizing conditions. The contaminants chosen for the first phase of this project include<br />
chromium, cadmium, cesium, lead, plutonium, radon, strontium, thorium, tritium ( 3 H), and<br />
uranium. Important aqueous speciation, (co)precipitation/dissolution, and adsorption reactions<br />
are discussed for each contaminant. References to related key experimental and review articles<br />
for further reading are also listed.<br />
vii
CONTENTS<br />
NOTICE ..................................................................ii<br />
FOREWORD ............................................................. iii<br />
ACKNOWLEDGMENTS .....................................................v<br />
FUTURE UPDATES ....................................................... vi<br />
ABSTRACT ..............................................................vii<br />
LIST OF FIGURES ........................................................ xiii<br />
LIST OF TABLES .........................................................xv<br />
1.0 Introduction .......................................................... 1.1<br />
2.0 The K d Model ......................................................... 2.1<br />
3.0 Methods, Issues, and Criteria for Measuring K d Values .......................... 3.1<br />
viii<br />
Page<br />
3.1 Laboratory Batch Methods ............................................ 3.1<br />
3.2 Laboratory Flow-Through Method ...................................... 3.1<br />
3.3 Other Methods ..................................................... 3.2<br />
3.4 Issues ............................................................ 3.2<br />
4.0 Application of Chemical Reaction Models .................................... 4.1<br />
5.0 Contaminant Geochemistry and K d Values ................................... 5.1<br />
5.1 General ........................................................... 5.1<br />
5.2 Cadmium Geochemistry and K d Values ................................... 5.5<br />
5.2.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation .......................................... 5.5<br />
5.2.2 General Geochemistry ........................................... 5.5<br />
5.2.3 Aqueous Speciation ............................................. 5.6<br />
5.2.4 Dissolution/Precipitation/Coprecipitation ............................. 5.8<br />
5.2.5 Sorption/Desorption ............................................. 5.9<br />
5.2.6 Partition Coefficient, K d , Values .................................. 5.10<br />
5.2.6.1 General Availability of K d Values .............................. 5.10<br />
5.2.6.2 Look-Up Tables .......................................... 5.11<br />
5.2.6.2.1 Limits of K d Values with Aluminum/Iron-Oxide Concentrations ..... 5.11<br />
5.2.6.2.2 Limits of K d Values with Respect to CEC ...................... 5.12<br />
5.2.6.2.3 Limits of K d Values with Respect to Clay Concentrations .......... 5.12<br />
5.2.6.2.4 Limits of K d Values with Respect to Concentration of<br />
Organic Matter .......................................... 5.12
5.2.6.2.5 Limits of K d Values with Respect to Dissolved Calcium,<br />
Magnesium, and Sulfide Concentrations, and Redox Conditions ..... 5.12<br />
5.3 Cesium Geochemistry and K d Values .................................... 5.13<br />
5.3.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation ......................................... 5.13<br />
5.3.2 General Geochemistry .......................................... 5.13<br />
5.3.3 Aqueous Speciation ............................................ 5.13<br />
5.3.4 Dissolution/Precipitation/Coprecipitation ............................ 5.14<br />
5.3.5 Sorption/Desorption ............................................ 5.14<br />
5.3.6 Partition Coefficient, K d , Values .................................. 5.15<br />
5.3.6.1 General Availability of K d Data ............................... 5.15<br />
5.3.6.2 Look-Up Tables .......................................... 5.16<br />
5.3.6.2.1 Limits of K d with Respect to pH ......................... 5.18<br />
5.3.6.2.2 Limits of K d with Respect to Potassium, Ammonium,<br />
and Aluminum/Iron-Oxide Concentrations ................. 5.18<br />
5.4 Chromium Geochemistry and K d Values ................................. 5.18<br />
5.4.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation ........................................... 5.18<br />
5.4.2 General Geochemistry .......................................... 5.18<br />
5.4.3 Aqueous Speciation ............................................ 5.19<br />
5.4.4 Dissolution/Precipitation/Coprecipitation ............................ 5.19<br />
5.4.5 Sorption/Desorption ............................................ 5.20<br />
5.4.6 Partition Coefficient, K d , Values .................................. 5.21<br />
5.4.6.1 General Availability of K d Data ................................ 5.21<br />
5.4.6.2 Look-Up Tables ........................................... 5.22<br />
5.4.6.2.1 Limits of K d with Respect to pH ......................... 5.23<br />
5.4.6.2.2 Limits of K d with Respect to Extractable Iron Content ......... 5.23<br />
5.4.6.2.3 Limits of K d with Respect to Competing Anion Concentrations .. 5.23<br />
5.5 Lead Geochemistry and K d Values ..................................... 5.25<br />
5.5.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation ........................................... 5.25<br />
5.5.2 General Geochemistry .......................................... 5.25<br />
5.5.3 Aqueous Speciation ............................................ 5.26<br />
5.5.4 Dissolution/Precipitation/Coprecipitation ............................ 5.27<br />
5.5.5 Sorption/Desorption ............................................ 5.30<br />
5.5.6 Partition Coefficient, K d , Values .................................. 5.31<br />
5.5.6.1 General Availability of K d Data ................................ 5.31<br />
5.5.6.2 K d Look-Up Tables ........................................ 5.33<br />
5.5.6.2.1 Limits of K d with Respect to pH ......................... 5.33<br />
5.5.6.2.2 Limits of K d with Respect to Equilibrium Lead<br />
ix
Concentrations Extractable Iron Content ........................ 5.34<br />
5.6 Plutonium Geochemistry and K d Values ................................. 5.34<br />
5.6.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation ......................................... 5.34<br />
5.6.2 General Geochemistry .......................................... 5.34<br />
5.6.3 Aqueous Speciation ............................................ 5.35<br />
5.6.4 Dissolution/Precipitation/Coprecipitation ............................ 5.37<br />
5.6.5 Sorption/Desorption ............................................ 5.40<br />
5.6.6 Partition Coefficient, K d , Values .................................. 5.41<br />
5.6.6.1 General Availability of K d Data ............................... 5.41<br />
5.6.6.2 K d Look-Up Tables ....................................... 5.43<br />
5.6.6.2.1 Limits of K d with Respect to Clay Content .................. 5.43<br />
5.6.6.2.2 Limits of K d with Respect to Dissolved Carbonate<br />
Concentrations ....................................... 5.44<br />
5.7 Radon Geochemistry and K d Values .................................... 5.44<br />
5.7.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation ......................................... 5.44<br />
5.7.2 General Geochemistry .......................................... 5.45<br />
5.7.3 Aqueous Speciation ............................................ 5.45<br />
5.7.4 Dissolution/Precipitation/Coprecipitation ............................ 5.46<br />
5.7.5 Sorption/Desorption ............................................ 5.46<br />
5.7.6 Partition Coefficient, K d , Values .................................. 5.46<br />
5.8 Strontium Geochemistry and K d Values .................................. 5.46<br />
5.8.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation ......................................... 5.46<br />
5.8.2 General Geochemistry .......................................... 5.47<br />
5.8.3 Aqueous Speciation ............................................ 5.47<br />
5.8.4 Dissolution/Precipitation/Coprecipitation ............................ 5.48<br />
5.8.5 Sorption/Desorption ............................................ 5.49<br />
5.8.6 Partition Coefficient, K d , Values .................................. 5.51<br />
5.8.6.1 General Availability of K d Data ............................... 5.51<br />
5.8.6.2 Look-Up Tables .......................................... 5.51<br />
5.8.6.2.1 Limits of K d with Respect to pH, CEC, and<br />
Clay Concentrations Values ............................ 5.52<br />
5.8.6.2.2 Limits of K d with Respect to Dissolved Calcium<br />
Concentrations ...................................... 5.52<br />
5.8.6.2.3 Limits of K d with Respect to Dissolved Stable<br />
Strontium and Carbonate Concentrations .................. 5.53<br />
5.9 Thorium Geochemistry and K d Values ................................... 5.53<br />
x
5.9.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation ......................................... 5.53<br />
5.9.2 General Geochemistry .......................................... 5.54<br />
5.9.3 Aqueous Speciation ............................................ 5.55<br />
5.9.4 Dissolution/Precipitation/Coprecipitation ............................ 5.58<br />
5.9.5 Sorption/Desorption ............................................ 5.60<br />
5.9.6 Partition Coefficient, K d, Values ................................... 5.61<br />
5.9.6.1 General Availability of K d Data ............................... 5.61<br />
5.9.6.2 Look-Up Tables .......................................... 5.62<br />
5.9.6.2.1 Limits of K d with Respect to Organic Matter and<br />
Aluminum/Iron-Oxide Concentrations .................... 5.63<br />
5.9.6.2.2 Limits of K d with Respect to Dissolved Carbonate<br />
Concentrations ....................................... 5.63<br />
5.10 Tritium Geochemistry and K d Values ................................... 5.64<br />
5.10.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation ........................................ 5.64<br />
5.10.2 General Geochemistry ......................................... 5.64<br />
5.10.3 Aqueous Speciation ........................................... 5.65<br />
5.10.4 Dissolution/Precipitation/Coprecipitation ........................... 5.65<br />
5.10.5 Sorption/Desorption ........................................... 5.65<br />
5.10.6 Partition Coefficient, K d , Values ................................. 5.65<br />
5.11 Uranium Geochemistry and K d Values .................................. 5.65<br />
5.11.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation ........................................ 5.65<br />
5.11.2 General Geochemistry ......................................... 5.66<br />
5.11.3 Aqueous Speciation ........................................... 5.67<br />
5.11.4 Dissolution/Precipitation/Coprecipitation ........................... 5.69<br />
5.11.5 Sorption/Desorption ........................................... 5.72<br />
5.11.6 Partition Coefficient, K d , Values ................................. 5.74<br />
5.11.6.1 General Availability of K d Data .............................. 5.74<br />
5.11.6.2 Look-Up Table .......................................... 5.74<br />
5.11.6.2.1 Limits K d Values with Respect to Dissolved<br />
Carbonate Concentrations ............................. 5.75<br />
5.11.6.2.2 Limits of K d Values with Respect to Clay Content and CEC ... 5.76<br />
5.11.6.2.3 Use of Surface Complexation Models to Predict<br />
Uranium K d Values .................................. 5.76<br />
5.12 Conclusions ..................................................... 5.77<br />
6.0 References ........................................................... 6.1<br />
xi
Appendix A - Acronyms and Abbreviations ......................................A.1<br />
Appendix B - Definitions .................................................... B.1<br />
Appendix C - Partition Coefficients for Cadmium ................................. C.1<br />
Appendix D - Partition Coefficients for Cesium ...................................D.1<br />
Appendix E - Partition Coefficients for Chromium ................................. E.1<br />
Appendix F - Partition Coefficients for Lead ..................................... F.1<br />
Appendix G - Partition Coefficients for Plutonium ................................G.1<br />
Appendix H - Partition Coefficients for Strontium .................................H.1<br />
Appendix I - Partition Coefficients for Thorium ................................... I.1<br />
Appendix J - Partition Coefficients for Uranium ................................... J.1<br />
xii
LIST OF FIGURES<br />
Figure 5.1. Calculated distribution of cadmium aqueous species as a function of pH<br />
for the water composition in Table 5.1 ............................. 5.7<br />
Figure 5.2. Calculated distribution of lead aqueous species as a function of<br />
pH for the water composition listed in Table 5.1 ..................... 5.29<br />
Figure 5.3. Calculated distribution of plutonium aqueous species as a function of<br />
pH for the water composition in Table 5.1. ......................... 5.39<br />
Figure 5.4. Calculated distribution of thorium hydrolytic species as a function of pH. .. 5.57<br />
Figure 5.5. Calculated distribution of thorium aqueous species as a function of<br />
pH for the water composition in Table 5.1. ......................... 5.59<br />
Figure 5.6a. Calculated distribution of U(VI) hydrolytic species as a function of<br />
pH at 0.1 µg/l total dissolved U(VI) .............................. 5.70<br />
Figure 5.6b. Calculated distribution of U(VI) hydrolytic species as a function of pH<br />
at 1,000 µg/l total dissolved U(VI) ............................... 5.71<br />
Figure 5.7. Calculated distribution of U(VI) aqueous species as a function of pH<br />
for the water composition in Table 5.1 ............................ 5.72<br />
Figure C.1. Relation between cadmium K d values and pH in soils ................... C.5<br />
Figure D.1. Relation between cesium K d values and CEC .........................D.7<br />
Figure D.2. Relation between CEC and clay content ............................D.8<br />
Figure D.3. K d values calculated from an overall literature Fruendlich equation for<br />
cesium (Equation D.2) ........................................D.12<br />
Figure D.4. Generalized cesium Freundlich equation (Equation D.3) derived<br />
from the literature ............................................D.16<br />
Figure D.5. Cesium K d values calculated from generalized Fruendlich equation<br />
(Equations D.3 and D.4) derived from the literature ..................D.16<br />
xiii<br />
Page
Figure E.1. Variation of K d for Cr(VI) as a function of pH and DCB extractable<br />
Iron content without the presence of competing anions ................ E.10<br />
Figure F.1. Correlative relationship between K d and pH .......................... F.6<br />
Figure F.2. Variation of K d as a function of pH and the equilibrium<br />
lead concentrations. ............................................ F.7<br />
Figure G.1. Scatter plot matrix of soil properties and the partition<br />
coefficient (K d) of plutonium ....................................G.12<br />
Figure G.2. Variation of K d for plutonium as a function of clay content and<br />
dissolved carbonate concentrations. ...............................G.14<br />
Figure H.1. Relation between strontium K d values and CEC in soils. ................H.5<br />
Figure H.2. Relation between strontium K d values for soils with CEC<br />
values less than 15 meq/100 g. ...................................H.7<br />
Figure H.3. Relation between strontium K d values and soil clay content ..............H.7<br />
Figure H.4. Relation between strontium K d values and soil pH .....................H.9<br />
Figure I.1. Linear regression between thorium K d values and pH for the pH<br />
range from 4 to 8 ............................................. I.5<br />
Figure I.2. Linear regression between thorium K d values and pH for the pH<br />
range from 4 to 8 ............................................. I.8<br />
Figure J.1. Field-derived K d values for 238 U and 235 U from Serkiz and Johnson (1994)<br />
plotted as a function of porewater pH for contaminated<br />
soil/porewater samples ......................................... J.8<br />
Figure J.2. Field-derived K d values for 238 U and 235 U from Serkiz and Johnson (1994)<br />
plotted as a function of the weight percent of clay-size particles in the<br />
contaminated soil/porewater samples ............................... J.9<br />
Figure J.3. Field-derived K d values for 238 U and 235 U plotted from Serkiz and Johnson (1994)<br />
as a function of CEC (meq/kg) of the contaminated<br />
soil/porewater samples ........................................ J.10<br />
Figure J.4. Uranium K d values used for development of K d look-up table ........... J.19<br />
xiv
LIST OF TABLES<br />
Table 5.1. Estimated mean composition of river water of the world from Hem (1985) ...... 5.3<br />
Table 5.2. Concentrations of contaminants used in the aqueous species<br />
distribution calculations. ............................................ 5.4<br />
Table 5.3. Cadmium aqueous species included in the speciation calculations ............. 5.6<br />
Table 5.4. Estimated range of K d values for cadmium as a function of pH. ............. 5.11<br />
Table 5.5. Estimated range of K d values (ml/g) for cesium based on CEC<br />
or clay content for systems containing
Table 5.16. Uranium(VI) aqueous species included in the speciation calculations. ........ 5.69<br />
Table 5.17. Look-up table for estimated range of K d values for uranium based on pH ..... 5.75<br />
Table 5.18. Selected chemical and transport properties of the contaminants. ............ 5.78<br />
Table 5.19. Distribution of dominant contaminant species at 3 pH<br />
values for an oxidizing water described in Tables 5.1 and 5.2. .............. 5.79<br />
Table 5.20. Some of the more important aqueous- and solid-phase parameters<br />
affecting contaminant sorption ..................................... 5.81<br />
Table C.1. Descriptive statistics of the cadmium K d data set for soils ................... C.3<br />
Table C.2. Correlation coefficients (r) of the cadmium K d data set for soils .............. C.4<br />
Table C.3. Look-up table for estimated range of K d values for cadmium based on pH ...... C.5<br />
Table C.4. Cadmium K d data set for soils. ....................................... C.6<br />
Table D.1. Descriptive statistics of cesium K d data set including<br />
soil and pure mineral phases. ........................................D.3<br />
Table D.2. Descriptive statistics of data set including soils only. ......................D.4<br />
Table D.3. Correlation coefficients (r) of the cesium K d value data set that<br />
included soils and pure mineral phases. ................................D.6<br />
Table D.4. Correlation coefficients (r) of the soil-only data set. .......................D.6<br />
Table D.5. Effect of mineralogy on cesium exchange. ..............................D.9<br />
Table D.6 Cesium K d values measured on mica (Fithian illite) via adsorption<br />
and desorption experiments. ........................................D.10<br />
Table D.7. Approximate upper limits of linear range of adsorption isotherms on<br />
various solid phases. .............................................D.11<br />
Table D.8. Fruendlich equations identified in literature for cesium. ...................D.13<br />
Table D.9. Descriptive statistics of the cesium Freundlich equations (Table D.8)<br />
reported in the literature. ..........................................D.15<br />
xvi
Table D.10. Estimated range of K d values (ml/g) for cesium based on CEC<br />
or clay content for systems containing
Table H.3. Simple and multiple regression analysis results involving<br />
strontium K d values, CEC (meq/100 g), pH, and clay content (percent). ........H.8<br />
Table H.4. Look-up table for estimated range of K d values for strontium based<br />
on CEC and pH. .................................................H.10<br />
Table H.5. Look-up table for estimated range of K d values for strontium based on<br />
clay content and pH. ..............................................H.10<br />
Table H.6. Calculations of clay content using regression equations containing<br />
CEC as a independent variable. ......................................H.11<br />
Table H.7. Strontium K d data set for soils. .....................................H.12<br />
Table H.8. Strontium K d data set for pure mineral phases and soils ...................H.16<br />
Table I.1. Descriptive statistics of thorium K d value data set presented in Section I.3. ...... I.3<br />
Table I.2. Correlation coefficients (r) of the thorium K d value data set presented<br />
in Section I.3. .................................................... I.4<br />
Table I.3. Calculated aqueous speciation of thorium as a function of pH. ............... I.5<br />
Table I.4. Regression coefficient and their statistics relating thorium K d values and pH. ..... I.6<br />
Table I.5. Look-up table for thorium K d values (ml/g) based on pH and<br />
dissolved thorium concentrations. ..................................... I.7<br />
Table I.6. Data set containing thorium K d values. ................................. I.9<br />
Table J.1. Uranium K d values (ml/g) listed by Warnecke et al. (1994, Table 1). ......... J.12<br />
Table J.2. Uranium K d values listed by McKinley and Scholtis (1993, Tables 1, 2,<br />
and 4) from sorption databases used by different international organizations for<br />
performance assessments of repositories for radioactive wastes. ............ J.17<br />
xviii
Table J.3. Geometric mean uranium K d values derived by Thibault et al.<br />
(1990) for sand, loam, clay, and organic soil types. ....................... J.18<br />
Table J.4. Look-up table for estimated range of K d values for uranium based on pH. ...... J.22<br />
Table J.5. Uranium K d values selected from literature for development<br />
of look-up table. ................................................. J.29<br />
xix
1.0 Introduction<br />
The objective of the report is to provide a reasoned and documented discussion on the technical<br />
issues associated with the measurement and selection of partition (or distribution) coefficient,<br />
K d, 1,2 values and their use in formulating the retardation factor, R f. The contaminant retardation<br />
factor (R f) is the parameter commonly used in transport models to describe the chemical<br />
interaction between the contaminant and geological materials (i.e., soil, sediments, rocks, and<br />
geological formations, henceforth simply referred to as soils 3 ). It includes processes such as<br />
surface adsorption, absorption into the soil structure, precipitation, and physical filtration of<br />
colloids. Specifically, it describes the rate of contaminant transport relative to that of<br />
groundwater. This report is provided for technical staff from EPA and other organizations who<br />
are responsible for prioritizing site remediation and waste management decisions. The<br />
two-volume report describes the conceptualization, measurement, and use of the K d parameter;<br />
and geochemical aqueous solution and sorbent properties that are most important in controlling<br />
the adsorption/retardation behavior of a selected set of contaminants.<br />
This review is not meant to assess or judge the adequacy of the K d approach used in modeling<br />
tools for estimating adsorption and transport of contaminants and radionuclides. Other<br />
approaches, such as surface complexation models, certainly provide more robust mechanistic<br />
approaches for predicting contaminant adsorption. However, as one reviewer of this volume<br />
noted, “K d’s are the coin of the realm in this business.” For better or worse, the K d model is<br />
integral part of current methodologies for modeling contaminant and radionuclide transport and<br />
risk analysis.<br />
The K d concept, its use in fate and transport computer codes, and the methods for the<br />
measurement of K d values are discussed in detail in Volume I and briefly introduced in Chapters 2<br />
and 3 in Volume II. Particular attention is directed at providing an understanding of: (1) the use<br />
of K d values in formulating R f, (2) the difference between the original thermodynamic K d<br />
parameter derived from the ion-exchange literature and its “empiricized” use in contaminant<br />
1 Throughout this report, the term “partition coefficient” will be used to refer to the <strong>Kd</strong> “linear<br />
isotherm” sorption model. It should be noted, however, that the terms “partition coefficient” and<br />
“distribution coefficient” are used interchangeably in the literature for the K d model.<br />
2 A list of acronyms, abbreviations, symbols, and notation is given in Appendix A. A list of<br />
definitions is given in Appendix B<br />
3 The terms “sediment” and “soil” have particular meanings depending on one’s technical<br />
discipline. For example, the term “sediment” is often reserved for transported and deposited<br />
particles derived from soil, rocks, or biological material. “Soil” is sometimes limited to referring<br />
to the top layer of the earth’s surface, suitable for plant life. In this report, the term “soil” was<br />
selected with concurrence of the EPA Project Officer as a general term to refer to all<br />
unconsolidated geologic materials.<br />
1.1
transport codes, and (3) the explicit and implicit assumptions underlying the use of the K d<br />
parameter in contaminant transport codes.<br />
The K d parameter is very important in estimating the potential for the adsorption of dissolved<br />
contaminants in contact with soil. As typically used in fate and contaminant transport<br />
calculations, the K d is defined as the ratio of the contaminant concentration associated with the<br />
solid to the contaminant concentration in the surrounding aqueous solution when the system is at<br />
equilibrium. Soil chemists and geochemists knowledgeable of sorption processes in natural<br />
environments have long known that generic or default K d values can result in significant errors<br />
when used to predict the impacts of contaminant migration or site-remediation options. To<br />
address some of this concern, modelers often incorporate a degree of conservatism into their<br />
calculations by selecting limiting or bounding conservative K d values. For example, the most<br />
conservative (i.e., maximum) estimate from the perspective of off-site risks due to contaminant<br />
migration through the subsurface natural soil and groundwater systems is to assume that the soil<br />
has little or no ability to slow (retard) contaminant movement (i.e., a minimum bounding K d<br />
value). Consequently, the contaminant would travel in the direction and at the rate of water.<br />
Such an assumption may in fact be appropriate for certain contaminants such as tritium, but may<br />
be too conservative for other contaminants, such as thorium or plutonium, which react strongly<br />
with soils and may migrate 10 2 to 10 6 times more slowly than the water. On the other hand, when<br />
estimating the risks and costs associated with on-site remediation options, a maximum bounding<br />
K d value provides an estimate of the maximum concentration of a contaminant or radionuclide<br />
sorbed to the soil. Due to groundwater flow paths, site characteristics, or environmental<br />
uncertainties, the final results of risk and transport calculations for some contaminants may be<br />
insensitive to the K d value even when selected within the range of technically-defensible, limiting<br />
minimum and maximum K d values. For those situations that are sensitive to the selected K d value,<br />
site-specific K d values are essential.<br />
The K d is usually a measured parameter that is obtained from laboratory experiments. The<br />
5 general methods used to measure K d values are reviewed. These methods include the batch<br />
laboratory method, the column laboratory method, field-batch method, field modeling method,<br />
and K oc method. The summary identifies what the ancillary information is needed regarding the<br />
adsorbent (soil), solution (contaminated ground-water or process waste water), contaminant<br />
(concentration, valence state, speciation distribution), and laboratory details (spike addition<br />
methodology, phase separation techniques, contact times). The advantages, disadvantages, and,<br />
perhaps more importantly, the underlying assumptions of each method are also presented.<br />
A conceptual overview of geochemical modeling calculations and computer codes as they pertain<br />
to evaluating K d values and modeling of adsorption processes is discussed in detail in Volume I<br />
and briefly described in Chapter 4 of Volume II. The use of geochemical codes in evaluating<br />
aqueous speciation, solubility, and adsorption processes associated with contaminant fate studies<br />
is reviewed. This approach is compared to the traditional calculations that rely on the constant K d<br />
construct. The use of geochemical modeling to address quality assurance and technical<br />
defensibility issues concerning available K d data and the measurement of K d values is also<br />
1.2
discussed. The geochemical modeling review includes a brief description of the EPA’s<br />
M<strong>IN</strong>TEQA2 geochemical code and a summary of the types of conceptual models it contains to<br />
quantify adsorption reactions. The status of radionuclide thermodynamic and contaminant<br />
adsorption model databases for the M<strong>IN</strong>TEQA2 code is also reviewed.<br />
The main focus of Volume II is to: (1) provide a “thumb-nail sketch” of the key geochemical<br />
processes affecting the sorption of a selected set of contaminants; (2) provide references to<br />
related key experimental and review articles for further reading; (3) identify the important<br />
aqueous- and solid-phase parameters controlling the sorption of these contaminants in the<br />
subsurface environment; and (4) identify, when possible, minimum and maximum conservative K d<br />
values for each contaminant as a function key geochemical processes affecting their sorption. The<br />
contaminants chosen for the first phase of this project include cadmium, cesium, chromium, lead,<br />
plutonium, radon, strontium, thorium, tritium ( 3 H), and uranium. The selection of these<br />
contaminants by EPA and PNNL project staff was based on 2 criteria. First, the contaminant had<br />
to be of high priority to the site remediation or risk assessment activities of EPA, DOE, and/or<br />
NRC. Second, because the available funding precluded a review of all contaminants that met the<br />
first criteria, a subset was selected to represent categories of contaminants based on their chemical<br />
behavior. The six nonexclusive categories are:<br />
C Cations - cadmium, cesium, plutonium, strontium, thorium, and uranium(VI).<br />
C Anions - chromium(VI) (as chromate) and uranium(VI).<br />
C Radionuclides - cesium, plutonium, radon, strontium, thorium, tritium ( 3 H), and uranium.<br />
C Conservatively transported contaminants - tritium ( 3 H) and radon.<br />
C Nonconservatively transported contaminants - other than tritium ( 3 H) and radon.<br />
C Redox sensitive elements - chromium, plutonium, and uranium.<br />
The general geochemical behaviors discussed in this report can be used by analogy to estimate the<br />
geochemical interactions of similar elements for which data are not available. For example,<br />
contaminants present primarily in anionic form, such as Cr(VI), tend to adsorb to a limited extent<br />
to soils. Thus, one might generalize that other anions, such as nitrate, chloride, and<br />
U(VI)-anionic complexes, would also adsorb to a limited extent. Literature on the adsorption of<br />
these 3 solutes show no or very little adsorption.<br />
The concentration of contaminants in groundwater is controlled primarily by the amount of<br />
contaminant present at the source; rate of release from the source; hydrologic factors such as<br />
dispersion, advection, and dilution; and a number of geochemical processes including aqueous<br />
geochemical processes, adsorption/desorption, precipitation, and diffusion. To accurately predict<br />
contaminant transport through the subsurface, it is essential that the important geochemical<br />
processes affecting contaminant transport be identified and, perhaps more importantly, accurately<br />
described in a mathematically and scientifically defensible manner. Dissolution/precipitation and<br />
adsorption/desorption are usually the most important processes affecting contaminant interaction<br />
with soils. Dissolution/precipitation is more likely to be the key process where chemical<br />
nonequilibium exists, such as at a point source, an area where high contaminant concentrations<br />
1.3
exist, or where steep pH or oxidation-reduction (redox) gradients exist. Adsorption/desorption<br />
will likely be the key process controlling contaminant migration in areas where chemical steady<br />
state exist, such as in areas far from the point source. Diffusion flux spreads solute via a<br />
concentration gradient (i.e., Fick’s law). Diffusion is a dominant transport mechanism when<br />
advection is insignificant, and is usually a negligible transport mechanism when water is being<br />
advected in response to various forces.<br />
1.4
2.0 The K d Model<br />
The simplest and most common method of estimating contaminant retardation is based on the<br />
partition (or distribution) coefficient, K d. The K d parameter is a factor related to the partitioning<br />
of a contaminant between the solid and aqueous phases. It is an empirical unit of measurement<br />
that attempts to account for various chemical and physical retardation mechanisms that are<br />
influenced by a myriad of variables. The K d metric is the most common measure used in transport<br />
codes to describe the extent to which contaminants are sorbed to soils. It is the simplest, yet least<br />
robust model available. A primary advantage of the K d model is that it is easily inserted into<br />
hydrologic transport codes to quantify reduction in the rate of transport of the contaminant<br />
relative to groundwater, either by advection or diffusion. Technical issues, complexities, and<br />
shortcomings of the K d approach to describing contaminant sorption to soils are summarized in<br />
detail in Chapter 2 of Volume I. Particular attention is directed at issues relevant to the selection<br />
of K d values from the literature for use in transport codes.<br />
The partition coefficient, K d, is defined as the ratio of the quantity of the adsorbate adsorbed per<br />
mass of solid to the amount of the adsorbate remaining in solution at equilibrium. For the<br />
reaction<br />
the mass action expression for K d is<br />
K d '<br />
A % C i ' A i , (2.1)<br />
Mass of Adsorbate Sorbed<br />
Mass of Adsorbate in Solution ' A i<br />
C i<br />
where A = free or unoccupied surface adsorption sites<br />
C i = total dissolved adsorbate remaining in solution at equilibrium<br />
A i = amount of adsorbate on the solid at equilibrium.<br />
The K d is typically given in units of ml/g. Describing the K d in terms of this simple reaction<br />
assumes that A is in great excess with respect to C i and that the activity of A i is equal to 1.<br />
Chemical retardation, R f, is defined as,<br />
R f ' v p<br />
v c<br />
where v p = velocity of the water through a control volume<br />
v c = velocity of contaminant through a control volume.<br />
2.1<br />
(2.2)<br />
, (2.3)<br />
The chemical retardation term does not equal unity when the solute interacts with the soil; almost<br />
always the retardation term is greater than 1 due to solute sorption to soils. In rare cases, the
etardation factor is actually less than 1, and such circumstances are thought to be caused by<br />
anion exclusion (See Volume I, Section 2.8). Knowledge of the K d and of media bulk density and<br />
porosity for porous flow, or of media fracture surface area, fracture opening width, and matrix<br />
diffusion attributes for fracture flow, allows calculation of the retardation factor. For porous flow<br />
with saturated moisture conditions, the R f is defined as<br />
R f ' 1 % D b<br />
n e<br />
where D b = porous media bulk density (mass/length 3 )<br />
n e = effective porosity of the media at saturation.<br />
The K d parameter is valid only for a particular adsorbent and applies only to those aqueous<br />
chemical conditions (e.g., adsorbate concentration, solution/electrolyte matrix) in which it was<br />
measured. Site-specific K d values should be used for site-specific contaminant and risk<br />
assessment calculations. Ideally, site-specific K d values should be measured for the range of<br />
aqueous and geological conditions in the system to be modeled. However, literature-derived K d<br />
values are commonly used for screening calculations. Suitable selection and use of literaturederived<br />
K d values for use in screening calculations of contaminant transport is not a trivial matter.<br />
Among the assumptions implicit with the K d construct is: (1) only trace amounts of contaminants<br />
exist in the aqueous and solid phases, (2) the relationship between the amount of contaminant in<br />
the solid and liquid phases is linear, (3) equilibrium conditions exist, (4) equally rapid adsorption<br />
and desorption kinetics exists, (5) it describes contaminant partitioning between 1 sorbate<br />
(contaminant) and 1 sorbent (soil), and (6) all adsorption sites are accessible and have equal<br />
strength. The last point is especially limiting for groundwater contaminant models because it<br />
requires that K d values should be used only to predict transport in systems chemically identical to<br />
those used in the laboratory measurement of the K d. Variation in either the soil or aqueous<br />
chemistry of a system can result in extremely large differences in K d values.<br />
A more robust approach than using a single K d to describe the partitioning of contaminants<br />
between the aqueous and solid phases is the parametric-K d model. This model varies the K d value<br />
according to the chemistry and mineralogy of the system at the node being modeled. The<br />
parametric-K d value, unlike the constant-K d value, is not limited to a single set of environmental<br />
conditions. Instead, it describes the sorption of a contaminant in the range of environmental<br />
conditions used to create the parametric-K d equations. These types of statistical relationships are<br />
devoid of causality and therefore provide no information on the mechanism by which the<br />
radionuclide partitioned to the solid phase, whether it be by adsorption, absorption, or<br />
precipitation. Understanding these mechanisms is extremely important relative to estimating the<br />
mobility of a contaminant.<br />
When the parametric-K d model is used in the transport equation, the code must also keep track of<br />
the current value of the independent variables at each point in space and time to continually<br />
update the concentration of the independent variables affecting the K d value. Thus, the code must<br />
2.2<br />
K d<br />
(2.4)
track many more parameters and some numerical solving techniques (such as closed-form<br />
analytical solutions) can no longer be used to perform the integration necessary to solve for the K d<br />
value and/or retardation factor, R f. Generally, computer codes that can accommodate the<br />
parametric-K d model use a chemical subroutine to update the K d value used to determine the R F,<br />
when called by the main transport code. The added complexity in solving the transport equation<br />
with the parametric-K d sorption model and its empirical nature may be the reasons this approach<br />
has been used sparingly.<br />
Mechanistic models explicitly accommodate for the dependency of K d values on contaminant concentration,<br />
charge, competing ion concentration, variable surface charge on the soil, and solution<br />
species distribution. Incorporating mechanistic adsorption concepts into transport models is<br />
desirable because the models become more robust and, perhaps more importantly from the<br />
standpoint of regulators and the public, scientifically defensible. However, truly mechanistic<br />
adsorption models are rarely, if ever, applied to complex natural soils. The primary reason for this<br />
is because natural mineral surfaces are very irregular and difficult to characterize. These surfaces<br />
consist of many different microcrystalline structures that exhibit quite different chemical<br />
properties when exposed to solutions. Thus, examination of the surface by virtually any<br />
experimental method yields only averaged characteristics of the surface and the interface.<br />
Less attention will be directed to mechanistic models because they are not extensively<br />
incorporated into the majority of EPA, DOE, and NRC modeling methodologies. The complexity<br />
of installing these mechanistic adsorption models into existing transport codes is formidable.<br />
Additionally, these models also require a more extensive database collection effort than will likely<br />
be available to the majority of EPA, DOE, and NRC contaminant transport modelers. A brief<br />
description of the state of the science is presented in Volume I primarily to provide a paradigm for<br />
sorption processes.<br />
2.3
3.0 Methods, Issues, and Criteria for Measuring K d Values<br />
There are 5 general methods used to measure K d values: the batch laboratory method, laboratory<br />
flow-through (or column) method, field-batch method, field modeling method, and K oc method.<br />
These methods and the associated technical issues are described in detail in Chapter 3 of Volume<br />
I. Each method has advantages and disadvantages, and perhaps more importantly, each method<br />
has its own set of assumptions for calculating K d values from experimental data. Consequently, it<br />
is not only common, but expected that K d values measured by different methods will produce<br />
different values.<br />
3.1 Laboratory Batch Method<br />
Batch tests are commonly used to measure K d values. The test is conducted by spiking a solution<br />
with the element of interest, mixing the spiked solution with a solid for a specified period of time,<br />
separating the solution from the solid, and measuring the concentration of the spiked element<br />
remaining in solution. The concentration of contaminant associated with the solid is determined<br />
by the difference between initial and final contaminant concentration. The primary advantage of<br />
the method is that such experiments can be completed quickly for a wide variety of elements and<br />
chemical environments. The primary disadvantage of the batch technique for measuring K d is that<br />
it does not necessarily reproduce the chemical reaction conditions that take place in the real<br />
environment. For instance, in a soil column, water passes through at a finite rate and both<br />
reaction time and degree of mixing between water and soil can be much less than those occurring<br />
in a laboratory batch test. Consequently, K d values from batch experiments can be high relative to<br />
the extent of sorption occurring in a real system, and thus result in an estimate of contaminant<br />
retardation that is too large. Another disadvantage of batch experiments is that they do not<br />
accurately simulate desorption of the radionuclides or contaminants from a contaminated soil or<br />
solid waste source. The K d values are frequently used with the assumption that adsorption and<br />
desorption reactions are reversible. This assumption is contrary to most experimental<br />
observations that show that the desorption process is appreciably slower than the adsorption<br />
process, a phenomenon referred to as hysteresis. The rate of desorption may even go to zero, yet<br />
a significant mass of the contaminant remains sorbed on the soil. Thus, use of K d values<br />
determined from batch adsorption tests in contaminant transport models is generally considered to<br />
provide estimates of contaminant remobilization (release) from soil that are too large (i.e.,<br />
estimates of contaminant retention that are too low).<br />
3.2 Laboratory Flow-Through Method<br />
Flow-through column experiments are intended to provide a more realistic simulation of dynamic<br />
field conditions and to quantify the movement of contaminants relative to groundwater flow. It is<br />
the second most common method of determining K d values. The basic experiment is completed<br />
by passing a liquid spiked with the contaminant of interest through a soil column. The column<br />
experiment combines the chemical effects of sorption and the hydrologic effects of groundwater<br />
flow through a porous medium to provide an estimate of retarded movement of the contaminant<br />
3.1
of interest. The retardation factor (a ratio of the velocity of the contaminant to that of water) is<br />
measured directly from the experimental data. A K d value can be calculated from the retardation<br />
factor. It is frequently useful to compare the back-calculated K d value from these experiments<br />
with those derived directly from the batch experiments to evaluate the influence of limited<br />
interaction between solid and solution imposed by the flow-through system.<br />
One potential advantage of the flow-through column studies is that the retardation factor can be<br />
inserted directly into the transport code. However, if the study site contains different hydrological<br />
conditions (e.g., porosity and bulk density) than the column experiment, than a K d value needs to<br />
be calculated from the retardation factor. Another advantage is that the column experiment<br />
provides a much closer approximation of the physical conditions and chemical processes<br />
occurring in the field site than a batch sorption experiment. Column experiments permit the<br />
investigation of the influence of limited spatial and temporal (nonequilibium) contact between<br />
solute and solid have on contaminant retardation. Additionally, the influence of mobile colloid<br />
facilitated transport and partial saturation can be investigated. A third advantage is that both<br />
adsorption or desorption reactions can be studied. The predominance of 1 mechanism of<br />
adsorption or desorption over another cannot be predicted a priori and therefore generalizing the<br />
results from 1 set of laboratory experimental conditions to field conditions is never without some<br />
uncertainty. Ideally, flow-through column experiments would be used exclusively for determining<br />
K d values, but equipment cost, time constraints, experimental complexity, and data reduction<br />
uncertainties discourage more extensive use.<br />
3.3 Other Methods<br />
Less commonly used methods include the K oc method, in-situ batch method, and the field<br />
modeling method. The K oc method is a very effective indirect method of calculating K d values,<br />
however, it is only applicable to organic compounds. The in-situ batch method requires that<br />
paired soil and groundwater samples be collected directly from the aquifer system being modeled<br />
and then measuring directly the amount of contaminant on the solid and liquid phases. The<br />
advantage of this approach is that the precise solution chemistry and solid phase mineralogy<br />
existing in the study site is used to measure the K d value. However, this method is not used often<br />
because of the analytical problems associated with measuring the exchangeable fraction of<br />
contaminant on the solid phase. Finally, the field modeling method of calculating K d values uses<br />
groundwater monitoring data and source term data to calculate a K d value. One key drawback to<br />
this technique is that it is very model dependent. Because the calculated K d value are model<br />
dependent and highly site specific, the K d values must be used for contaminant transport<br />
calculations at other sites.<br />
3.4 Issues<br />
A number of issues exist concerning the measurement of K d values and the selection of K d values<br />
from the literature. These issues include: using simple versus complex systems to measure K d<br />
values, field variability, the “gravel issue,” and the “colloid issue.” Soils are a complex mixture<br />
3.2
containing solid, gaseous, and liquid phases. Each phase contains several different constituents.<br />
The use of simplified systems containing single mineral phases and aqueous phases with 1 or 2<br />
dissolved species has provided valuable paradigms for understanding sorption processes in more<br />
complex, natural systems. However, the K d values generated from these simple systems are<br />
generally of little value for importing directly into transport models. Values for transport models<br />
should be generated from geologic materials from or similar to the study site. The “gravel issue”<br />
is the problem that transport modelers face when converting laboratory-derived K d values based<br />
on experiments conducted with the 2 mm in size. No standard methods exist to address this issue. There are<br />
many subsurface soils dominated by cobbles, gravel, or boulders. To base the K d values on the<br />
2-mm fraction and the extent of the sorption is proportional to the surface area. The<br />
underlying assumptions in this approach are that the mineralogy is similar in the less than 2- and<br />
greater than 2-mm fractions and that the sorption processes occurring in the smaller fraction are<br />
similar to those that occur in the larger fraction.<br />
Spatial variability provides additional complexity to understanding and modeling contaminant<br />
retention to subsurface soils. The extent to which contaminants partition to soils changes as field<br />
mineralogy and chemistry change. Thus, a single K d value is almost never sufficient for an entire<br />
study site and should change as chemically important environmental conditions change. Three<br />
approaches used to vary K d values in transport codes are the K d look-up table approach, the<br />
parametric-K d approach, and the mechanistic K d approach. The extent to which these approaches<br />
are presently used and the ease of incorporating them into a flow model varies greatly.<br />
Parametric-K d values typically have limited environmental ranges of application. Mechanistic K d<br />
values are limited to uniform solid and aqueous systems with little application to heterogenous<br />
soils existing in nature. The easiest and the most common variable-K d model interfaced with<br />
transport codes is the look-up table. In K d look-up tables, separate K d values are assigned to a<br />
matrix of discrete categories defined by chemically important ancillary parameters. No single set<br />
of ancillary parameters, such as pH and soil texture, is universally appropriate for defining<br />
categories in K d look-up tables. Instead, the ancillary parameters must vary in accordance to the<br />
geochemistry of the contaminant. It is essential to understand fully the criteria and process used<br />
for selecting the values incorporated in such a table. Differences in the criteria and process used<br />
to select K d values can result in appreciable different K d values. Examples are presented in this<br />
volume.<br />
Contaminant transport models generally treat the subsurface environment as a 2-phase system in<br />
which contaminants are distributed between a mobile aqueous phase and an immobile solid phase<br />
3.3
(e.g., soil). An increasing body of evidence indicates that under some subsurface conditions,<br />
components of the solid phase may exist as colloids 1 that may be transported with the flowing<br />
water. Subsurface mobile colloids originate from (1) the dispersion of surface or subsurface soils,<br />
(2) decementation of secondary mineral phases, and (3) homogeneous precipitation of groundwater<br />
constituents. Association of contaminants with this additional mobile phase may enhance<br />
not only the amount of contaminant that is transported, but also the rate of contaminant transport.<br />
Most current approaches to predicting contaminant transport ignore this mechanism not because<br />
it is obscure or because the mathematical algorithms have not been developed, but because little<br />
information is available on the occurrence, the mineralogical properties, the physicochemical<br />
properties, or the conditions conducive to the generation of mobile colloids. There are 2 primary<br />
problems associated with studying colloid-facilitated transport of contaminants under natural<br />
conditions. First, it is difficult to collect colloids from the subsurface in a manner which<br />
minimizes or eliminates sampling artifacts. Secondly, it is difficult to unambiguously delineate<br />
between the contaminants in the mobile-aqueous and mobile-solid phases.<br />
Often K d values used in transport models are selected to provide a conservative estimate of<br />
contaminant migration or health effects. However, the same K d value would not provide a<br />
conservative estimate for clean-up calculations. Conservatism for remediation calculations would<br />
tend to err on the side of underestimating the extent of contaminant desorption that would occur<br />
in the aquifer once pump-and-treat or soil flushing treatments commenced. Such an estimate<br />
would provide an upper limit to time, money, and work required to extract a contaminant from a<br />
soil. This would be accomplished by selecting a K d from the upper range of literature values.<br />
It is incumbent upon the transport modeler to understand the strengths and weaknesses of the<br />
different K d methods, and perhaps more importantly, the underlying assumption of the methods in<br />
order to properly select K d values from the literature. The K d values reported in the literature for<br />
any given contaminant may vary by as much as 6 orders of magnitude. An understanding of the<br />
important geochemical processes and knowledge of the important ancillary parameters affecting<br />
the sorption chemistry of the contaminant of interest is necessary for selecting appropriate K d<br />
value(s) for contaminant transport modeling.<br />
1 A colloid is any fine-grained material, sometimes limited to the particle-size range of<br />
4.0 Application of Chemical Reaction Models<br />
Computerized chemical reaction models based on thermodynamic principles may be used to<br />
calculate processes such as aqueous complexation, oxidation/reduction, adsorption/desorption,<br />
and mineral precipitation/dissolution for contaminants in soil-water systems. The capabilities of a<br />
chemical reaction model depend on the models incorporated into its computer code and the<br />
availability of thermodynamic and/or adsorption data for aqueous and mineral constituents of<br />
interest. Chemical reaction models, their utility to understanding the solution chemistry of<br />
contaminants, and the M<strong>IN</strong>TEQA2 model in particular are described in detail in Chapter 5 of<br />
Volume I.<br />
The M<strong>IN</strong>TEQA2 computer code is an equilibrium chemical reaction model. It was developed<br />
with EPA funding by originally combining the mathematical structure of the M<strong>IN</strong>EQL code with<br />
the thermodynamic database and geochemical attributes of the WATEQ3 code. The M<strong>IN</strong>TEQA2<br />
code includes submodels to calculate aqueous speciation/complexation, oxidation-reduction, gasphase<br />
equilibria, solubility and saturation state (i.e., saturation index), precipitation/dissolution of<br />
solid phases, and adsorption. The most current version of M<strong>IN</strong>TEQA2 available from EPA is<br />
compiled to execute on a personal computer (PC) using the MS-DOS computer operating system.<br />
The M<strong>IN</strong>TEQA2 software package includes PRODEFA2, a computer code used to create and<br />
modify input files for M<strong>IN</strong>TEQA2.<br />
The M<strong>IN</strong>TEQA2 code contains an extensive thermodynamic database for modeling the speciation<br />
and solubility of contaminants and geologically significant constituents in low-temperature, soilwater<br />
systems. Of the contaminants selected for consideration in this project [chromium,<br />
cadmium, cesium, tritium ( 3 H), lead, plutonium, radon, strontium, thorium, and uranium], the<br />
M<strong>IN</strong>TEQA2 thermodynamic database contains speciation and solubility reactions for chromium,<br />
including the valence states Cr(II), Cr(III), and Cr(VI); cadmium; lead; strontium; and uranium,<br />
including the valence states U(III), U(IV), U(V), and U(VI). Some of the thermodynamic data in<br />
the EPA version have been superseded in other users’ databases by more recently published data.<br />
The M<strong>IN</strong>TEQA2 code includes 7 adsorption model options. The non-electrostatic adsorption<br />
act<br />
models include the activity <strong>Kd</strong> , activity Langmuir, activity Freundlich, and ion exchange models.<br />
The electrostatic adsorption models include the diffuse layer, constant capacitance, and triple<br />
layer models. The M<strong>IN</strong>TEQA2 code does not include an integrated database of adsorption<br />
constants and reactions for any of the 7 models. These data must be supplied by the user as part<br />
of the input file information.<br />
Chemical reaction models, such as the M<strong>IN</strong>TEQA2 code, cannot be used a priori to predict a<br />
partition coefficient, K d, value. The M<strong>IN</strong>TEQA2 code may be used to calculate the chemical<br />
changes that result in the aqueous phase from adsorption using the more data intensive,<br />
electrostatic adsorption models. The results of such calculations in turn can be used to back<br />
calculate a K d value. The user however must make assumptions concerning the composition and<br />
mass of the dominant sorptive substrate, and supply the adsorption parameters for surface-<br />
4.1
complexation constants for the contaminants of interest and the assumed sorptive phase. The<br />
EPA (EPA 1992, 1996) has used the M<strong>IN</strong>TEQA2 model and this approach to estimate K d values<br />
for several metals under a variety of geochemical conditions and metal concentrations to support<br />
several waste disposal issues. The EPA in its “Soil Screening Guidance” determined<br />
M<strong>IN</strong>TEQA2-estimated K d values for barium, beryllium, cadmium, Cr(III), Hg(II), nickel, silver,<br />
and zinc as a function of pH assuming adsorption on a fixed mass of iron oxide (EPA, 1996; RTI,<br />
1994). The calculations assumed equilibrium conditions, and did not consider redox potential or<br />
metal competition for the adsorption sites. In addition to these constraints, EPA (1996) noted<br />
that this approach was limited by the potential sorbent surfaces that could be considered and<br />
availability of thermodynamic data. Their calculations were limited to metal adsorption on iron<br />
oxide, although sorption of these metals to other minerals, such as clays and carbonates, is well<br />
known.<br />
Typically, the data required to derive the values of adsorption parameters that are needed as input<br />
for adsorption submodels in chemical reaction codes are more extensive than information reported<br />
in a typical laboratory batch K d study. If the appropriate data are reported, it is likely that a user<br />
could hand calculate a composition-based K d value from the data reported in the adsorption study<br />
without the need of a chemical reaction model.<br />
Chemical reaction models can be used, however, to support evaluations of K d values and related<br />
contaminant migration and risk assessment modeling predictions. Chemical reaction codes can be<br />
used to calculate aqueous complexation to determine the ionic state and composition of the<br />
dominant species for a dissolved contaminant present in a soil-water system. This information<br />
may in turn be used to substantiate the conceptual model being used for calculating the adsorption<br />
of a particular contaminant. Chemical reaction models can be used to predict bounding,<br />
technically defensible maximum concentration limits for contaminants as a function of key<br />
composition parameters (e.g., pH) for any specific soil-water system. These values may provide<br />
more realistic bounding values for the maximum concentration attainable in a soil-water system<br />
when doing risk assessment calculations. Chemical reaction models can also be used to analyze<br />
initial and final geochemical conditions associated with laboratory K d measurements to determine<br />
if the measurement had been affected by processes such as mineral precipitation which might have<br />
compromised the derived K d values. Although chemical reaction models cannot be used to<br />
predict K d values, they can provide aqueous speciation and solubility information that is<br />
exceedingly valuable in the evaluation of K d values selected from the literature and/or measured in<br />
the laboratory.<br />
4.2
5.0 Contaminant Geochemistry and K d Values<br />
The important geochemical factors affecting the sorption 1 of cadmium (Cd), cesium (Cs),<br />
chromium (Cr), lead (Pb), plutonium (Pu), radon (Rn), strontium (Sr), thorium (Th), tritium ( 3 H),<br />
and uranium (U) are discussed in this chapter. The objectives of this chapter are to: (1) provide a<br />
“thumb-nail sketch” of the key geochemical processes affecting sorption of these contaminants,<br />
(2) provide references to key experimental and review articles for further reading, (3) identify the<br />
important aqueous- and solid-phase parameters controlling contaminant sorption in the subsurface<br />
environment, and (4) identify, when possible, minimum and maximum conservative K d values for<br />
each contaminant as a function key geochemical processes affecting their sorption.<br />
5.1 General<br />
Important chemical speciation, (co)precipitation/dissolution, and adsorption/desorption processes<br />
of each contaminant are discussed. Emphasis of these discussions is directed at describing the<br />
general geochemistry that occurs in oxic environments containing low concentrations of organic<br />
carbon located far from a point source (i.e., in the far field). These environmental conditions<br />
comprise a large portion of the contaminated sites of concern to the EPA, DOE, and/or NRC.<br />
We found it necessary to focus on the far-field, as opposed to near-field, geochemical processes<br />
for 2 main reasons. First, the near field frequently contains very high concentrations of salts,<br />
acids, bases, and/or contaminants which often require unusual chemical or geochemical<br />
considerations that are quite different from those in the far field. Secondly, the differences in<br />
chemistry among various near-field environments varies greatly, further compromising the value<br />
of a generalized discussion. Some qualitative discussion of the effect of high salt conditions and<br />
anoxic conditions are presented for contaminants whose sorption behavior is profoundly affected<br />
by these conditions.<br />
The distribution of aqueous species for each contaminant was calculated for an oxidizing<br />
environment containing the water composition listed in Table 5.1 and the chemical equilibria code<br />
M<strong>IN</strong>TEQA2 (Version 3.10, Allison et al., 1991). The water composition in Table 5.1 is based on<br />
a “mean composition of river water of the world” estimated by Hem (1985). We use this<br />
chemical composition simply as a convenience as a proxy for the composition of a shallow<br />
groundwater. Obviously, there are significant differences between surface waters and<br />
groundwaters, and considerable variability in the concentrations of various constituents in surface<br />
and groundwaters. For example, the concentrations of dissolved gases and complexing ligands,<br />
such as carbonate, may be less in a groundwater as a result of infiltration of surface water through<br />
1<br />
When a contaminant is associated with a solid phase, it is commonly not known if the<br />
contaminant is adsorbed onto the surface of the solid, absorbed into the structure of the solid,<br />
precipitated as a 3-dimensional molecular coating on the surface of the solid, or absorbed into<br />
organic matter. “Sorption” will be used in this report as a generic term devoid of mechanism to<br />
describe the partitioning of aqueous phase constituents to a solid phase. Sorption is frequently<br />
quantified by the partition (or distribution) coefficient, <strong>Kd</strong>. 5.1
the soil column. Additionally, the redox potential of groundwaters, especially deep groundwaters,<br />
will likely be more reducing that surface water. As explained later in this chapter, the adsorption<br />
and solubility of certain contaminants and radionuclides may be significantly different under<br />
reducing groundwater conditions compared to oxidizing conditions. However, it was necessary<br />
to limit the scope of this review to oxidizing conditions. Use of the water composition in<br />
Table 5.1 does not invalidate the aqueous speciation calculations discussed later in this chapter<br />
relative to the behavior of the selected contaminants in oxidizing and transitional groundwater<br />
systems. The calculations demonstrate what complexes might exist for a given contaminant in any<br />
oxidizing water as a function of pH and the specified concentrations of each inorganic ligand. If<br />
the concentration of a complexing ligand, such as phosphate, is less for a site-specific<br />
groundwater compared to that used for our calculations, then aqueous complexes containing that<br />
contaminant and ligand may be less important for that water.<br />
Importantly, water composition in Table 5.1 has a low ionic strength and contains no natural (e.g.,<br />
humic or fulvic acids 1 ) or anthropogenic (e.g., EDTA) organic materials. The species<br />
distributions of thorium and uranium were also modeled using pure water, free of any ligands<br />
other than hydroxyl ions, to show the effects of hydrolysis in the absence of other complexation<br />
reactions. The concentrations used for the dissolved contaminants in the species distribution<br />
calculations are presented in Table 5.2 and are further discussed in the following sections. The<br />
species distributions of cesium, radon, and tritium were not determined because only 1 aqueous<br />
species is likely to exist under the environmental conditions under consideration; namely, cesium<br />
would exist as Cs + , radon as Rn 0 (gas), and tritium as tritiated water, HTO (T = tritium, 3 H).<br />
Throughout this chapter, particular attention will be directed at identifying the important aqueousand<br />
solid-phase parameters controlling retardation 2 of contaminants by sorption in soil. This<br />
information was used to guide the review and discussion of published K d values according to the<br />
important chemical, physical, and mineralogical characteristics or variables. Perhaps more<br />
importantly, the variables had include parameters that were readily available to modelers. For<br />
instance, particle size and pH are often available to modelers whereas such parameters as iron<br />
oxide or surface area are not as frequently available.<br />
1 “Humic and fulvic acids are breakdown products of cellulose from vascular plants. Humic acids<br />
are defined as the alkaline-soluble portion of the organic material (humus) which precipitates from<br />
solution at low pH and are generally of high molecular weight. Fulvic acids are the alkalinesoluble<br />
portion which remains in solution at low pH and is of lower molecular weight” (Gascoyne,<br />
1982).<br />
2 Retarded or attenuated (i.e., nonconservative) transport means that the contaminant moves<br />
slower than water through geologic material. Nonretarded or nonattenuated (i.e., conservative)<br />
transport means that the contaminant moves at the same rate as water.<br />
5.2
Table 5.1. Estimated mean composition of river<br />
water of the world from Hem (1985). 1<br />
Dissolved Constituent<br />
5.3<br />
Total Concentration<br />
mg/l mol/l<br />
Silica, as H 4SiO 4 20.8 2.16 x 10 -4<br />
Ca 15 3.7 x 10 -4<br />
Mg 4.1 1.7 x 10 -4<br />
Na 6.3 2.7 x 10 -4<br />
K 2.3 5.9 x 10 -5<br />
Inorganic Carbon, as CO 3 57 9.5 x 10 -4<br />
SO 4 11 1.1 x 10 -4<br />
Cl 7.8 2.2 x 10 -4<br />
F 1 5 x 10 -5<br />
NO 3 1 2 x 10 -5<br />
PO 4 0.0767 8.08 x 10 -7<br />
1 Most values from this table were taken from Hem (1985: Table 3,<br />
Column 3). Mean concentrations of total dissolved fluoride and<br />
phosphate are not listed in Hem (1985, Table 3). The concentration of<br />
dissolved fluoride was taken from Hem (1985, p. 120) who states that<br />
the concentration of total dissolved fluoride is generally less than<br />
1.0 mg/l for most natural waters. Hem (1985, p. 128) lists 25 µg/l for<br />
average concentration of total dissolved phosphorous in river water<br />
estimated by Meybeck (1982). This concentration of total phosphorus<br />
was converted to total phosphate (PO 4) listed above.
Element<br />
Table 5.2. Concentrations of contaminants used in the aqueous<br />
species distribution calculations.<br />
Total Conc.<br />
(µg/l)<br />
Reference for Concentration of Contaminant<br />
Used in Aqueous Speciation Calculations<br />
Cd 1.0 Hem (1985, p. 142) lists this value as a median concentration of dissolved<br />
cadmium based on the reconnaissance study of Duram et al. (1971) of metal<br />
concentrations in surface waters in the United States.<br />
Cs -- Distribution of aqueous species was not modeled, because mobility of dissolved<br />
cesium is not significantly affected by complexation (see Section 5.3).<br />
Cr 1.4 Hem (1985, p. 138) lists this value as an average concentration estimated by<br />
Kharkar et al. (1968) for chromium in river waters.<br />
Pb 1.0 Hem (1985, p. 144) lists this value as an average concentration estimated by<br />
Duram et al. (1971) for lead in surface-water samples from north- and southeastern<br />
sections of the United States.<br />
Pu 3.2 x 10 -7 This concentration is based on the maximum activity of 239,240 Pu measured by<br />
Simpson et al. (1984) in 33 water samples taken from the highly alkaline Mono<br />
Lake in California.<br />
Rn -- Aqueous speciation was not calculated, because radon migrates as a dissolved gas<br />
and is not affected by complexation (see Section 5.7).<br />
Sr 110 Hem (1985, p. 135) lists this value as the median concentration of strontium for<br />
larger United States public water supplies based on analyses reported by Skougstad<br />
and Horr (1963).<br />
Th 1.0 Hem (1985, p. 150) gives 0.01 to 1 µg/l as the range expected for thorium<br />
concentrations in fresh waters.<br />
3 H -- Aqueous speciation was not calculated, because tritium ( 3 H) migrates as tritiated<br />
U 0.1 and<br />
1,000<br />
water.<br />
Because dissolved hexavalent uranium can exist as polynuclear hydroxyl<br />
complexes, the hydrolysis of uranium under oxic conditions is therefore dependent<br />
on the concentration of total dissolved uranium. To demonstrate this aspect of<br />
uranium chemistry, 2 concentrations (0.1 and 1,000 µg/l) of total dissolved<br />
uranium were used to model the species distributions. Hem (1985, p. 148) gives<br />
0.1 to 10 µg/l as the range for dissolved uranium in most natural waters. For<br />
waters associated with uranium ore deposits, Hem states that the uranium<br />
concentrations may be greater than 1,000 µg/l.<br />
5.4
5.2 Cadmium Geochemistry and K d Values<br />
5.2.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation<br />
The dominant cadmium aqueous species in groundwater at pH values less than 8.2 and containing<br />
moderate to low concentrations of sulfate (
5.2.3 Aqueous Speciation<br />
Cadmium forms soluble complexes with inorganic and organic ligands resulting in an increase of<br />
cadmium mobility in soils (McLean and Bledsoe, 1992). The distribution of cadmium aqueous<br />
species was calculated using the water composition described in Table 5.1 and a concentration of<br />
1 µg/l total dissolved cadmium (Table 5.2). Hem (1985, p. 142) lists this value as a median<br />
concentration of dissolved cadmium based on the reconnaissance study of Duram et al. (1971) of<br />
metal concentrations in surface waters in the United States. These M<strong>IN</strong>TEQA2 calculations<br />
indicate that cadmium speciation is relatively simple. In groundwaters of pH values less than 6,<br />
essentially all of the dissolved cadmium is expected to exist as the uncomplexed Cd2+ ion<br />
(Figure 5.1). The aqueous species included in the M<strong>IN</strong>TEQA2 calculations are listed in<br />
+<br />
Table 5.3. As the pH increases between 6 and 8.2, cadmium carbonate species [CdHCO3 and<br />
"<br />
CdCO3 (aq)] become increasingly important. At pH values between 8.2 and 10, essentially all of<br />
"<br />
the cadmium in solution is expected to exist as the neutral complex CdCO3 (aq). The species<br />
" + + +<br />
CdSO4 (aq), CdHCO3,<br />
CdCl , and CdOH are also present, but at much lower concentrations.<br />
The species distribution illustrated in Figure 5.1 does not change if the concentration of total<br />
dissolved cadmium is increased from 1 to 1,000 µg/l.<br />
Table 5.3. Cadmium aqueous species included<br />
in the speciation calculations.<br />
Aqueous Species<br />
Cd 2+<br />
CdOH + " - 2-<br />
, Cd(OH) 2 (aq), Cd(OH)3,<br />
Cd(OH)4 , Cd2OH 3+<br />
+ " 4-<br />
CdHCO3, CdCO3 (aq), Cd(CO3) 3<br />
" 2-<br />
CdSO4 (aq), Cd(SO4) 2<br />
+<br />
CdNO3 CdCl + " - "<br />
, CdCl2 (aq), CdCl3,<br />
CdOHCl (aq)<br />
CdF + "<br />
, CdF2 (aq)<br />
5.6
Percent Distribution<br />
100<br />
90<br />
80<br />
70<br />
60<br />
50<br />
40<br />
30<br />
20<br />
10<br />
0<br />
CdCl +<br />
+<br />
CdHCO3<br />
3 4 5 6 7 8 9 10<br />
5.7<br />
Cd 2+<br />
pH<br />
o<br />
CdCO3 (aq)<br />
o<br />
CdSO4 (aq)<br />
Figure 5.1. Calculated distribution of cadmium aqueous species as a function of pH for the<br />
water composition in Table 5.1. [The species distribution is based on a<br />
concentration of 1 µg/l total dissolved cadmium and thermodynamic data supplied<br />
with the M<strong>IN</strong>TEQA2 geochemical code.]<br />
Information available in the literature regarding interactions between dissolved cadmium and<br />
naturally occurring organic ligands (humic and fulvic acids) is ambiguous. Weber and Posselt<br />
(1974) reported that cadmium can form stable complexes with naturally occurring organics,<br />
whereas Hem (1972) stated that the amount of cadmium occurring in organic complexes is<br />
generally small and that these complexes are relatively weak. Pittwell (1974) reported that<br />
cadmium is complexed by organic carbon under all pH conditions encountered in normal natural<br />
waters. Levi-Minzi et al. (1976) found cadmium adsorption in soils to be correlated with soil<br />
organic matter content. In a critical review of the literature, Giesy (1980) concluded that the<br />
complexation constants of cadmium to naturally occurring organic matter are weak because of<br />
competition for binding sites by calcium, which is generally present in much higher<br />
concentrations.
5.2.4 Dissolution/Precipitation/Coprecipitation<br />
Lindsay (1979) calculated the relative stability of cadmium compounds. His calculations show<br />
that at pH values less than 7.5, most cadmium minerals are more soluble than cadmium<br />
concentrations found in oxic soils (10 -7 M), indicating that cadmium at these concentrations is not<br />
likely to precipitate. At pH levels greater than 7.5, the solubilities of Cd 3(PO 4) 2 or CdCO 3 may<br />
control the concentrations of cadmium in soils. Cavallaro and McBride (1978) and McBride<br />
(1980) demonstrated that otavite, CdCO 3, precipitates in calcareous soils (pH > 7.8), whereas in<br />
neutral or acidic soils, adsorption is the predominate process for removal of cadmium from<br />
solution. Jenne et al. (1980), working with the waters associated with abandoned lead and zinc<br />
mines and tailings piles, also indicate that the upper limits on dissolved levels of cadmium in most<br />
waters were controlled by CdCO 3. Santillan-Medrano and Jurinak (1975) observed that the<br />
activity of dissolved cadmium in cadmium-amended soils was lowest in calcareous soils. Baes and<br />
Mesmer (1976) suggested that cadmium may coprecipitate with calcium to form carbonate solid<br />
solutions, (Ca,Cd)CO 3. This may be an important mechanism in controlling cadmium<br />
concentrations in calcareous soils.<br />
Although cadmium itself is not sensitive to oxidation/reduction conditions, its concentration in the<br />
dissolved phase is generally very sensitive to redox state. There are numerous studies (reviewed<br />
by Khalid, 1980) showing that the concentrations of dissolved cadmium greatly increase when<br />
reduced systems are oxidized, such as when dredged river sediments are land filled or rice paddies<br />
are drained. The following 2 mechanisms appear to be responsible for this increase in dissolved<br />
cadmium concentrations: (1) very insoluble CDs (greenockite) dissolves as sulfide [S(II)] that is<br />
oxidized to sulfate [S(VI)], and (2) organic materials binding cadmium are decomposed through<br />
oxidization, releasing cadmium into the environment (Gambrell et al., 1977; Giesy, 1980). This<br />
latter mechanism appears to be important only in environments in which moderate to high organic<br />
matter concentrations are present (Gambrell et al., 1977). Serne (1977) studied the effect of<br />
oxidized and reduced sediment conditions on the release of cadmium from dredged sediments<br />
collected from the San Francisco Bay. Greater than 90 percent of the cadmium in the reduced<br />
sediment [sediment incubated in the presence of low O 2 levels (Eh350 mV). Cadmium concentrations released in the elutriate increased with agitation time.<br />
These data suggested that this kinetic effect was due to slow oxidation of sulfide or cadmium<br />
bound to organic matter bound in the reduced sediment prior to steady state equilibrium<br />
conditions being reached. In a similar type of experiment in which Mississippi sediments were<br />
slowly oxidized, Gambrell et al. (1977) reported that the insoluble organic- and sulfide-bound<br />
cadmium fractions in sediment decreased dramatically (decreased >90 percent) while the<br />
exchangeable and water-soluble cadmium fractions increased. Apparently, once the cadmium was<br />
released from the sulfide and organic matter fractions, the cadmium entered the aqueous phase<br />
and then re-adsorbed onto other sediment phases.<br />
5.8
A third mechanism involves pyrite that may be present in soils or sediments and gets oxidized<br />
when exposed to air. 1 The pyrite oxidizes to form FeSO 4, which generates high amounts of<br />
acidity when reacted with water. The decrease in the pH results in the dissolution of cadmium<br />
minerals and increase in the dissolved concentration of cadmium. This process is consistent with<br />
the study by Kargbo (1993) of acid sulfate clays used as waste covers.<br />
5.2.5 Sorption/Desorption<br />
At high solution concentrations of cadmium (>10 mg/l), the adsorption of cadmium often<br />
correlates with the CEC of the soil (John, 1971; Levi-Minzi et al., 1976; McBride et al., 1981;<br />
Navrot et al., 1978; Petruzelli et al., 1978). During cation exchange, cadmium generally<br />
exchanges with adsorbed calcium and magnesium (McBride et al., 1982). The ionic radius of<br />
Cd 2+ is comparable to that of Ca 2+ and, to a lesser extent, Mg 2+ . At low solution concentrations of<br />
cadmium, surface complexation to calcite (McBride, 1980) and hydrous oxides of aluminum and<br />
iron (Benjamin and Leckie, 1981) may be the most important adsorption mechanism. Both Cd 2+<br />
and possibly CdOH + may adsorb to aluminum- and iron-oxide minerals (Balistrieri and Murray,<br />
1981; Davis and Leckie, 1978).<br />
As with other cationic metals, cadmium adsorption exhibits pH dependency. The effect of pH on<br />
cadmium adsorption by soils (Huang et al., 1977), sediment (Reid and McDuffie, 1981), and iron<br />
oxides (Balistrieri and Murray, 1982; Levy and Francis, 1976) is influenced by the solution<br />
concentration of cadmium and the presence of competing cations or complexing ligands. At low<br />
cadmium solution concentrations, sharp adsorption edges (the range of pH where solute<br />
adsorption goes from ~0 to ~100 percent) suggests that specific adsorption (i.e., surface<br />
complexation via a strong bond to the mineral surface) occurs. Under comparable experimental<br />
conditions, the adsorption edge falls at pH values higher than those for lead, chromium, and zinc.<br />
Thus, in lower pH environments, these metals, based on their propensity to adsorb, would rank as<br />
follows: Pb > Cr > Zn > Cd. This order is inversely related to the pH at which hydrolysis of<br />
these metals occurs (Benjamin and Leckie, 1981).<br />
Competition between cations for adsorption sites strongly influences the adsorption behavior of<br />
cadmium. The presence of calcium, magnesium, and trace metal cations reduce cadmium<br />
adsorption by soils (Cavallaro and McBride, 1978; Singh, 1979), iron oxides (Balistrieri and<br />
Murray, 1982), manganese oxides (Gadde and Laitinen, 1974), and aluminum oxides (Benjamin<br />
and Leckie, 1980). The extent of competition between cadmium and other ions depends on the<br />
relative energies of interaction between the ions and the adsorbing surface, the concentrations of<br />
the competing ions, and solution pH (Benjamin and Leckie, 1981; Sposito, 1984). The addition<br />
of copper or lead, which are more strongly adsorbed, slightly reduces cadmium adsorption by iron<br />
and aluminum oxides, suggesting that copper and lead are preferentially adsorbed by different<br />
surface sites (Benjamin and Leckie, 1980). In contrast, zinc almost completely displaces<br />
1 D. M. Kargbo (1998, personal communication).<br />
5.9
cadmium, indicating that cadmium and zinc compete for the same group of binding sites<br />
(Benjamin and Leckie, 1981).<br />
Although organic matter may influence adsorption of cadmium by soils (John, 1971; Levi-Minzi et<br />
al., 1976), this effect is probably due to the CEC of the organic material rather than to<br />
complexation by organic ligands (Singh and Sekhon, 1977). In fact, removal of organic material<br />
from soils does not markedly reduce cadmium adsorption and may enhance adsorption (Petruzelli<br />
et al., 1978). Clay minerals with adsorbed humic acids (organo-clay complexes) do not adsorb<br />
cadmium in excess of that expected for clay minerals alone (Levy and Francis, 1976).<br />
5.2.6 Partition Coefficient, K d , Values<br />
5.2.6.1 General Availability of K d Data<br />
A total of 174 cadmium K d values were found in the literature and included in the data base used<br />
to create the look-up tables. 1 The cadmium K d values as well as the ancillary experimental data<br />
are presented in Appendix C. Data included in this table were from studies that reported K d<br />
values (not percent adsorption or Langmuir constants) and were conducted in systems consisting<br />
of natural soils (as opposed to pure mineral phases), low ionic strength (< 0.1 M), pH values<br />
between 4 and 10, low humic material concentrations (
5.2.6.2 Look-Up Tables<br />
One cadmium K d look-up table was created. The table requires knowledge of the pH of the<br />
system (Table 5.4). The pH was selected as the key independent variable because it had a highly<br />
significant (P < 0.001) correlation with cadmium K d, a correlation coefficient value of 0.75. A<br />
detailed explanation of the approach used in selecting the K d values used in the table is presented<br />
in Appendix C. Briefly, it involved conducting a regression analysis between pH and K d values).<br />
The subsequent regression equation was used to provide central estimates. Minimum and<br />
maximum values were estimated by plotting the data and estimating where the limits of the data<br />
existed.<br />
There is an unusually wide range of possible cadmium K d values for each of the 3 pH categories.<br />
The cause for this is likely that there are several other soil parameters influencing the K d in<br />
addition to pH. Unfortunately, the correlations between the cadmium K d values and the other soil<br />
parameters in this data set were not significant (Appendix C).<br />
5.2.6.2.1 Limits of K d Values With Respect to Aluminum/Iron-Oxide Concentrations<br />
The effect of iron-oxide concentrations on cadmium K d values was evaluated using the data<br />
presented in Appendix C. Of the 174 cadmium K d values in the data set presented in<br />
Appendix C, only 16 values had associated iron oxide concentration data. In each case iron, and<br />
not aluminum, oxide concentration data were measured. The correlation coefficient describing<br />
the linear relationship between cadmium K d values and iron oxide concentration was 0.18, which<br />
is nonsignificant at the 5 percent level of probability. It was anticipated that there would be a<br />
positive correlation between iron or aluminum oxide concentrations and cadmium K d values<br />
because oxide minerals provide adsorption (surface complexation) sites.<br />
Table 5.4. Estimated range of K d values for cadmium as a function of pH.<br />
[Tabulated values pertain to systems consisting of natural soils<br />
(as opposed to pure mineral phases), low ionic strength (< 0.1<br />
M), low humic material concentrations (
5.2.6.2.2 Limits of K d Values with Respect to CEC<br />
The effect of CEC on cadmium K d values was evaluated using the data presented in Appendix<br />
C. Of the 174 cadmium K d values in the data set presented in Appendix C, only 22 values had<br />
associated CEC data. The correlation coefficient describing the linear relationship between<br />
cadmium K d values and CEC was 0.40, which is nonsignificant at the 5 percent level of<br />
probability. It was anticipated that there would be a positive correlation between CEC and<br />
cadmium K d values because cadmium can adsorb to minerals via cation exchange.<br />
5.2.6.2.3 Limits of K d Values with Respect to Clay Content<br />
The effect of clay content on cadmium K d values was evaluated using the data presented in<br />
Appendix C. Of the 174 cadmium K d values in the data set presented in Appendix C, 64 values<br />
had associated clay content data. The correlation coefficient describing the linear relationship<br />
between cadmium K d values and clay content was -0.04, which is nonsignificant at the 5 percent<br />
level of probability. It was anticipated that there would be a positive correlation between clay<br />
content and cadmium K d values, because clay content is often highly correlated to CEC, which in<br />
turn may be correlated to the number of sites available for cadmium adsorption.<br />
5.2.6.2.4 Limits of K d Values with Respect to Concentration of Organic Matter<br />
The effect of organic matter concentration, as approximated by total organic carbon, on<br />
cadmium K d values was evaluated using the data presented in Appendix C. Of the 174<br />
cadmium K d values in the data set presented in Appendix C, 63 values had associated total<br />
organic carbon concentration data. The correlation coefficient describing the linear relationship<br />
between cadmium K d values and total organic carbon concentration was 0.20, which is<br />
nonsignificant at the 5 percent level of probability. It was anticipated that there would be a<br />
positive correlation between total organic carbon concentration and cadmium K d values because<br />
soil organic carbon can have extremely high CEC values, providing additional sorption sites for<br />
dissolved cadmium.<br />
5.2.6.2.5 Limits of K d Values with Respect to Dissolved Calcium, Magnesium, and Sulfide<br />
Concentrations, and Redox Conditions<br />
Calcium, magnesium, and sulfide solution concentrations were rarely, if at all, reported in the<br />
experiments used to comprise the cadmium data set. It was anticipated that dissolved calcium and<br />
magnesium would compete with cadmium for adsorption sites, thereby decreasing K d values. It<br />
was anticipated that sulfides would induce cadmium precipitation, thereby increasing cadmium K d<br />
values. Similarly, low redox status was expected to provide an indirect measure of sulfide<br />
concentrations, which would in turn induce cadmium precipitation. Sulfides only exist in low<br />
redox environments; in high redox environments, the sulfides oxidize to sulfates that are less<br />
prone to form cadmium precipitates.<br />
5.12
5.3 Cesium Geochemistry and K d Values<br />
5.3.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation<br />
The aqueous speciation of cesium in groundwater is among the simplest of the contaminants being<br />
considered in this study. Cesium forms few stable complexes and is likely to exist in groundwater<br />
as the uncomplexed Cs + ion, which adsorbs rather strongly to most minerals, especially mica-like<br />
clay minerals. The extent to which adsorption will occur will depend on (1) the concentration of<br />
mica-like clays in the soil, and (2) the concentration of major cations, such as K + which has a<br />
small ionic radius as Cs + , that can effectively compete with Cs + for adsorption sites.<br />
5.3.2 General Geochemistry<br />
Cesium (Cs) exists in the environment in the +1 oxidation state. Stable cesium is ubiquitous in the<br />
environment with concentrations in soils ranging between 0.3 and 25 mg/kg (Lindsay, 1979). The<br />
only stable isotope of cesium is 133 Cs. Fission products include 4 main cesium isotopes. Of these,<br />
only 134 Cs [half life (t ½) = 2.05 y], 135 Cs (t ½ = 3 x 10 6 y), and 137 Cs (t ½ = 30.23 y) are at significant<br />
concentrations 10 y after separation from nuclear fuels (Schneider and Platt, 1974).<br />
Contamination includes cesium-containing soils and cesium dissolved in surface- and<br />
groundwaters. Of the contaminated sites considered in EPA/DOE/NRC (1993), radioactive<br />
contamination of soil, surface water, and/or groundwater by 134 Cs, 135 Cs and/or 137 Cs has been<br />
identified at 9 of the 45 Superfund National Priorities List (NPL) sites.<br />
5.3.3 Aqueous Speciation<br />
There is little, if any, tendency for cesium to form aqueous complexes in soil/water environments.<br />
Thus, the formation of inorganic complexes is not a major influence on cesium speciation and the<br />
dominant aqueous species in most groundwater is the uncomplexed Cs + ion. Baes and Mesmer<br />
(1976) report that cesium may be associated with OH - ions in solution, but that the extent of this<br />
association cannot be estimated accurately. The uncomplexed Cs + ion forms extremely weak<br />
aqueous complexes with sulfate, chloride, and nitrate. Cesium also can form weak complexes<br />
with humic materials, as shown by the following ranking of cations by their propensity to form<br />
complexes with humic materials (Bovard et al., 1970):<br />
Ce > Fe > Mn > Co $ Ru $ Sr > Cs.<br />
Further, complexation of cesium by common industrial chelates (e.g., EDTA) is believed to be<br />
poor due to their low stabilities and the presence of competing cations (e.g., Ca 2+ ) at appreciably<br />
higher concentrations than that of cesium. Therefore, aqueous complexation is not thought to<br />
greatly influence cesium behavior in most groundwater systems.<br />
5.13
5.3.4 Dissolution/Precipitation/Coprecipitation<br />
Neither precipitation nor coprecipitation are expected to affect the geochemistry of cesium in<br />
groundwater. The solubility of most cesium compounds in water is very high.<br />
5.3.5 Sorption/Desorption<br />
In general, most soils sorb cesium rather strongly (Ames and Rai, 1978). Some mica-like<br />
minerals, such as illite {(K,H 3O)(Al,Mg,Fe) 2(Si,Al) 4O 10[(OH) 2,H 2O]} and vermiculite<br />
[(Mg,Fe,Al) 3(Si,Al) 4O 10(OH) 2·4H 2O], tend to intercalate (fix) cesium between their structural<br />
layers (Bruggenwert and Kamphorst, 1979; Douglas, 1989; Smith and Comans, 1996). These<br />
silicate minerals can be thought of as having a crystal lattice composed of continuous sheet<br />
structures. The distance between the silicate layers is controlled by the type of cation associated<br />
with the adsorption sites on the layers. Large hydrated cations, such as Na + , Li + , Ca 2+ , and Mg 2+ ,<br />
tend to pry the layers further apart, whereas small hydrated cations, such as K + , have the opposite<br />
effect. The interlayer distance between the sheets of mica-like minerals excludes the absorption of<br />
the majority of cations by size, while permitting the Cs + ion to fit perfectly between the layers.<br />
Consequently, these mica-like minerals commonly exhibit a very high selectivity for Cs + over<br />
other cations, including cations existing at much higher concentrations. Even a small amount<br />
(e.g., 1-2 weight percent) of these mica-like minerals in a soil may strongly absorb a large amount<br />
of dissolved cesium (Coleman et al., 1963; Douglas, 1989). Some researchers have considered<br />
the exchange of trace cesium on these mica-like minerals to be nearly irreversible (Douglas, 1989;<br />
Routson, 1973), meaning that cesium absorbs at a much faster rate than it desorbs.<br />
The effect of cesium concentration and pH on cesium adsorption by a calcareous soil containing<br />
mica-like minerals has been studied by McHenry (1954). The data indicate that trace cesium<br />
concentrations are essentially completely adsorbed above pH 4.0. When placed in a high-salt<br />
solution, 4 M NaCl, only up to 75 percent of the trace cesium was adsorbed, and the adsorption<br />
was essentially independent of pH over a wide range. At cesium loadings on the soil of less than<br />
1 percent of the soil CEC, the effect of competing cations on cesium adsorption was slight. Low<br />
concentrations of dissolved cesium are typical of cesium-contaminated areas. Thus competition<br />
may not play an important role in controlling cesium adsorption in most natural groundwater<br />
environments. The results of McHenry (1954) also indicate that trace concentrations of cesium<br />
were adsorbed to a greater degree and were more difficult to displace from the soil by competing<br />
cations than when the cesium was adsorbed at higher loadings.<br />
Cesium may also adsorb to iron oxides (Schwertmann and Taylor, 1989). Iron oxides, unlike<br />
mica-like minerals, do not “fix” cesium. Instead they complex cesium to sites whose abundance is<br />
pH dependent; i.e., iron oxides have variable charge surfaces. Iron oxides dominate the<br />
adsorption capacity of many soils in semi-tropical regions, such as the southeastern United States.<br />
In these soils, many mica-like minerals have been weathered away, leaving minerals with more<br />
pH-dependent charge. As the pH decreases, the number of negatively charged complexation sites<br />
also decreases. For example, Prout (1958) reported that cesium adsorption to iron-oxide<br />
5.14
dominated soils from South Carolina decreased dramatically when the suspension pH was less<br />
than 6.<br />
Cesium adsorption to humic materials is generally quite weak (Bovard et al., 1970). This is<br />
consistent with cation ranking listed above showing that cesium forms relatively weak complexes<br />
with organic matter.<br />
5.3.6 Partition Coefficient, K d , Values<br />
5.3.6.1 General Availability of K d Data<br />
Three generalized, simplifying assumptions were established for the selection of cesium K d values<br />
for the look-up table. These assumptions were based on the findings of the literature review we<br />
conducted on the geochemical processes affecting cesium sorption. 1 The assumptions are as<br />
follows:<br />
C Cesium adsorption occurs entirely by cation exchange, with the exception when mica-like<br />
minerals are present. Cation exchange capacity (CEC), a parameter that is frequently not<br />
measured, can be estimated by an empirical relationship with clay content and pH.<br />
C Cesium adsorption into mica-like minerals occurs much more readily than desorption.<br />
Thus, K d values, which are essentially always derived from adsorption studies, will greatly<br />
overestimate the degree to which cesium will desorb from these surfaces.<br />
C Cesium concentrations in groundwater plumes are low enough, less than approximately<br />
10 -7 M, such that cesium adsorption follows a linear isotherm.<br />
These assumptions appear to be reasonable for a wide range of environmental conditions.<br />
However, these simplifying assumptions are clearly compromised in systems with cesium<br />
concentrations greater than approximately 10 -7 M, ionic strength levels greater than about 0.1 M,<br />
and pH levels greater than about 10.5. These 3 assumptions will be discussed in more detail in the<br />
following sections.<br />
Based on the assumptions and limitation described in above, cesium K d values and some important<br />
ancillary parameters that influence cation exchange were collected from the literature and<br />
tabulated. Data included in this table were from studies that reported K d values (not percent<br />
adsorbed or Freundlich or Langmuir constants) and were conducted in systems consisting of:<br />
(1) low ionic strength (< 0.1 M), (2) pH values between 4 and 10.5, (3) dissolved cesium<br />
concentrations less than 10 -7 M, (4) low humic material concentrations (
organic chelates (e.g., EDTA). Initially, attempts were made to include in the K d data set all the<br />
key aqueous and solid phase parameters identified above. The key parameters included<br />
aluminum/iron-oxide mineral concentration, CEC, clay content, potassium concentration, micalike<br />
mineral content, ammonium concentration, and pH. The ancillary parameters for which data<br />
could be found in the literature that were included in these tables were clay content, mica content,<br />
pH, CEC, surface area, and solution cesium concentrations. This cesium data set included 176<br />
cesium K d values. The descriptive statistics of the cesium K d data set are presented in Appendix<br />
D.<br />
5.3.6.2 Look-Up Tables<br />
Linear regression analyses were conducted with data collected from the literature. These analyses<br />
were used as guidance for selecting appropriate K d values for the look-up table. The K d values<br />
used in the look-up tables could not be based entirely on statistical consideration because the<br />
statistical analysis results were occasionally nonsensible. For example, the data showed a negative<br />
correlation between pH and CEC, and pH and cesium K d values. These trends contradict well<br />
established principles of surface chemistry. Instead, the statistical analysis was used to provide<br />
guidance as to the approximate range of values to use and to identify meaningful trends between<br />
the cesium K d values and the solid phase parameters. Thus, the K d values included in the look-up<br />
table were in part selected based on professional judgment. Again, only low-ionic strength<br />
solutions, such as groundwaters, were considered; thus no solution variables were included.<br />
Two look-up tables containing cesium K d values were created. The first table is for systems<br />
containing low concentrations of mica-like minerals: less than about 5 percent of the clay-size<br />
fraction (Table 5.5). The second table is for systems containing high concentrations of mica-like<br />
minerals (Table 5.6). For both tables, the user will be able to reduce the range of possible<br />
cesium K d values with knowledge of either the CEC or the clay content. A detailed description of<br />
the assumptions and the procedures used in coming up with these values is presented in Appendix<br />
D.<br />
5.16
Table 5.5. Estimated range of K d values (ml/g) for cesium based<br />
on CEC or clay content for systems containing<br />
5.3.6.2.1 Limits of K d Values with Respect to pH<br />
Of the 177 cesium K d values obtained from the literature, 139 of them had associated pH values<br />
for the system under consideration (Appendix D). The average pH of the systems described in the<br />
data set was pH 7.4, ranging from pH 2.4 to 10.2. The correlation coefficient (r) between pH and<br />
cesium K d values was 0.05. This is clearly an insignificant correlation. This poor correlation may<br />
be attributed to the fact that other soil properties having a greater impact on cesium K d values<br />
were not held constant throughout this data set.<br />
5.3.6.2.2 Limits of K d Values with Respect to Potassium, Ammonium, and Aluminum/Iron-<br />
Oxides Concentrations<br />
Potassium, ammonium, and aluminum/iron-oxide mineral concentrations were rarely, if at all,<br />
reported in the experiments used to comprise the cesium K d data set (Appendix D). It was<br />
anticipated that dissolved potassium and ammonium would compete with cesium for adsorption<br />
sites, thereby decreasing K d values. The presence of aluminum and/or iron oxides in the solid<br />
phase was expected to increase cesium K d values.<br />
5.4 Chromium Geochemistry and K d Values<br />
5.4.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation<br />
A plume containing high concentrations of chromium is more likely to be composed of Cr(VI)<br />
than Cr(III) because the former is less likely to adsorb or precipitate to the solid phase.<br />
Chromium(VI) is also appreciably more toxic than Cr(III). It exhibits significant subsurface<br />
mobility in neutral and basic pH environments. In acid environments, Cr(VI) may be moderately<br />
adsorbed by pH-dependent charge minerals, such as iron- and aluminum-oxide minerals. The<br />
reduction of Cr(VI) to Cr(III) by ferrous iron, organic matter, and microbes is generally quite<br />
rapid whereas the oxidation of Cr(III) to Cr(VI) by soil manganese oxides or dissolved oxygen is<br />
kinetically slower. The most important aqueous- and solid-phase parameters controlling<br />
retardation of chromium include redox status, pH, and the concentrations of aluminum- and ironoxide<br />
minerals and organic matter.<br />
5.4.2 General Geochemistry<br />
Chromium is found in the environment primarily in the +3 and +6 oxidation states. The<br />
geochemical behavior and biological toxicity of chromium in these 2 oxidation states are<br />
profoundly different. Chromium(VI) tends to be soluble, forms anionic or neutral dissolved<br />
species, can be very mobile, and is acutely toxic (Nriagu and Nieboer, 1988). In contrast, Cr(III)<br />
tends to precipitate, forms cationic dissolved species, is immobile under moderately alkaline to<br />
slightly acidic conditions, and is relatively nontoxic. The primary human activities leading to the<br />
introduction of chromium into the environment are ore processing, plating operations, and<br />
5.18
manufacturing (reviewed by Nriagu and Nieboer, 1988). Discussions of the production, uses, and<br />
toxicology of chromium have been presented by Nriagu and Nieboer (1988). Good review<br />
articles describing the geochemistry of chromium have been written by Rai et al. (1988), Palmer<br />
and Wittbrodt (1991), Richard and Bourg (1991), and Palmer and Puls (1994). A critical review<br />
of the thermodynamic properties for chromium metal and its aqueous ions, hydrolysis species,<br />
oxides, and hydroxides was published by Ball and Nordstrom (1998).<br />
5.4.3 Aqueous Speciation<br />
Chromium exists in the +2, +3, and +6 oxidation states in water, of which only the +3 and +6<br />
states are found in the environment. Chromium(III) exists over a wide range of pH and Eh<br />
conditions, whereas Cr(VI) exists only under strongly oxidizing conditions. According to Baes<br />
and Mesmer (1976), Cr(III) exists predominantly as Cr3+ below pH 3.5 in a Cr(III)-H2O system.<br />
With increasing pH, hydrolysis of Cr3+ yields CrOH2+ + " -<br />
, Cr(OH) 2,<br />
Cr(OH)3(aq),<br />
and Cr(OH)4,<br />
4+ 5+<br />
Cr2(OH) 2 , and Cr3(OH) 4 . At higher chromium concentrations, polynuclear species, such as<br />
4+ 5+ "<br />
Cr2(OH) 2 and Cr3(OH) 4 , can form slowly at 25 C (Baes and Mesmer, 1976). Chromium(VI)<br />
hydrolyses extensively, forming primarily anionic species. These species are HCrO4 2- 2-<br />
CrO4 (chromate), and Cr2O7 (dichromate) (Baes and Mesmer, 1976; Palmer and Wittbrodt,<br />
1991; Richard and Bourg, 1991). Palmer and Puls (1994) presented some Cr(VI) speciation<br />
2-<br />
diagrams representative of groundwater conditions. They showed that above pH 6.5, CrO4 -<br />
generally dominates. Below pH 6.5, HCrO4 dominates when the total concentration of dissolved<br />
2-<br />
Cr(VI) is low (
(tarapacaite) in chromium sludge from a plating facility. They also reported that BaCrO 4 formed<br />
a complete solid solution with BaSO 4. They concluded that these solid solutions can be a major<br />
impediment to the remediation of chromium-contaminated sites by pump-and-treat technologies.<br />
Chromium(VI) is a strong oxidant and is rapidly reduced in the presence of such common electron<br />
donors as aqueous Fe(II), ferrous iron minerals, reduced sulfur, microbes, and organic matter<br />
(Bartlett and Kimble, 1976; Nakayama et al., 1981). Studies indicate that Cr(VI) can be reduced<br />
to Cr(III) by ferrous iron derived from magnetite (Fe 3O 4) and ilmenite (FeTiO 3) (White and<br />
Hochella, 1989), hematite (Fe 2O 3) (Eary and Rai, 1989), 1 and pyrite (FeS 2) (Blowes and Ptacek,<br />
1992).<br />
The reduction of Cr(VI) by Fe(II) is very rapid. The reaction can go to completion in a matter of<br />
minutes (Eary and Rai, 1989). The rate of reduction of Cr(VI) increases with decreasing pH and<br />
increasing initial Cr(VI) and reductant concentrations (Palmer and Puls, 1994). Interestingly, this<br />
reaction does not appear to be slowed by the presence of dissolved oxygen (Eary and Rai, 1989).<br />
When the pH is greater than 4, Cr(III) can precipitate with Fe(III) to form a solid solution with<br />
the general composition Cr xFe 1-x(OH) 3 (Sass and Rai, 1987). The solubility of chromium in this<br />
solid solution decreases as the mole fraction of Fe(III) increases. The oxidation reaction proceeds<br />
much more slowly than the reduction reaction; the former reaction requires months for<br />
completion (Eary and Rai, 1987; Palmer and Puls, 1994). Only 2 constituents in the environment<br />
are known to oxidize Cr(III): dissolved oxygen and manganese-dioxide minerals [e.g., pyrolusite<br />
($-MnO 2)]. Eary and Rai (1987) reported that the rate of Cr(III) oxidation was much greater in<br />
the presence of manganese-dioxide minerals than dissolved oxygen.<br />
5.4.5 Sorption/Desorption<br />
The extent to which Cr(III) sorbs to soils is appreciably greater than that of Cr(VI) because the<br />
former exists in groundwater as a cation, primarily as Cr 3+ (and its complexed species), whereas<br />
2- -<br />
the latter exists as an anion, primarily as CrO4 or HCrO4.<br />
Most information on Cr(VI) adsorption<br />
comes from studies with pure mineral phases (Davis and Leckie, 1980; Griffin et al., 1977; Leckie<br />
et al., 1980). These studies suggest that Cr(VI) adsorbs strongly to gibbsite ("-Al2O3) and<br />
amorphous iron oxide [Fe2O3·H2O(am)] at low to medium pH values (pH 2 to 7) and adsorbs<br />
weakly to silica (SiO2) at all but very low pH values (Davis and Leckie, 1980; Griffin et al., 1977;<br />
Leckie et al., 1980). These results can be explained by considering the isoelectric points (IEP) 2 of<br />
these minerals. When the pH of the system is greater than the isoelectric point, the mineral has a<br />
net negative charge. When the pH is below the isoelectric point, the mineral has a net positive<br />
1 Eary and Rai (1989) attributed the reduction of Cr(VI) to Cr(III) by hematite (Fe2O 3) as<br />
containing having trace quantities of Fe(II).<br />
2 The isoelectric point (IEP) of a mineral is the pH at which it has a net surface charge of zero.<br />
More precisely, it is the pH at which the particle is electrokinetically uncharged.<br />
5.20
charge. Hence, anion adsorption generally increases as the pH becomes progressively lower than<br />
the isoelectric point. The isoelectric point of gibbsite ("-Al 2O 3) is 9.1, amorphous iron oxide<br />
[Fe 2O 3·H 2O (am)] is 8.1, and silica is 2.0 (Stumm and Morgan, 1981).<br />
The presence of competing and, less commonly, complexing ions may significantly alter chromate<br />
adsorption. Although sulfate is adsorbed less strongly on Fe2O3·H2O(am) than chromate, sulfate<br />
may compete for adsorption sites when present in higher concentration (Leckie et al., 1980).<br />
Phosphate exhibits a greater competitive effect on chromate adsorption (MacNaughton, 1977),<br />
reducing sorption by around 50 percent when present at equal normality. Information on effects<br />
of complexing ions on Cr(VI) sorption is almost nonexistent, though adsorption of ion pairs [e.g.,<br />
" "<br />
(aq) and KHCrO4(aq)]<br />
is suggested as 1 possible mechanism for removal of Cr(VI) by<br />
CaCrO 4<br />
Fe 2O 3·H 2O (am) (Leckie et al., 1980).<br />
Adsorption of Cr(III) to soils has received only a nominal amount of research attention. The<br />
reason for this may be that sorption of Cr(III) by soil is commonly ascribed to solid phase<br />
formation. Chromium(III) rapidly hydrolyzes, and precipitates as the hydroxide Cr(OH) 3 and/or<br />
coprecipitates with Fe(OH) 3 (Artiola and Fuller, 1979; Hem, 1977,). Adsorption may be an<br />
especially important mechanism of sorption at lower pH (pH
K d). Soils containing Mn oxides oxidize Cr(III) into Cr(VI) form thus resulting in lower<br />
K d values. The relation between oxide/hydroxide contents of iron and manganese and<br />
their effects on K d have not been adequately quantified except for a few soils.<br />
C The presence of competing anions reduce Cr(VI) adsorption. These effects have been<br />
quantified as a function of pH for only 2 soils.<br />
The factors which influence chromium adsorption were identified from studies by Leckie et al.<br />
(1980), Davis and Leckie (1980), Griffin et al. (1977), and Rai et al. (1986), and studies<br />
discussed below. A description and assessment of these data are provided in Appendix E.<br />
Adsorption data also show that iron and manganese oxide contents of soils significantly affect the<br />
adsorption of Cr(VI) on soils (Korte et al., 1976). However, these investigators did not publish<br />
either K d values or any correlative relationships between K d and the oxide contents. Studies by<br />
Stollenwerk and Grove (1985) and Sheppard et al. (1987) using soils showed that K d decreases as<br />
a function of increasing equilibrium concentration of Cr(VI). Another study conducted by Rai et<br />
al. (1988) on 4 different soils confirmed that K d values decrease with increasing equilibrium<br />
Cr(VI) concentration. The adsorption data obtained by Rai et al. (1988) also showed that<br />
quantities of sodium dithionite-citrate-bicarbonate (DCB) extractable iron content of soils is a<br />
good indicator of a soil’s ability to reduce Cr(VI) to the Cr(III) oxidation state. The reduced Cr<br />
has been shown to coprecipitate with ferric hydroxide. Therefore, observed removal of Cr(VI)<br />
from solution when contacted with chromium-reductive soils may stem from both adsorption and<br />
precipitation reactions. Similarly, Rai et al. (1988) also showed that certain soils containing<br />
manganese oxides may oxidize Cr(III) to Cr(VI). Depending on solution concentrations, the<br />
oxidized form (+6) of chromium may also precipitate in the form of Ba(S,Cr)O 4. Such complex<br />
geochemical behavior chromium in soils implies that depending on the properties of a soil, the<br />
measured K d values may reflect both adsorption and precipitation reactions.<br />
2- 2- - 2- -<br />
Adsorption studies have shown that competing anions such as SO4 , CO3 /HCO3,<br />
HPO4 , H2PO4 - -<br />
NO3 and Cl , significantly reduce Cr(VI) adsorption on oxide minerals and soils (Leckie et al.,<br />
1980; MacNaughton, 1977; Rai et al., 1986; Rai et al., 1988; Stollenwerk and Grove, 1985).<br />
The data regarding the effects of soil organic matter on Cr(VI) adsorption are rather sparse.<br />
In 1 study (Stollenwerk and Grove, 1985) which evaluated the effects of soil organic matter on<br />
adsorption of Cr(VI), the results indicated that organic matter did not influence Cr(VI) adsorption<br />
properties (see Appendix E).<br />
5.4.6.2 K d Look-Up Tables<br />
Among all available data for Cr(VI) adsorption on soils, the most extensive data set was<br />
developed by Rai et al. (1988). These investigators studied the adsorption behavior of 4 different<br />
well-characterized subsurface soil samples. They investigated the adsorption behavior of Cr(VI)<br />
on these 4 soil samples as a function of pH. Additionally, they also investigated the effects of<br />
5.22
2- 2- -<br />
competing anions such as SO4 , and CO3 /HCO3 . The adsorption data developed by these<br />
investigators was used to calculate the <strong>Kd</strong> values (Appendix E). These <strong>Kd</strong> values were used as the<br />
basis to develop the look-up Table 5.7.<br />
5.4.6.2.1 Limits of K d Values with Respect to pH<br />
Natural soil pH typically ranges from about 4 to 11 (Richards, 1954). The 2 most common<br />
methods of measuring soil pH are either using a soil paste or a saturation extract. The standard<br />
procedure for obtaining saturation extracts from soils has been described by Rhoades (1996). The<br />
saturation extracts are obtained by saturating and equilibrating the soil with distilled water<br />
followed by collection using vacuum filtration. Saturation extracts are usually used to determine<br />
the pH, the electrical conductivity, and dissolved salts in soils.<br />
The narrow pH ranges in the look-up table (Table 5.7) were selected from the observed rate of<br />
change of K d with pH. The K d values for all 4 soils were observed to decline with increasing pH<br />
and at pH values beyond about 9, K d values for Cr(VI) are #1 ml/g (see Appendix E).<br />
5.4.6.2.2 Limits of K d Values with Respect to Extractable Iron Content<br />
The soil characterization data provided by Rai et al. (1988) indicate the soils with DCB<br />
extractable iron contents above ~0.3 mmol/g can reduce Cr(VI) to Cr(III). Therefore the<br />
measured K d values for such soils reflect both redox-mediated precipitation and adsorption<br />
phenomena. The data also show that soils with DCB extractable iron contents of about<br />
0.25 mmol/g or less do not appear to reduce Cr(VI). Therefore, 3 ranges of DCB extractable iron<br />
contents were selected which represent the categories of soils that definitely reduce ($0.3<br />
mmol/g), probably reduce (0.26 - 0.29 mmol/g), and do not reduce (#0.25 mmol/g) Cr(VI) to<br />
Cr(III) form.<br />
5.4.6.2.3 Limits of K d Values with Respect to Competing Anion Concentrations<br />
The adsorption data (Rai et al., 1988) show that when total sulfate concentration in solution is<br />
about 2 x 10 -3 M (191.5 mg/l), the chromium K d values are reduced by about an order of<br />
magnitude as compared to a noncompetitive condition. Therefore, a sulfate concentration of<br />
about 2 x 10 -3 M (191.5 mg/l) has been used as a limit at which an order of magnitude reduction<br />
in K d values are expected. Four ranges of soluble sulfate concentrations (0 - 1.9, 2 -18.9, 19 -<br />
189, and $190 mg/l) have been used to develop the look-up table. The soluble sulfate<br />
concentrations in soils can be assessed from saturation extracts (Richards, 1954).<br />
5.23
Table 5.7. Estimated range of <strong>Kd</strong> values for chromium (VI) as a function of soil pH, extractable iron content, and soluble<br />
sulfate. (Data analysis and generation of the table of <strong>Kd</strong> values are described in Appendix E.)<br />
pH<br />
4.1 - 5.0 5.1 - 6.0 6.1 - 7.0 $7.1<br />
DCB Extractable Fe<br />
(mmol/g)<br />
DCB Extractable Fe<br />
(mmol/g)<br />
DCB Extractable Fe<br />
(mmol/g)<br />
DCB Extractable Fe<br />
(mmol/g)<br />
#0.25 0.26 - 0.29 $0.30 #0.25 0.26 - 0.29 $0.30 ##0.25 0.26 - 0.29 $$0.30 ##0.25 0.26 - 0.29 $$0.30<br />
<strong>Kd</strong> (ml/g)<br />
Soluble<br />
Sulfate<br />
Conc<br />
(mg/l)<br />
Min 25 400 990 20 190 390 8 70 80 0 0 1<br />
0 - 1.9<br />
Max 35 700 1770 34 380 920 22 180 350 7 30 60<br />
5.24<br />
Min 12 190 460 10 90 180 4 30 40 0 0 1<br />
2 - 18.9<br />
Max 15 330 820 15 180 430 10 80 160 3 14 30<br />
Min 5 90 210 4 40 80 2 15 20 0 0 0<br />
19 - 189<br />
Max 8 150 380 7 80 200 5 40 75 2 7 13<br />
Min 3 40 100 2 20 40 1 7 8 0 0 0<br />
$190<br />
Max 4 70 180 3 40 90 2 20 35 1 3 6
5.5 Lead Geochemistry and K d Values<br />
5.5.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation<br />
Lead has 3 known oxidation states, 0, +2, and +4, and the most common redox state encountered<br />
in the environment is the divalent form. Total dissolved lead concentrations in natural waters are<br />
very low (~10-8 M). Dissolved lead in natural systems may exist in free ionic form and also as<br />
hydrolytic and complex species. Speciation calculations show that at pH values exceeding 7,<br />
aqueous lead exists mainly as carbonate complexes [PbCO 3<br />
5.25<br />
" (aq), and Pb(CO3) 2<br />
2- ]. Important<br />
factors that control aqueous speciation of lead include pH, the types and concentrations of<br />
complexing ligands and major cationic constituents, and the magnitude of stability constants for<br />
lead-ligand aqueous complexes.<br />
A number of studies and calculations show that under oxidizing conditions depending on pH and<br />
ligand concentrations, pure-phase lead solids, such as PbCO 3, Pb 3(OH) 2(CO 3) 2, PbSO 4,<br />
Pb 5(PO 4) 3(Cl), and Pb 4SO 4(CO 3) 2(OH) 2, may control aqueous lead concentrations. Under<br />
reducing conditions, galena (PbS) may regulate the concentrations of dissolved lead. It is also<br />
possible that lead concentrations in some natural systems are being controlled by solid solution<br />
phases such as barite (Ba (1-x)Pb xSO 4), apatite [Ca (1-x)Pb x(PO 4) 3OH], calcite (Ca (1-x)Pb xCO 3), and<br />
iron sulfides (Fe (1-x)Pb xS).<br />
Lead is known to adsorb onto soil constituent surfaces such as clay, oxides, hydroxides,<br />
oxyhydroxides, and organic matter. In the absence of a distinct lead solid phase, natural lead<br />
concentrations would be controlled by adsorption/desorption reactions. Adsorption data show<br />
that lead has very strong adsorption affinity for soils as compared to a number of first transition<br />
metals. Lead adsorption studies on bulk soils indicate that the adsorption is strongly correlated<br />
with pH and the CEC values of soils. Properties that affect CEC of soils, such as organic matter<br />
content, clay content, and surface area, have greater affect on lead adsorption than soil pH.<br />
5.5.2 General Geochemistry<br />
Lead is an ubiquitous heavy metal and its concentration in uncontaminated soil ranges from 2 to<br />
200 mg/kg and averages 16 mg/kg (Bowen, 1979). Annual anthropogenic lead input into soils<br />
has been estimated to be from 0.04 to 4 µg/kg (Ter Haar et al., 1967). In contaminated soils,<br />
lead concentrations may be as high as 18 percent by weight (Mattigod and Page, 1983; Ruby et<br />
al., 1994). Lead in nature occurs in 4 stable isotopic forms ( 204 Pb, 206 Pb, 207 Pb, and 208 Pb). The<br />
isotopes, 206 Pb, 207 Pb, and 208 Pb are the stable end products of the 238 U, 235 U, and 232 Th thorium<br />
decay series, respectively (Robbins, 1980). Additionally, heavier isotopes of lead ( 210 Pb, 211 Pb,<br />
212 Pb, and 214 Pb) are known to occur in nature as intermediate products of uranium and thorium<br />
decay (Robbins, 1978). The
most common valence state of lead encountered in the environment is the divalent form (Baes and<br />
Mesmer, 1976). Extensive studies of lead biogeochemistry have been conducted due to its<br />
known adverse effects on organisms (Hammond, 1977). Comprehensive descriptions of<br />
environmental chemistry of lead have been published by Boggess and Wixson (1977) and Nriagu<br />
(1978).<br />
5.5.3 Aqueous Speciation<br />
Lead exhibits typical amphoteric1 metal ion behavior by forming hydrolytic species (Baes and<br />
Mesmer, 1976). Formation of monomeric hydrolytic species, such as PbOH + "<br />
, Pb(OH) 2(aq)<br />
and<br />
-<br />
Pb(OH) 3 , is well established. Although several polymeric hydrolytic species such as Pb2OH3+ ,<br />
3+ 4+ 4+<br />
Pb3(OH) 3 , Pb4(OH) 4 , and Pb6(OH) 8 are known to form at high lead concentrations, calculations<br />
show that these types of species are unlikely to form at concentrations of dissolved lead (~10-9 M)<br />
typically encountered even in contaminated environments (Rickard and Nriagu, 1978). These<br />
investigators also showed that computation models of speciation of dissolved lead in fresh- or<br />
seawater predicted that at pH values exceeding about 6.5, the dominant species are leadcarbonate<br />
complexes. Lead is known to form aqueous complexes with inorganic ligands such as<br />
carbonate, chloride, fluoride, nitrate, and sulfate.<br />
To examine the distribution of dissolved lead species in natural waters, M<strong>IN</strong>TEQA2 model<br />
calculations were completed using the water composition described in Table 5.1. The total lead<br />
concentration was assumed to be 1 µg/l based on the data for natural waters tabulated by Duram<br />
et al. (1971) and Hem (1985). A total of 21 aqueous species (uncomplexed Pb 2+ , and 20 complex<br />
species, listed in Table 5.8) were used in the computation. Results of the computation are plotted<br />
as a species distribution diagram (Figure 5.2). The data show that, under low pH (
eactions. Complexation enhances the solubility of lead-bearing solid phases. This enhancement<br />
in solubility is dependent on the strength of complexation [indicated by the magnitude of stability<br />
constant] and the total concentrations of complexing ligands. Also, as will be discussed shortly,<br />
adsorption of lead is affected by the type, charge, and the concentration of lead complexes present<br />
in solution. Cationic lead species, especially Pb 2+ and its hydrolysis species, adsorb more<br />
commonly than anionic lead complexes.<br />
5.5.4 Dissolution/Precipitation/Coprecipitation<br />
Lead solids in the environment may occur in a number of mineral forms (Rickard and Nriagu<br />
1978; Mattigod et al., 1986; Zimdahl and Hassett, 1977). However, these authors have identified<br />
a limited number of secondary lead minerals that may control the concentrations of dissolved lead<br />
in soil/water environments. If the concentration of dissolved lead in a pore water or groundwater<br />
exceeds the solubility of any of these phases, the lead-containing solid phase will precipitate and<br />
thus control the maximum concentration of lead that could occur in the aqueous phase.<br />
According to Rickard and Nriagu (1978), under oxidizing conditions, depending on pH and ligand<br />
concentrations, cerussite (PbCO 3), hydrocerussite [Pb 3(OH) 2(CO 3) 2], anglesite (PbSO 4), or<br />
chloropyromorphite [Pb 5(PO 4) 3Cl] may control aqueous lead concentrations. A review paper by<br />
McLean and Bledsoe (1992) included data which showed that lead concentrations in a calcareous<br />
soil was controlled by lead-phosphate compounds at lower pH and by mixed mineral phases at pH<br />
values exceeding 7.5. A study conducted by Mattigod et al. (1986) indicated that the mineral<br />
leadhillite [Pb 4SO 4(CO 3) 2(OH) 2] may be the solubility controlling solid for lead in a mine-waste<br />
contaminated soil.<br />
5.27
Table 5.8. Lead aqueous species included in the<br />
speciation calculations.<br />
Aqueous Species<br />
Pb 2+<br />
PbOH + " - 2-<br />
, Pb(OH) 2(aq),<br />
Pb(OH)3,<br />
Pb(OH)4<br />
3+<br />
+<br />
Pb2(OH) 3,<br />
Pb3(OH) 3<br />
" 2- +<br />
PbCO3(aq), Pb(CO3) 2 , PbHCO3<br />
" 2-<br />
PbSO4(aq), Pb(SO4) 2<br />
+<br />
PbNO3 PbCl + " - 2-<br />
, PbCl2(aq), PbCl3,<br />
PbCl4<br />
PbF + " - 2-<br />
, PbF2(aq), PbF3,<br />
PbF4<br />
5.28
Percent Distribution<br />
100<br />
80<br />
60<br />
40<br />
20<br />
0<br />
o<br />
PbSO4 (aq)<br />
Pb 2+<br />
+<br />
PbHCO3<br />
3 4 5 6 7 8 9 10<br />
5.29<br />
pH<br />
o<br />
PbCO3 (aq)<br />
o<br />
Pb(OH)2 (aq)<br />
2+<br />
Pb(CO3)2<br />
PbOH +<br />
Figure 5.2. Calculated distribution of lead aqueous species as a function of pH for the<br />
water composition in Table 5.1. [The species distribution is based on a<br />
concentration of 1 µg/l total dissolved lead.]<br />
Lead may also exist in soils as solid-solution phases. Solid solutions are defined as solid phases in<br />
which a minor element will substitute for a major element in the mineral structure. Depending on<br />
the degree of substitution and the overall solubility of the solid-solution phase, the equilibrium<br />
solubility of the minor element in the solid solution phase will be less than the solubility of the<br />
solid phase containing only the minor element (pure phase). For instance, lead may occur as a<br />
minor replacement in barite [Ba (1-x)Pb xSO 4], apatite [Ca (1-x)Pb x(PO 4) 3OH], calcite [Ca (1-x)Pb xCO 3],<br />
and iron sulfides, [Fe (1-x)Pb xS] (Driesens, 1986; Goldschmidt, 1954; Nriagu and Moore, 1984;<br />
Rickard and Nriagu, 1978). Consequently, the equilibrium solubility of lead controlled by these<br />
phases will be less than the concentrations controlled by corresponding pure phases, namely<br />
PbSO 4, Pb 5(PO 4) 3OH, PbCO 3, and PbS, respectively.
Under reducing conditions, galena (PbS) may control the lead concentrations in the environment.<br />
Rickard and Nriagu (1978) calculated that, within the pH range of 6-9, the equilibrium solubility<br />
of galena would control total lead concentrations at levels less than approximately 10 -10 M<br />
( illite > montmorillonite.<br />
These studies also showed that, in neutral to high pH conditions, lead can preferentially exchange<br />
for calcium, potassium, and cadmium. Under low pH conditions, hydrogen ions and aluminum<br />
ions would displace lead from mineral exchange sites.<br />
Studies of lead adsorption on oxide, hydroxide, and oxyhydroxide minerals show that the<br />
substrate properties, such as the specific surface and degree of crystallinity, control the degree of<br />
adsorption (Rickard and Nriagu, 1978). Experimental data by Forbes et al. (1976) showed that<br />
goethite (FeOOH) has higher adsorption affinity for lead than zinc, cobalt, and cadmium. Data<br />
show that manganese-oxide minerals also adsorb lead ions (Rickard and Nriagu, 1978). These<br />
investigators concluded that the high specificity of lead adsorption on oxide and hydroxide<br />
surfaces and the relative lack of desorbability (
soils indicate that soil organic matter has a higher affinity for lead adsorption as compared soil<br />
minerals.<br />
A number of lead adsorption studies on bulk soils indicate that the adsorption is strongly<br />
correlated with pH and the CEC values of soils (Zimdahl and Hassett, 1977). A multiple<br />
regression analysis by Hassett (1974) of lead adsorption data indicated that properties that affect<br />
CEC of soils, such as organic matter content, clay content, and surface area, have a greater effect<br />
on lead adsorption than soil pH. The results of a number of studies of lead adsorption on a<br />
variety of soil and mineral surfaces were summarized by McLean and Bledsoe (1992). These data<br />
show that lead has very strong adsorption affinity as compared to a number of first row transition<br />
metals (cobalt, nickel, copper, and zinc). According to a recent study (Peters and Shem, 1992),<br />
the presence of very strong chelating organic ligands dissolved in solution will reduce adsorption<br />
of lead onto soils. These data show that the adsorption of lead in the environment is influenced by<br />
a number of factors such as the type and properties of adsorbing substrate, pH, the concentrations<br />
of lead, and the type and concentrations of other competing cations and complex forming<br />
inorganic and organic ligands.<br />
5.5.6 Partition Coefficient, K d , Values<br />
5.5.6.1 General Availability of K d Data<br />
The review of lead K d data reported in the literature for a number of soils (Appendix F) led to<br />
the following important conclusions regarding the factors which influence lead adsorption on<br />
minerals and soils. 1 These principles were used to evaluate available quantitative data and<br />
generate a look-up table. These conclusions are:<br />
C Lead may precipitate in soils if soluble concentrations exceed about 4 mg/l at pH 4 and<br />
about 0.2 mg/l at pH 8. In the presence of phosphate and chloride, these solubility limits<br />
may be as low as 0.3 mg/l at pH 4 and 0.001 mg/l at pH 8. Therefore, in experiments in<br />
which concentrations of lead exceed these values, the calculated K d values may reflect<br />
precipitation reactions rather than adsorption reactions.<br />
C Anionic constituents such as phosphate, chloride, and carbonate are known to influence<br />
lead reactions in soils either by precipitation of minerals of limited solubility or by reducing<br />
adsorption through complex formation.<br />
C A number of adsorption studies indicate that within the pH range of soils (4 to 11), lead<br />
adsorption increases (as does precipitation) with increasing pH.<br />
1<br />
Since the completion of our review and analysis of <strong>Kd</strong> data for the selected contaminants and<br />
radionuclides, the studies by Azizian and Nelson (1998) and Yong and MacDonald (1998) were<br />
identified and may be of interest to the reader.<br />
5.31
C Adsorption of lead increases with increasing organic matter content of soils.<br />
C Increasing equilibrium solution concentrations correlates with decreasing lead adsorption<br />
(decrease in K d).<br />
The factors which influence lead adsorption were identified from the following sources of data. A<br />
description and assessment of these data are provided in Appendix F. Lead adsorption behavior<br />
on soils and soil constituents (clays, oxides, hydroxides, oxyhydroxides, and organic matter) has<br />
been studied extensively. However, calculations by Rickard and Nriagu (1978) show that the<br />
solution lead concentrations used in a number of adsorption studies may be high enough to induce<br />
precipitation. For instance, their calculations show that lead may precipitate in soils if soluble<br />
concentrations exceed about 4 mg/l at pH 4 and about 0.2 mg/l at pH 8. In the presence of<br />
phosphate and chloride, these solubility limits may be as low as 0.3 mg/l at pH 4 and 0.001 mg/l at<br />
pH 8. Therefore, in experiments in which concentrations of lead exceed these values, the<br />
calculated K d values may reflect precipitation reactions rather than adsorption reactions.<br />
Lead adsorption studies on manganese and iron oxides and oxyhydroxides indicate irreversible<br />
adsorption which was attributed to the formation of solid solution phases (i.e., coprecipitation)<br />
(Forbes et al., 1976; Grasselly and Hetenyi, 1971; Rickard and Nriagu, 1978). No correlations<br />
however have been established between the type and content of oxides in soil and the lead<br />
adsorption characteristics of soil.<br />
Anionic constituents such as phosphate, chloride, and carbonate are known to influence lead<br />
reactions in soils either by precipitation of minerals of limited solubility or by reducing adsorption<br />
through complex formation (Rickard and Nriagu, 1978). Presence of synthetic chelating ligands,<br />
such as EDTA, has been shown to reduce lead adsorption on soils (Peters and Shem, 1992).<br />
These investigators showed that the presence of strongly chelating EDTA in concentrations as<br />
low as 0.01 M reduced K d for lead by about 3 orders of magnitude. By comparison quantitative<br />
data is lacking on the effects of more common inorganic ligands (phosphate, chloride, and<br />
carbonate) on lead adsorption on soils.<br />
A number of adsorption studies indicate that within the pH range of soils (4 to 11), lead<br />
adsorption increases with increasing pH (Braids et al., 1972; Bittel and Miller, 1974; Griffin and<br />
Shimp, 1976; Haji-Djafari et al., 1981; Hildebrand and Blum, 1974; Overstreet and Krishamurthy,<br />
1950; Scrudato and Estes, 1975; Zimdahl and Hassett, 1977). Griffin and Shimp (1976) also<br />
noted that clay minerals adsorbing increasing amounts of lead with increasing pH may also be<br />
attributed to the formation of lead carbonate precipitates which was observed when the solution<br />
pH values exceeded 5 or 6.<br />
Solid organic matter such as humic material in soils is known to adsorb lead (Rickard and Nriagu,<br />
1978; Zimdahl and Hassett, 1977). Additionally, soluble organic matter such as fulvates and<br />
amino acids are known to chelate soluble lead and affect its adsorption on soils (Rickard and<br />
Nriagu, 1978). Correlative relationships between the organic matter content of soils and its<br />
5.32
effect on lead adsorption have been established by Gerritse et al. (1982) and Soldatini et al.<br />
(1976).<br />
Lead adsorption by a subsurface soil sample from Hanford, Washington was investigated by<br />
Rhoads et al. (1992). Adsorption data from these experiments showed that K d values increased<br />
with decreasing lead concentrations in solution (from 0.2 mg/l to 0.0062 mg/l).<br />
5.5.6.2 K d Look-Up Tables<br />
Among all available data, Gerritse et al (1982) obtained adsorption data at lead concentrations<br />
(0.0001 - 0.01 mg/l) which apparently precluded precipitation reactions. Also, these<br />
concentrations are within the range of lead concentrations most frequently encountered in ground<br />
waters (Chow, 1978). Additionally, data obtained by Rhoads et al. (1992) indicated that K d<br />
values vary log-linearly as a function of equilibrium lead concentrations within the range of<br />
0.00001 to 0.2 mg/l. The data generated by Gerritse et al. (1982) and Rhoads et al. (1992) were<br />
used to develop a look-up table (Table 5.9) of K d as a function of soil pH and equilibrium lead<br />
concentrations.<br />
5.5.6.2.1 Limits of K d Values with Respect to pH<br />
The pH ranges in the look-up table (Table 5.9) were selected from the rate of change that we<br />
noted in the K d data as a function of pH. The K d values within this pH range increase with<br />
increasing pH, and are greatest at the maximum pH limit (pH.11) of soils.<br />
Table 5.9. Estimated range of K d values for lead as a function of soil pH, and<br />
equilibrium lead concentrations.<br />
Equilibrium Lead<br />
Concentration (µg/l) K d (ml/g)<br />
0.1 - 0.9<br />
1.0 - 9.9<br />
10 - 99.9<br />
100 - 200<br />
5.33<br />
Soil pH<br />
4.0 - 6.3 6.4 - 8.7 8.8 - 11.0<br />
Minimum 940 4,360 11,520<br />
Maximum 8,650 23,270 44,580<br />
Minimum 420 1,950 5,160<br />
Maximum 4,000 10,760 20,620<br />
Minimum 190 900 2,380<br />
Maximum 1,850 4,970 9,530<br />
Minimum 150 710 1,880<br />
Maximum 860 2,300 4,410
5.5.6.2.2 Limits of K d Values with Respect to Equilibrium Lead Concentrations<br />
The limits of equilibrium lead concentrations (0.0001 mg/l to about 0.2 mg/l) were selected based<br />
on the experimental data generated by Gerritse et al. (1982) and Rhoads et al. (1992). These<br />
investigators showed that within the range of initial lead concentrations used in their experiments<br />
the principal lead removal reaction from solution was adsorption and not precipitation. Four<br />
concentration ranges were selected to develop the K d values.<br />
5.6 Plutonium Geochemistry and K d Values<br />
5.6.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation<br />
In the ranges of pH and conditions typically encountered in the environment, plutonium can exist<br />
in all 4 oxidation states, namely +3, 4, +5, and +6. Under oxidizing conditions, Pu(IV), Pu(V),<br />
and Pu(VI) are common, whereas, under reducing conditions, Pu(III) and Pu(IV) would exist.<br />
Dissolved plutonium forms very strong hydroxy-carbonate mixed ligand complexes, therefore, its<br />
adsorption and mobility is strongly affected by these complex species. Under conditions of low<br />
pH and high concentrations of dissolved organic carbon, it appears that plutonium-organic<br />
complexes may be control adsorption and mobility of plutonium in the environment.<br />
If plutonium is present as a distinct solid phase (amorphous or partly crystalline PuO 2@xH 2O) or as<br />
a solid solution, the upper limits of aqueous plutonium concentrations would be in the 10 -12 to<br />
10 -9 M range. Dissolved plutonium in the environment is typically present at #10 -15 M levels<br />
indicating that adsorption may be the principal phenomenon that regulates the mobility of this<br />
actinide.<br />
Plutonium can adsorb on geologic material from low to extremely high affinities with K d values<br />
ranging from 11 to 300,000 ml/g. Plutonium in the higher oxidation state adsorbed on iron oxide<br />
surfaces may be reduced to the tetravalent state by Fe(II) present in the iron oxides.<br />
Two factors that influence the mobilization of adsorbed plutonium under environmental pH<br />
conditions (>7) are the concentrations of dissolved carbonate and hydroxyl ions. Both these<br />
ligands form very strong mixed ligand complexes with plutonium, resulting in desorption and<br />
increased mobility in the environment.<br />
5.6.2 General Geochemistry<br />
Plutonium is produced by fissioning uranium fuel and is used in the construction of nuclear<br />
weapons. Plutonium has entered the environment either through accidental releases or through<br />
disposal of wastes generated during fuel processing and the production and detonation of nuclear<br />
weapons. Plutonium has 15 isotopes, but only 4 of these isotopes namely, 238 Pu [t ½ (half life) =<br />
5.34
86 y], 239 Pu (t ½ = 24,400 y), 240 Pu (t ½ = 6,580 y), 241 Pu (t ½ = 13.2 y), are of environmental concern<br />
due to their abundances and long-half lives.<br />
In the range of pH and redox conditions typically encountered in the environment, plutonium can<br />
exist in 4 oxidation states, namely +3, +4, +5, and +6 (Allard and Rydberg, 1983). Plutonium<br />
oxidation states are influenced by factors such as pH, presence of complexants and reductants,<br />
radiolysis, and temperature (Choppin, 1983). Observations indicate that under very low<br />
plutonium concentrations and oxidizing environmental conditions, the disproportionation 1<br />
reactions of plutonium are not significant (Cleveland, 1979). Under reducing conditions, Pu(III)<br />
species would be dominant up to pH values approaching about 8.5, beyond which the Pu(IV)<br />
species are known to be the dominant species. However, under oxidizing conditions and at pH<br />
values greater than 4.0, plutonium can exist in +4,+5, and +6 oxidation states (Keeney-Kennicutt<br />
and Morse, 1985). A number of investigators believe that under oxidizing conditions, the +5 state<br />
to be the dominant redox state (Aston, 1980; Bondietti and Trabalka, 1980; Nelson and Orlandini,<br />
1979; Rai et al., 1980b).<br />
Of the contaminated sites considered in EPA/DOE/NRC (1993), radioactive contamination by<br />
238 Pu, 239 Pu, and/or 240 Pu has been identified at 9 of the 45 Superfund National Priorities List<br />
(NPL) sites. The reported contamination includes airborne particulates, plutonium-containing<br />
soils, and plutonium dissolved in surface- and groundwaters.<br />
5.6.3 Aqueous Speciation<br />
Dissolved plutonium forms complexes with various inorganic ligands such as hydroxyl, carbonate,<br />
nitrate, sulfate, phosphate, chloride, bromide, and fluoride; with many naturally occurring organic<br />
ligands such as acetate, citrate, formate, fulvate, humate, lactate, oxalate, and tartrate; and with<br />
synthetic organic ligands such as EDTA and 8-hydroxyquinoline derivatives (Cleveland, 1979).<br />
Plutonium(IV) hydrolyzes more readily than all other redox species of plutonium (Baes and<br />
Mesmer, 1976). The order of hydrolysis of plutonium redox species follows the sequence<br />
Pu(IV) > Pu(III) > Pu(VI) > Pu(V)<br />
1 Disproportionation is a chemical reaction in which a single compound serves as both oxidizing<br />
and reducing agent and is thereby converted into more oxidized and a more reduced derivatives<br />
(Sax and Lewis, 1987). For the reaction to occur, conditions in the system must be temporarily<br />
changed to favor this reaction (specifically, the primary energy barrier to the reaction must be<br />
lowered). This is accomplished by a number of ways, such as adding heat or microbes, or by<br />
radiolysis occurring. Examples of plutonium disproportionation reactions are:<br />
3Pu 4+ + 2H2O = 2Pu 3+ 2+ +<br />
+ PuO2 +4H<br />
+ + 3+ 2+ 3PuO2 + 4H = Pu + 2PuO2 +2H2O.<br />
5.35
(Choppin, 1983). Plutonium hydrolytic species may have up to 4 coordinated hydroxyls.<br />
The tendency of plutonium in various oxidation states to form complexes depends on the ionic<br />
potential defined as the ratio (z/r) of the formal charge (z) to the ionic radius (r) of an ion.<br />
Among plutonium redox species, Pu(IV) exhibits the highest ionic potential and therefore forms<br />
"<br />
the strongest complexes with various ligands. Based on the equilibrium constants (K r ,298) for the<br />
plutonium complexation reactions, ligands, such as chloride and nitrate, form weak complexes<br />
"<br />
(log K r ,298 of 1 to 2) with plutonium, whereas fluoride, sulfate, phosphate, citrate, and oxalate<br />
"<br />
form stronger complexes (log K r ,298 of 6 to 30). Among the strongest complexes of plutonium<br />
2-<br />
are the hydroxy-carbonate mixed ligand complexes [e.g., Pu(OH) 2(CO3) 2 ] (Tait et al., 1995;<br />
Yamaguchi et al., 1994). Additionally, dissolved organic matter (fulvic and humic material) may<br />
also form complexes with plutonium. Although the nature of these complexes and their stability<br />
constants have not been fully characterized, it is believed that humic complexes of plutonium may<br />
be the dominant soluble species in natural environments at lower pH (below 5 to 6) values (Allard<br />
and Rydberg, 1983).<br />
Because dissolved plutonium can exist in multiple redox states and form hydrolytic and complex<br />
species in solution, it is useful to assess the probable dominant plutonium aqueous species that<br />
may exist in typical ground water. Therefore, the aqueous speciation of dissolved plutonium was<br />
calculated as a function of pH using the M<strong>IN</strong>TEQA2 code and a concentration of 3.2x10 -10 mg/l<br />
(1.36x10 -15 M) total dissolved plutonium. This concentration is based on the maximum activity of<br />
239,240 Pu measured by Simpson et al. (1984) in 33 water samples taken from the highly alkaline<br />
Mono Lake in California. The species distribution was calculated assuming that multiple<br />
plutonium valence states might be present based on thermodynamic equilibrium considerations.<br />
This calculation is dependent on redox conditions as well as the pH and composition of the water.<br />
Therefore, a set of oxic conditions that might be associated with surface or near-surface disposal<br />
facilities or contaminated sites were selected for these illustrative calculations. These redox<br />
conditions are based on an experimentally determined pH/Eh relationship described in Lindsay<br />
(1979) for suspensions of sandy loam and distilled water. In a series of acid and base titrations,<br />
the pH/Eh response of the soil/water suspension was determined to vary according to the<br />
equation<br />
where pe = negative log of the electron activity. 1<br />
The pe is related to Eh by the equation<br />
pe % pH ' 15.23, (5.1)<br />
Eh ' 2.303RT<br />
F<br />
where R = universal gas constant (1.9872 cal/mol·K)<br />
1 The electron activity is defined as unity for the standard hydrogen electrode.<br />
5.36<br />
pe (5.2)
T = temperature in degrees kelvin<br />
F = Faraday constant (96,487 coulombs/equivalent).<br />
At 25.0 " C (298 K),<br />
Eh (mV) ' 59.2 pe. (5.3)<br />
Using Equations 5.1 and 5.3, an Eh value was calculated for each pH value used as an input for<br />
the M<strong>IN</strong>TEQA2 calculations of plutonium aqueous speciation. The plutonium aqueous species<br />
that were included in the computation scheme are tabulated in Table 5.10. Thermodynamic data<br />
for these species were taken primarily from Lemire and Tremaine (1980) and other secondary<br />
sources and database modifications described by Krupka and Serne (1996).<br />
Results are plotted as a species distribution diagram (Figure 5.3). The data show that, under very<br />
2+ +<br />
low pH (~3 - 3.5) conditions, PuF2 and PuO2 are the dominant species of plutonium. The free<br />
+<br />
ionic species, PuO2 appears to be the dominant form within the pH range of 4 to 5. Within the<br />
+ 2-<br />
pH range of 5.5 to 6.5, the main species of plutonium appear to be PuO2, and Pu(OH)2(CO3) 2 ,<br />
"<br />
with minor species being the neutral hydrolytic species Pu(OH) 4(aq)<br />
and the phosphate complex<br />
4-<br />
Pu(HPO4) 4 . At pH values exceeding 6.5, the bulk of the dissolved plutonium (~90 percent)<br />
2- "<br />
would be comprised of the Pu(OH) 2(CO3) 2 species with a minor percentage of Pu(OH)4(aq).<br />
These illustrative computations indicate that, under pH conditions that typically exist in surface<br />
and groundwaters (>6.5), the dominant form of dissolved plutonium would be the tetravalent<br />
2-<br />
complex species, Pu(OH) 2(CO3) 2 .<br />
Polymeric species of plutonium may not occur under environmental conditions because the total<br />
plutonium concentrations in nature are at least 7 orders of magnitude less than the concentrations<br />
required for the formation of such species (Choppin, 1983). It is important to note that the<br />
speciation of plutonium would change significantly with changing redox conditions, pH, the types<br />
and total concentrations of complexing ligands and major cationic constituents.<br />
5.6.4 Dissolution/Precipitation/Coprecipitation<br />
Allard and Rydberg (1983) calculated that the aqueous concentrations of plutonium in nature may<br />
be controlled by the solubility of the solid phase PuO 2@xH 2O. Many observations show that<br />
plutonium associated with soils and particulate organic matter is present in tetravalent oxidation<br />
state (Nelson and Lovett, 1980; Nelson et al., 1987; Silver, 1983). Calculations by Allard and<br />
Rydberg (1983) based on available thermodynamic data show that, under reducing conditions, the<br />
solubility of dissolved plutonium would be limited by the solid phase PuO 2 at pH values greater<br />
than 8, and by the solid phase Pu 2(CO 3) 3 of trivalent plutonium at lower pH values.<br />
5.37
Table 5.10. Plutonium aqueous species included in the speciation calculations.<br />
Redox<br />
State<br />
Aqueous Species<br />
Pu(III) Pu3+ , PuOH2+ + "<br />
, Pu(OH) 2,<br />
Pu(OH)3(aq)<br />
+ - 3-<br />
PuCO3, Pu(CO3) 2,<br />
Pu(CO3) 3<br />
+ -<br />
PuSO4, Pu(SO4) 2<br />
2+ 2+<br />
PuH2PO4 , PuCl<br />
Pu(IV) Pu 4+ , PuOH 3+ 2+ - "<br />
, Pu(OH) 2 , Pu(OH)3,<br />
Pu(OH)4(aq)<br />
4- 2-<br />
Pu(OH) 4(CO3) 2 , Pu(OH)2(CO3) 2<br />
2+<br />
PuSO4 , Pu(SO4) "<br />
2(aq), PuHPO4 2-<br />
Pu(HPO4) 3 , Pu(HPO4) 4<br />
5.38<br />
2+ , Pu(HPO4) "<br />
PuCl 3+ , PuF 3+ 2+ + "<br />
, PuF2 , PuF3,<br />
PuF4(aq)<br />
+<br />
Pu(V) PuO2, PuO2OH " (aq), (PuO2) 2OH +<br />
2+,<br />
Pu(VI) PuO2 PuO2OH + "<br />
, PuO2(OH) 2(aq),<br />
- 2+ +<br />
PuO2(OH) 3,<br />
(PuO2) 2(OH) 2 , (PuO2) 3(OH) 5<br />
" 2- 4-<br />
PuO2CO3(aq), PuO2(CO3) 2 , PuO2(CO3) 3<br />
4-<br />
2(aq),<br />
PuO2Cl + , PuO2F + " - 2-<br />
, PuO2F2(aq), PuO2F3, PuO2F4 " +<br />
PuO2SO4(aq), PuO2H2PO4
Percent Distribution<br />
100<br />
80<br />
60<br />
40<br />
20<br />
0<br />
+<br />
PuO2<br />
2+<br />
PuF2<br />
Pu 3+<br />
3 4 5 6 7 8 9 10<br />
5.39<br />
pH<br />
2-<br />
Pu(OH)2(CO3)2<br />
4-<br />
Pu(HPO4)4<br />
o<br />
Pu(OH)4 (aq)<br />
Figure 5.3. Calculated distribution of plutonium aqueous species as a function of pH for the<br />
water composition in Table 5.1. [The species distribution is based on a<br />
concentration of 3.2 x 10 -10 mg/l (1.36 x 10 -15 M) total dissolved plutonium.]<br />
Laboratory studies conducted by Rai et al. (1980a), Delegard (1987), and Yamaguchi et al.<br />
(1994) indicated that a freshly precipitated amorphous PuO 2@xH 2O phase controls the equilibrium<br />
solubility of plutonium. Solubility on aged precipitates by Rai et al. (1980a) and Delegard (1987)<br />
also showed that equilibrium plutonium concentrations would be controlled by a partially<br />
crystallized PuO 2@xH 2O phase at concentrations about 2 orders of magnitude less than that of<br />
amorphous PuO 2@xH 2O. Therefore, under oxidizing conditions, amorphous PuO 2@xH 2O, if present<br />
in soils, may control soluble plutonium concentrations near 10 -8 M. Under alkaline conditions<br />
with high dissolved carbonate concentrations, dissolved plutonium concentrations may increase to<br />
micromolar levels. When dissolved carbonate is not present, PuO 2@xH 2O may control plutonium<br />
concentrations at about 10 -10 M (Rai et al., 1980a).
5.6.5 Sorption/Desorption<br />
Plutonium is known to adsorb onto soil components such as clays, oxides, hydroxides,<br />
oxyhydroxides, aluminosilicates and organic matter. Depending on the properties of the<br />
substrate, pH, and the composition of solution, plutonium would adsorb with affinities varying<br />
from low (K d = 11 ml/g) to extremely high (K d = 300,000 ml/g) (Baes and Sharp, 1983;<br />
Coughtrey et al., 1985; Thibault et al., 1990).<br />
A number of studies indicate that iron hydroxides adsorb and reduce penta- and hexavalent<br />
plutonium to its tetravalent state at the solid surface. Experimental data showed that tetra- and<br />
pentavalent plutonium aqueous species oxidize to hexavalent form upon adsorption onto<br />
manganese dioxide surfaces whereas, pentavalent plutonium adsorbed on goethite<br />
disproportionate into tetra and hexavalent forms (Keeney-Kennicutt and Morse, 1985).<br />
Subsequently, the hexavalent form of plutonium was observed to have been reduced to tetravalent<br />
state. Additionally, these reactions were found to occur faster under light conditions than under<br />
dark conditions suggesting photochemical catalysis of adsorbed plutonium redox change<br />
reactions.<br />
Laboratory studies have indicated that increasing carbonate concentrations decreased adsorption<br />
of tetra- and pentavalent plutonium on goethite surfaces (Sanchez et al., 1985). Phenomenon<br />
similar to the reduction and suppression of plutonium adsorption in the presence of carbonate ions<br />
have also been observed for other actinides which also form strong hydroxy-carbonate mixed<br />
ligand aqueous species. These data suggest that plutonium would be most mobile in high pH<br />
carbonate-rich groundwaters.<br />
Some studies indicate that the mass of plutonium retarded by soil may not be easily desorbed from<br />
soil mineral components. For example, Bunzl et al. (1995) studied the association of 239+240 Pu<br />
from global fallout with various soil components. They determined the fractions of plutonium<br />
present as readily exchangeable, bound to carbonates, bound to iron and manganese oxides,<br />
bound to organic matter, and residual minerals. For soils at their study site in Germany, the<br />
results indicated that 30-40 y after deposition of the plutonium, the readily exchangeable fraction<br />
of plutonium was less than 1 percent. More than 57 percent of the plutonium was sorbed to<br />
organic matter and a considerable mass sorbed to the oxide and mineral fractions.<br />
5.40
5.6.6 Partition Coefficient, K d , Values<br />
5.6.6.1 General Availability of K d Data<br />
A number of studies have focused on the adsorption behavior of plutonium on minerals, soils, and<br />
other geological materials. 1 A review of data from diverse sources of literature indicated that K d<br />
values for plutonium typically range over 4 orders of magnitude (Thibault et al., 1990). Also,<br />
based on a review of these data, a number of factors which influence the adsorption behavior of<br />
plutonium have been identified. These factors and their effects on plutonium adsorption on soils<br />
were used as the basis for generating a look-up table. These factors are:<br />
C Typically, in many experiments, the oxidation state of plutonium in solution was not<br />
determined or controlled. Therefore it would be inappropriate to compare the K d data<br />
obtained from different investigations.<br />
C In natural systems with organic carbon concentrations exceeding ~10 mg/kg, plutonium<br />
exists mainly in trivalent and tetravalent redox states. If initial plutonium concentrations<br />
exceed ~10 -7 M, the measured K d values would reflect mainly precipitation reactions and<br />
not adsorption reactions.<br />
C Adsorption data show that the presence of ligands influence plutonium adsorption onto<br />
soils. Increasing concentrations of ligands decrease plutonium adsorption.<br />
C If no complexing ligands are present plutonium adsorption increases with increasing pH<br />
(between 5.5 and 9.0).<br />
C Plutonium is known to adsorb onto soil components such as aluminum and iron oxides,<br />
hydroxides, oxyhydroxides, and clay minerals. However, the relationship between the<br />
amounts of these components in soils and the measured adsorption of plutonium has not<br />
been quantified.<br />
The factors which influence plutonium adsorption were identified from the following sources of<br />
data. A description and assessment of these data are provided in Appendix G. Because<br />
plutonium in nature can exist in multiple oxidation states (III, IV, V, and VI), soil redox potential<br />
would influence the Pu redox state and its adsorption on soils. However, our literature review<br />
found no plutonium adsorption studies which included soil redox potential as a variable. Studies<br />
conducted by Nelson et al. (1987) and Choppin and Morse (1987) indicated that the oxidation<br />
state of dissolved plutonium under natural conditions depended on the colloidal organic carbon<br />
1<br />
Since the completion of our review and analysis of <strong>Kd</strong> data for the selected contaminants and<br />
radionuclides, the studies by Duff et al. (1999) and Fisher et al. (1999) were identified and may be<br />
of interest to the reader.<br />
5.41
content in the system. Additionally, Nelson et al (1987) also showed that plutonium precipitation<br />
occurred if the solution concentration exceeded 10 -7 M.<br />
Plutonium complexation by ligands, such as acetate (Nishita, 1978; Rhodes, 1957), oxalate<br />
(Bensen, 1960), and fulvate (Bondietti et al., 1975), are known to reduce adsorption of<br />
plutonium. Studies of suspended particles from natural water systems also showed that increasing<br />
concentrations of dissolved organic carbon decreased plutonium adsorption (Nelson et al., 1987).<br />
Experiments using synthetic ligands such as EDTA (1 mmol/l), DTPA (1 mmol/l), and HEDTA<br />
(100 mmol/l) have shown that plutonium adsorption onto soils was reduced due to complexing<br />
effects of these ligands (Delegard et al., 1984; Relyea and Brown, 1978). However, it is unlikely<br />
that such concentrations of these synthetic ligands would exist in soils. The effects of carbonate<br />
ions on Pu(IV) adsorption on goethite have been quantified by Sanchez et al. (1985). They found<br />
that carbonate concentrations exceeding 100 mmol/l significantly reduced adsorption of Pu(IV)<br />
on goethite. In contrast, under soil saturation extract conditions in which carbonate<br />
-<br />
concentrations typically range from 0.1 to 6 mmol/l HCO3 , Pu(IV) adsorption appears to increase<br />
with increasing carbonate concentration (Glover et al., 1976).<br />
Rhodes (1957) and Prout (1958) conducted studies of plutonium adsorption as a function of pH.<br />
Both these studies indicated that Pu exhibited an adsorption maxima between pH values 6.5 to<br />
8.5. These data however are unreliable because initial plutonium concentrations of 6.8x10 -7 to<br />
1x10 -6 M used in the experiments may have resulted in precipitation reactions thus confounding<br />
the observations.<br />
Even though the adsorption behavior of plutonium on soil minerals such as glauconite (Evans,<br />
1956), montmorillonite (Billon, 1982; Bondietti et al., 1975), attapulgite (Billon, 1982), and<br />
oxides, hydroxides, and oxyhydroxides (Evans, 1956; Charyulu et al., 1991; Sanchez et al., 1985;<br />
Tamura, 1972; Ticknor, 1993; Van Dalen et al., 1975) has been studied, correlative relationships<br />
between the type and quantities of soil minerals in soils and the overall plutonium adsorption<br />
behavior of the soils have not been established.<br />
Plutonium adsorption data for 14 soils have been collected by Glover et al. (1976) along with a<br />
number of soil properties that included soil organic matter content. A multiple regression<br />
analyses of these data showed that compared to other soil parameters such as clay mineral<br />
content, dissolved carbonate concentration, electrical conductivity and pH, soil organic matter<br />
was not a significant variable.<br />
These criteria were used to evaluate and select plutonium adsorption data in developing a look-up<br />
table. Only 2 adsorption studies using soils in which the initial concentrations of Pu(IV) used<br />
were less than the concentration that would trigger precipitation reactions. Barney (1984)<br />
conducted adsorption experiments in which initial plutonium concentrations of 10 -11 to 10 -9 M<br />
were used to examine plutonium adsorption on to basalt interbed sediments from Hanford,<br />
Washington. Glover et al. (1976) conducted a set of experiments using 10 -8 M initial<br />
concentration to study the adsorption behavior of Pu(IV) on 14 different soil samples from<br />
5.42
7 DOE sites. A number of soil properties were also measured thus providing a basis to correlate<br />
the adsorption behavior with a number of soil parameters. This is the best available data set for<br />
Pu(IV) adsorption on a number of well characterized soils therefore, it was used to develop<br />
correlative relationships and a look-up table for K d values.<br />
5.6.6.2 K d Look-Up Table<br />
The look-up table for plutonium K d values (Table 5.11) was generated using the a piece-wise<br />
regression model with clay content and dissolved carbonate as the independent variables (See<br />
Appendix G for details).<br />
5.6.6.2.1 Limits of K d Values with Respect to Clay Content<br />
The clay contents of the soils used for developing the regression relationship ranged from 3 to 64<br />
percent by weight. Therefore the range of clay contents for the look-up table was set between 0<br />
and 70 percent. Extending the regression relationship for high clay soils (>70 percent) would<br />
result in a higher degree of uncertainty for predicted K d values. Clay contents of soils are<br />
typically measured as part of textural analysis of soil. Clay content of a soil is defined as the mass<br />
of soil particles with average particle size of # 2 µm.<br />
Table 5.11. Estimated range of K d values for plutonium as a function of the<br />
soluble carbonate and soil clay content values.<br />
K d (ml/g)<br />
Clay Content (wt.%)<br />
0 - 30 31 - 50 51 - 70<br />
Soluble Carbonate<br />
(meq/l)<br />
5.43<br />
Soluble Carbonate<br />
(meq/l)<br />
Soluble Carbonate<br />
(meq/l)<br />
0.1 - 2 3 - 4 5 - 6 0.1 - 2 3 - 4 5 - 6 0.1 - 2 3 - 4 5 - 6<br />
Minimum 5 80 130 380 1,440 2,010 620 1,860 2,440<br />
Maximum 420 470 520 1,560 2,130 2,700 1,980 2,550 3,130
5.6.6.2.2 Limits of K d Values with Respect to Dissolved Carbonate Concentrations<br />
The dissolved carbonate content of the soils used for the regression relationships ranged from<br />
-<br />
about 0.1 to 6 meq/l (0.1 to 6 mmol/l of HCO3 ). The dissolved carbonate values were measured<br />
on saturation extracts obtained from these soils. The standard procedure for obtaining saturation<br />
extracts from soils has been described by Rhoades (1996). The saturation extracts are obtained by<br />
saturating and equilibrating the soil with distilled water followed by vacuum filtration to collect<br />
the extract. Saturation extracts are usually used to determine the pH, the electrical conductivity,<br />
and dissolved salts in soils. For soils with pH values less than 8.5, the saturation extracts typically<br />
contain less than 8 mmol/l of dissolved carbonate (Richards, 1954).<br />
The regression relationship indicates that within the range of 0.1 to 6 mmol/l of dissolved<br />
carbonate, the K d values increase with increasing dissolved carbonate values. Adsorption<br />
experiments conducted by Sanchez et al. (1985) showed however that very high concentrations<br />
(100 to 1,000 meq/l) of dissolved carbonate in matrix solution decreases Pu adsorption on<br />
goethite. The dissolved carbonates in soil saturation extracts are 3 to 4 orders of magnitude less<br />
than the concentrations used in experiments by Sanchez et al. (1985). The data by Glover et al.<br />
(1976) show that within very low concentration range of dissolved carbonate (0.1 to 6 mmol/l )<br />
found soil saturation extracts, K d values for Pu increase as a function of dissolved carbonate. This<br />
correlation may be strictly serendipitous and a more likely variable that would lead to an increased<br />
K d would be increasing pH.<br />
5.7 Radon Geochemistry and K d Values<br />
5.7.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation<br />
The migration of radon, an inert gas, in soil/water systems is not affected itself by aqueous<br />
speciation, precipitation/dissolution, or adsorption/desorption processes. Therefore, the mobility<br />
of radon is not affected by issues associated with the selection of appropriate “adsorption” K d<br />
values for modeling contaminant transport and risks in soil /water systems. Radon is soluble in<br />
water, and the hydrostatic pressure on ground water below the water table is sufficient to keep<br />
dissolved radon in solution.<br />
The generation of radon is however affected by the concentrations of its parent elements which,<br />
along with radon’s decay products, are of regulatory concern. Because aqueous speciation,<br />
precipitation/dissolution, or adsorption/desorption processes can affect the movement of radon’s<br />
parents and decay products in soils, these processes should be considered when modeling<br />
contaminant transport in a total environmental system, including air transport pathways.<br />
5.44
5.7.2 General Geochemistry<br />
Radon is a colorless, odorless, essentially inert gas. All radon isotopes are radioactive. The<br />
longest-lived isotope of radon is 222 Rn which has a half life (t ½) of 3.8 d. The main health risk is<br />
from inhalation of radon gas and its daughter products which are usually adsorbed on dust in the<br />
air. Detailed descriptions of the geologic controls, migration, and detection of radon have been<br />
included in published proceedings such as Graves (1987), Gesell and Lowder (1980), and<br />
elsewhere. Of the 45 Superfund National Priorities List (NPL) sites considered in<br />
EPA/DOE/NRC (1993), radioactive contamination of air, soil, surface water, and/or groundwater<br />
by 220 Rn and/or 222 Rn has been identified at 23 sites.<br />
Twenty isotopes of radon are known (Weast and Astle, 1980). Environmental radon<br />
contamination typically results from radioactive decay of isotopes in the uranium-thorium series.<br />
These include the formation of:<br />
C<br />
C<br />
C<br />
222 226 238<br />
Rn by alpha decay from Ra in the U decay series<br />
220<br />
Rn (t½=54 sec) by alpha decay from 224 Ra in the 232 Th decay series<br />
219<br />
Rn (t½=3.9 sec) by alpha decay from 223 Ra in the 238 U decay series.<br />
The final, stable daughter products in these 3 decay series are 206 Pb, 208 Pb, and 207 Pb, respectively.<br />
Some noble gases (i.e., krypton, xenon, and radon) have very limited chemical reactivity with<br />
other elements. The chemical reactivity of radon is difficult to assess because of its short half life.<br />
Geologic and hydrogeologic processes that might influence radon mobility are discussed in detail<br />
by Tanner (1980). As an inert gas, radon is not immobilized by precipitation processes along<br />
migration pathways. According to data cited by Tanner (1980), the ratio (i.e., solubility<br />
distribution coefficient) of 222 Rn in a water phase to that in a gas phase ranges from 0.52 at 0 " C to<br />
0.16 at 40 " C. This ratio has been used, for example, for the solubility of radon in water in<br />
mathematical models designed to calculate radon diffusion coefficients in soils (e.g., Nielson et<br />
al., 1984). The solubility of radon in organic liquids is greater than that in water.<br />
5.7.3 Aqueous Speciation<br />
The existence of radon aqueous species was not identified in any of the references reviewed for<br />
this study. Given the inertness of radon and the short half life (t ½=3.8 d) for 222 Rn, aqueous<br />
speciation and complexation of dissolved radon would not be expected to be important.<br />
However, as noted above, radon is soluble in water. The hydrostatic pressure on ground water<br />
below the water table is sufficient to keep dissolved radon in solution. Above the water table, the<br />
radon present in vadose zone pore water will exsolve from solution, enter the vapor phase, and<br />
migrate as part of the air through the open rock and soil pore spaces.<br />
5.45
5.7.4 Dissolution/Precipitation/Coprecipitation<br />
Because radon exists as a dissolved gas, dissolution/precipitation processes are not important<br />
relative to the geochemical behavior of radon and its movement through aqueous environments.<br />
These processes are, however, important relative to the geochemical behavior of radon’s parent<br />
elements (e.g., radium) and associated mechanisms by which the radon gas escapes from the solid<br />
phases into ground- and soil waters.<br />
Rama and Moore (1984) studied the mechanism for the release of 222 Rn and 220 Rn from solid<br />
aquifer material. They determined that radon and other decay products from the U-Th series<br />
were released by alpha recoil 1 from the walls of nanometer-size pores in the aquifer solids. Radon<br />
diffused into the intergranular water for release to the atmosphere or decay to more long-lived<br />
products. These decay products may in turn diffuse from the intergranular water and become<br />
adsorbed onto the walls of the nanometer-size pores.<br />
5.7.5 Adsorption/Desorption<br />
Adsorption processes are not expected to be important relative to the geochemical behavior of<br />
gaseous radon and its movement through aqueous environments. The lack of importance of<br />
sorption processes is also supported by studies conducted at cryogenic temperatures (Tanner,<br />
1980). However, as noted by Tanner (1980), “adsorption effects on the release of radon isotopes<br />
from geologic materials have not been studied sufficiently to determine unambiguously whether<br />
they are an important factor.”<br />
5.7.6 Partition Coefficient, K d , Values<br />
Because adsorption processes are not important relative to the movement of gaseous radon<br />
through aqueous environments, a review of K d values for radon was not conducted.<br />
Compilations, such as Thibault et al. (1990), do not list any K d values for radon. A K d value of<br />
zero should be considered for radon.<br />
5.8 Strontium Geochemistry and K d Values<br />
5.8.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation<br />
Strontium in solution is expected to be predominantly present as the uncomplexed Sr 2+ ion. Only<br />
in highly alkaline soils could strontianite (SrCO 3) control strontium concentrations in solutions.<br />
1 Alpha recoil refers to the displacement of an atom from its structural position, as in a mineral,<br />
resulting from radioactive decay of the release an alpha particle from its parent isotope (e.g., alpha<br />
decay of 222 Rn from 226 Ra).<br />
5.46
The extent to which strontium partitions from the aqueous phase to the solid phase is expected to<br />
be controlled primarily by the CEC of the solid phase. In environments with a pH greater than 9<br />
and dominated by carbonates, coprecipitation with CaCO 3 and/or precipitation as SrCO 3 may<br />
become an increasingly important mechanism controlling strontium removal from solution<br />
(Lefevre et al., 1993). A direct correlation between solution pH and strontium K d has been<br />
reported (Prout, 1958; Rhodes, 1957). This trend is likely the result of hydrogen ions competing<br />
with Sr 2+ for exchange sites and the result of pH increasing the CEC. Strontium K d values may<br />
decrease from 100 to 200 ml/g in low ionic strength solutions to less than 5 ml/g in high ionic<br />
strength solutions (Routson et al., 1980). Calcium is an important competing cation affecting 90 Sr<br />
K d values (Kokotov and Popova, 1962; Schulz, 1965). The most important ancillary parameters<br />
affecting strontium K d values are CEC, pH, and concentrations of calcium and stable strontium.<br />
5.8.2 General Geochemistry<br />
Strontium exists in nature only in the +2 oxidation state. The ionic radius of Sr 2+ is 1.12 Å,<br />
very close to that of Ca 2+ at 0.99 Å (Faure and Powell, 1972). As such, strontium can behave<br />
chemically as a calcium analog, substituting for calcium in the structure of a number of minerals.<br />
Strontium has 4 naturally occurring isotopes: 84 Sr (0.55 percent), 86 Sr (9.75 percent), 87 Sr (6.96<br />
percent), and 88 Sr (82.74 percent). The other radioisotopes of strontium are between 80 Sr and<br />
95 Sr. Only 90 Sr [half life (t½) = 28.1 y], a fission product, is of concern in waste disposal<br />
operations and environmental contamination. The radionuclide 89 Sr also is obtained in high yield,<br />
but the half-life is too short (t ½ = 52 d) to create a persistent environmental or disposal problem.<br />
Because of atmospheric testing of nuclear weapons, 90 Sr is distributed widely in nature. The<br />
average 90 Sr activity in soils in the United States is approximately 100 mCi/mi 2 . As a calcium<br />
analog, 90 Sr tends to accumulate in bone (UNSCEAR, 1982).<br />
Contamination includes airborne particulates, strontium-containing soils and strontium dissolved<br />
in surface- and groundwaters. Of the contaminated sites considered in EPA/DOE/NRC (1993),<br />
radioactive contamination by 90 Sr has been identified at 11 of the 45 Superfund National Priorities<br />
List (NPL).<br />
5.8.3 Aqueous Speciation<br />
There is little tendency for strontium to form complexes with inorganic ligands (Faure and Powell,<br />
1972). The solubility of the free Sr 2+ ion is not greatly affected by the presence of most inorganic<br />
anions. Dissolved strontium forms only weak aqueous complexes with carbonate, sulfate,<br />
chloride, and nitrate. For example, Izrael and Rovinskii (1970) used electrodialysis to study the<br />
chemical state of strontium leached by groundwater from rubble produced in a nuclear explosion.<br />
They found that 100 percent of the strontium existed as uncomplexed Sr 2+ , with no colloidal or<br />
anionic strontium present in the leachate. Stevenson and Fitch (1986) concluded that strontium<br />
should not form strong complexes with fulvic or humic acids based on the assumptions that<br />
strontium would exhibit similar stability with organic ligands as calcium and that strontium could<br />
not effectively compete with calcium for exchange sites because calcium would be present at<br />
5.47
much greater concentrations. Thus, organic and inorganic complexation is not likely to greatly<br />
affect strontium speciation in natural groundwaters.<br />
Species distribution of strontium was calculated using the water composition described in<br />
Table 5.1 and a concentration of 0.11 mg/l total dissolved strontium. Hem (1985, p. 135) lists<br />
this value as a median concentration of dissolved strontium for larger United States public water<br />
supplies based on analyses from Skougstad and Horr (1963). The strontium aqueous species<br />
included in the speciation calculations are listed in Table 5.12. These M<strong>IN</strong>TEQA2 calculations<br />
support the contention that strontium will exist in groundwaters predominantly as the<br />
uncomplexed Sr2+ ion. The Sr2+ ion dominates the strontium speciation throughout the pH range<br />
of 3 to 10. Between pH 3 and 8.5, the Sr2+ species constitutes approximately 98 percent of the<br />
"<br />
total dissolved strontium. The remaining 2 percent is composed of the neutral species SrSO4(aq). "<br />
Between pH 9 and 10, SrCO3(aq) is calculated to be between 2 and 12 percent of the total<br />
"<br />
dissolved strontium. As the pH increases above 9, the SrCO3(aq) complex becomes increasingly<br />
important. The species distribution for strontium does not change if the concentration of total<br />
dissolved cadmium is increased from 1 to 1,000 µg/l.<br />
5.8.4 Dissolution/Precipitation/Coprecipitation<br />
Strontium is an alkaline-earth element, which also includes beryllium, magnesium, calcium,<br />
strontium, barium and radium, and can form similar solid phases as calcium. For instance, the<br />
2 most prevalent strontium minerals, celestite (SrSO 4) and strontianite (SrCO 3), have calcium<br />
counterparts, anhydrite (CaSO 4), and calcite (CaCO 3). In an acidic environment, most of the<br />
strontium solids will be highly soluble, and, if the activity of Sr 2+ in solution exceeds<br />
approximately 10 -4 mol/l, celestite may precipitate to form a stable phase. However, in alkaline<br />
conditions, strontianite would be the stable solid phase and could control strontium<br />
concentrations in soil solutions. However, the dissolved strontium concentrations in most natural<br />
waters are generally well below the solubility limit of strontium-containing minerals.<br />
Table 5.12. Strontium aqueous species included in the<br />
speciation calculations.<br />
Aqueous Species<br />
Sr 2+ , SrOH +<br />
" " +<br />
SrCO3(aq), SrSO4(aq),<br />
SrNO3<br />
SrCl + , SrF +<br />
- " + 2-<br />
SrPO3, SrHPO4(aq),<br />
SrH2PO4, SrP2O7 5.48
Because strontium generally exists in nature at much lower concentration than calcium, it<br />
commonly does not form pure phases (Faure and Powell, 1972). Instead it forms coprecipitates<br />
(solid solutions) with calcite and anhydrite. Calcite can allow the substitution of several hundred<br />
parts per million strontium before there is any tendency for strontianite to form. Strontium can<br />
also coprecipitate with barium to form (Ba (1-x),Sr x)SO 4 in more-alkaline environments (Ainsworth<br />
and Rai, 1987; Felmy et al., 1993).<br />
5.8.5 Adsorption/Desorption<br />
A great deal of research has been directed at understanding and measuring the extent to which<br />
strontium adsorbs to soils [reviewed by Ames and Rai (1978) and Strenge and Peterson (1989)].<br />
The primary motivation for this research is the need to understand the environmental fate and<br />
mobility of 90 Sr, particularly as it relates to site remediation and risk assessment. The mechanism<br />
by which strontium partitions from the dissolved phase to the solid phase at pH values less than 9<br />
is commonly believed to be cation exchange 1 (Ames and Rai, 1978; Lefevre et al., 1993;<br />
McHenry, 1958).<br />
Among the most important environmental parameters affecting the magnitude of a strontium K d<br />
value is the soil CEC (Ames and Rai, 1978; Lefevre et al., 1993; McHenry, 1958). This finding is<br />
consistent with cation exchange proposed as the mechanism generally controlling strontium<br />
adsorption. The results of Serne and LeGore (1996) also indicate that strontium adsorption is<br />
largely controlled by cation exchange. They reported that 90 Sr adsorption was reversible; that is,<br />
strontium could be easily desorbed (exchanged) from the surfaces of soils. Natural soils that had<br />
been in contact with 90 Sr for approximate 27 y could be leached of adsorbed 90 Sr as readily as<br />
similar soils containing recently adsorbed strontium, indicating that 90 Sr does not become more<br />
recalcitrant to leaching with time. Furthermore, these studies suggested that cation exchange, and<br />
not (co)precipitation, was responsible for 90 Sr sorption because the latter would leach at a much<br />
slower rate.<br />
Some studies indicate that a fraction of some 90 Sr sorbed to soil components may not be readily<br />
exchanged [see review in Brady et al. (1999)]. For example, Schulz and Riedel (1961) studied<br />
the influence of aging on the sorption of carrier-free 90 Sr into nonexchangeable forms by three<br />
soils. They observed that less than 10% of the total applied carrier-free 90 Sr was not easily<br />
1 Cation exchange is a reversible adsorption reaction in which an aqueous species exchanges with<br />
an adsorbed species. Cation exchange reactions are approximately stoichiometric and can be<br />
written, for example, as<br />
CaX(s) + 90 Sr 2% (aq) = 90 SrX(s) + Ca 2% (aq)<br />
where X designates an exchange surface site. Adsorption phenomena are discussed in more detail<br />
in Volume I of this report.<br />
5.49
exchanged which they attributed to adsorption onto solid-phase carbonates or phosphates. A<br />
study by Wiklander (1964) indicated that after 4 y, only 90 percent of the 90 Sr added to the soil<br />
could be displaced by repeated acidic ammonium acetate (pH 4.6) extractions. Wiklander<br />
proposed that the retention of 90 Sr was due to strontium substituting for calcium into or adsorbing<br />
onto calcium-bearing minerals. Studies by Roberts and Menzel (1961) and Taylor (1968) showed<br />
that as much as 50% of the 90 Sr in some acidic soils was not readily exchangeable. In sediments<br />
sampled from the White Oak Creek watershed at DOE’s Oak Ridge Site, Cerling and Spalding<br />
(1982) determined that the majority of the 90 Sr present in the sediments was weakly adsorbed and<br />
exchangeable, but substantial mass was fixed in the sediments. They found that approximately 80-<br />
90 percent of 90 Sr present in these sediments was extracted by warm 1N NaCl or NH 4OAC<br />
solutions and quantitative extraction required hot 8 N nitric acid.<br />
Some important ancillary soil properties include the natural strontium and calcium concentrations<br />
in the aqueous and solid phases (Kokotov and Popova, 1962; Schulz, 1965), mineralogy (Ames<br />
and Rai, 1978), pH (Juo and Barber, 1970; Prout, 1958; Rhodes, 1957), and solution ionic<br />
strength (Rhodes, 1957; Routson et al., 1980). Numerous studies have been conducted to<br />
elucidate the effects of competing cations on strontium adsorption [reviewed by Ames and Rai<br />
(1978) and Strenge and Peterson (1989)]. These experiments consistently show that, on an<br />
equivalence basis, strontium will dominate most Group 1A and 1B elements (alkaline and alkaline<br />
earth elements) in competition for exchange sites.<br />
A ranking of the most common groundwater cations by their ability to displace strontium from an<br />
exchange site is:<br />
Stable Sr > Ca > Mg > K $ NH 4 > Na (5.4)<br />
(Kokotov and Popova, 1962). Calcium exists in groundwaters at concentrations typically<br />
2 orders of magnitude greater than stable strontium and typically more than 12 orders of<br />
magnitude greater than 90 Sr (Table 5.1). Consequently, mass action would improve the likelihood<br />
of calcium out competing 90 Sr for exchange sites.<br />
Rhodes (1957) showed the effect of solution pH and ionic strength on the adsorption of strontium<br />
on soils containing carbonate minerals and montmorillonite. The pH of the system was adjusted<br />
with NaOH or HCl and the ionic strength was adjusted by adding 4 M NaNO 3. For a dilute<br />
solution, the strontium K d increased from 5 ml/g at pH 6 to 10 ml/g at pH 8, and 120 ml/g at pH<br />
10. Above pH 10, strontium adsorption began to level off, and the sodium added in the NaOH<br />
used for pH adjustment began to compete for exchange sites with the strontium. In 4 M NaNO 3<br />
(an extremely high ionic strength solution with respect to natural environments), strontium<br />
adsorption was much less affected by pH. At pH 8, for example, the strontium K d was about 5<br />
ml/g and increased to about 10 ml/g at pH 10. Using kaolinitic soils from South Carolina, Prout<br />
(1958) reported very similar pH and ionic strength effects as Rhodes (1957). A maximum<br />
strontium adsorption was reached at about pH 10, although this maximum was much higher<br />
(K d = 700 to 800 ml/g) than that reported by Rhodes (1957). Prout (1958) also reported only a<br />
5.50
slight pH effect on strontium K d values in high ionic strength solutions. Rhodes (1957) and Prout<br />
(1958) reported that increases in ionic strength resulted in lower strontium K d values.<br />
5.8.6 Partition Coefficient, K d , Values<br />
5.8.6.1 General Availability of K d Data<br />
Two simplifying assumptions underlying the selection of strontium K d values included in the lookup<br />
table were made. Strontium adsorption: (1) occurs by cation exchange, and (2) follows a<br />
linear isotherm. These assumptions appear to be reasonable for a wide range of environmental<br />
conditions. However, these simplifying assumptions are compromised in systems with strontium<br />
concentration greater than about 10 -4 M, humic substance concentration greater than about 5<br />
mg/l, ionic strength levels greater than about 0.1 M, and pH levels greater than about 12.<br />
Based on these assumptions and limitation, strontium K d values and some important ancillary<br />
parameters that influence cation exchange were collected from the literature and tabulated<br />
(Appendix H). 1 Data included in this table, were from studies that reported K d values (not<br />
percent adsorbed or Freundlich or Langmuir constants) and were conducted in systems consisting<br />
of (1) natural soils (as opposed to pure mineral phases), (2) low ionic strength (
up tables was based in part on their correlation coefficients. Perhaps more importantly, the<br />
independent variables had to be a parameter that is readily available to modelers. For instance,<br />
particle size and pH are often available to modelers whereas such parameters as iron oxide or<br />
surface area are not as frequently available. The estimated ranges for the minimum and maximum<br />
K d values were based on regression estimates of the 95 percent error (P < 0.05). The central<br />
estimates were based primarily on values calculated using the appropriate regression equations.<br />
5.8.6.2.1 Limits of K d Values with Respect to pH, CEC and Clay Content Values<br />
A full factorial table was created that included 3 pH categories and 3 CEC categories, resulting in<br />
9 cells (Table 5.13). Each cell contains an estimated minimum and maximum K d value. As the<br />
pH or the CEC of a system increases, so does the strontium K d values.<br />
A second table was created based on Table 5.13, in which clay content replaced CEC as an<br />
independent variable (subset of Table 5.13). This second table was created because it is likely<br />
that clay content data will be more readily available for modelers than CEC data. To accomplish<br />
this, clay contents associated with the CEC values used to delineate the different categories were<br />
calculated using regression equations (see Appendix H). for additional details).<br />
5.8.6.2.2 Limits of K d Values with Respect to Dissolved Calcium Concentrations<br />
Of the 63 experiments reporting strontium K d values, 32 also reported dissolved calcium<br />
concentrations (Appendix H). The mean calcium concentration in this data set was 56 mg/l, with<br />
a minimum of 0 mg/l and a maximum of 400 mg/l. Calcium concentration had a correlation with<br />
strontium K d values, r = -0.17. Although this correlation is insignificant, it does show that the<br />
relationship between these 2 parameters is negative. This inverse relationship can be attributed to<br />
calcium competing with strontium for adsorption sites on the solid phase.<br />
5.52
Table 5.13. Look-up table for estimated range of K d values for strontium based on<br />
CEC (meq/100 g), clay content (wt.%), and pH. [Tabulated values pertain<br />
to systems consisting of natural soils (as opposed to pure mineral phases),<br />
low ionic strength (< 0.1 M), low humic material concentrations (
organic complexes likely predominate over inorganic complexes in organic-rich waters and soils.<br />
This would have an important effect on the solubility and adsorption of thorium in such waters.<br />
Thorium-containing minerals, such as thorite, thorianite, monazite, and zircon, do not dissolve<br />
readily in low-temperature surface- and groundwaters. Because these minerals form at<br />
temperature and pressure conditions associated with igneous and metamorphic rocks, it is unlikely<br />
that the concentration of thorium in soil/water environments is controlled by the solubility of any<br />
of these minerals. The rate at which thorium is released to the environment may however be<br />
controlled by the rates of dissolution of 1 or more of these phases. The maximum possible<br />
concentration of thorium dissolved in low-temperature aqueous systems can however be predicted<br />
with the solubility of hydrous thorium oxide, because the solubility of this compound will result in<br />
higher concentrations of dissolved thorium than will likely occur from the kinetically-hindered<br />
dissolution of resistant primary thorium minerals. Moreover, hydrous thorium oxide solid is<br />
known to precipitate in laboratory experiments (i.e., short time periods) conducted at low<br />
temperature, oversaturated conditions.<br />
The concentrations of dissolved thorium in surface and groundwaters may also be controlled to<br />
low values by adsorption processes. Humic substances are considered particularly important in<br />
the adsorption of thorium. The available partition coefficient, K d, data indicates significant<br />
retention of thorium by most soil types.<br />
5.9.2 General Geochemistry<br />
Twelve isotopes of thorium are known. Their atomic masses range from 223 to 234, and all are<br />
unstable (or radioactive) (Weast and Astle, 1980). Of these, 6 thorium isotopes exist in nature.<br />
These include:<br />
C<br />
C<br />
C<br />
238 234<br />
U decay series: Th [t½ (half life) = 24.1 d) and 230 Th (t½ = 8.0 x 10 4 y)<br />
232 232<br />
Th decay series: Th (t½ = 1.41 x 10 10 y) and 228 Th (t½ = 1.913 y)<br />
235 231<br />
U decay series: Th (t½ = 25.5 h) and 227 Th (t½ = 18.5 d).<br />
Natural thorium consists of essentially 1 isotope, 232 Th, with trace quantities of the other isotopes.<br />
Thorium is fertile nuclear material in that the principal isotope 232 Th can be converted by capture<br />
of a thermal neutron and 2 beta decays to fissionable 233 U which does not exist in nature. The<br />
application of thorium as a reactor fuel in the ThO 2 ceramic form is described in detail by Belle<br />
and Berman (1984).<br />
Thorium occurs only in the +4 oxidation state in nature. The Th 4+ ion is the largest tetravalent<br />
cation known with a radius of approximately 1.0 Å. Although the Th 4+ ion is more resistant to<br />
hydrolysis than other tetravalent ions, it forms a variety of hydroxyl species at pH values above 3<br />
(Baes and Mesmer, 1976; Cotton and Wilkinson, 1980). The thorium content in natural water is<br />
very low. The concentration range in natural fresh water rarely exceeds 1 µg/l (0.1 pCi/l 232 Th),<br />
5.54
although mg/l concentrations of 232 Th have been detected in high-acid groundwaters beneath<br />
uranium tailings sites (Langmuir and Herman, 1980).<br />
Although the normal ranges of thorium concentrations in igneous, metamorphic, and sedimentary<br />
rocks are less than 50 ppm, thorium concentrations can be as high as 30 and 300 ppm,<br />
respectively, in oceanic sand/clays and marine manganese nodules (Gascoyne, 1982). These<br />
anomalously high concentrations of thorium have been explained by the tendency of thorium to<br />
strongly adsorb on clay and oxyhydroxide phases (Langmuir and Herman, 1980).<br />
The mineralogy of thorium-containing minerals is described by Frondel (1958). Most thoriumcontaining<br />
minerals are considered fairly insoluble and resistant to erosion. There are few<br />
minerals in which thorium is an essential structural constituent. Important thorium minerals<br />
include thorite [(Th,U,Ce,Fe,etc.)SiO 4] and thorianite (crystalline ThO 2). Thorite is found in<br />
pegmatites, gneisses, granites, and hydrothermal deposits. Thorianite is chiefly found in<br />
pegmatitic rocks, but is best known as a detrital mineral. 1 Thorium also occurs, however, as<br />
variable, trace concentrations in solid solution in many rare-earth, zirconium, and uranium<br />
minerals. The 2 most important minerals of this type include monazite [(Ce,La,Th)PO 4] and<br />
zircon (ZrSiO 4). Monazite and zircon are widely disseminated as accessory minerals in igneous<br />
and metamorphic rocks. They also occur in commercial quantities in detrital sands derived from<br />
regions of these rocks due to their resistance to erosion (Deer et al., 1967; Frondel, 1958).<br />
Concentrations of thorium can be several weight percent in these deposits.<br />
Because of their long half lives, 228 Th (t ½ = 1.913 y), 230 Th (t ½ = 8.0 x 10 4 y), and 232 Th (t ½ =<br />
1.41 x 10 10 y), which are all alpha-particle emitters, pose long-term health risks and are therefore<br />
environmentally important. Contamination includes thorium-containing soils and thorium<br />
dissolved in surface- and groundwaters. Of the contaminated sites considered in EPA/DOE/NRC<br />
(1993), radioactive contamination of soil, surface water, and/or groundwater by 228 Th, 230 Th,<br />
and/or 232 Th has been identified at 21 of the 45 Superfund National Priorities List (NPL) sites and<br />
23 of the 38 NRC Site Decommissioning Management Plan (SDMP) sites. Some of the<br />
contamination resulted from the separation and processing of uranium and from the use of<br />
monazite and zircon sands as source materials for metallurgical processes.<br />
5.9.3 Aqueous Speciation<br />
Thorium occurs only in the +4 oxidation state in natural soil/water environments. Dissolved<br />
thorium forms a variety of hydrolytic species, and, as a small, highly charged ion, undergoes<br />
extensive chemical interaction with water and most anions. The available thermodynamic data for<br />
thorium-containing aqueous species and solids have been compiled and critically reviewed by<br />
Langmuir and Herman (1980) for an analysis of the mobility of thorium in low-temperature,<br />
natural waters.<br />
1 A detrital mineral is defined as “any mineral grain resulting from mechanical disintegration of<br />
parent rock” (Bates and Jackson, 1980).<br />
5.55
Thorium undergoes hydrolysis in aqueous solutions at pH values above 3. The distribution of<br />
thorium hydrolytic species, shown in Figure 5.4, was calculated as a function of pH using the<br />
M<strong>IN</strong>TEQA2 code and the thermodynamic data tabulated in Langmuir and Herman (1980). The<br />
aqueous species included in the speciation calculations are listed in Table 5.14. The species<br />
distribution in Figure 5.4 was determined for a concentration of 1 µg/l total dissolved thorium for<br />
a water free of any complexing ligands other than hydroxide ions. The chosen thorium<br />
concentration is based on Hem (1985, p. 150) who gives 0.01 to 1 µg/l as the range expected for<br />
thorium concentrations in fresh waters. The calculated species distribution shows that the<br />
uncomplexed ion Th4+ is the dominant ion at pH values less than ~3.5. At pH values greater than<br />
3.5, the hydrolysis of thorium is dominated, in order of increasing pH, by the aqueous species<br />
2+ + "<br />
, Th(OH)3,<br />
and Th(OH)4(aq).<br />
The latter 2 hydrolytic complexes have the widest range<br />
Th(OH) 2<br />
of stability with pH.<br />
The large effective charge of the Th4+ ion can induce hydrolysis to the point that polynuclear<br />
complexes may form (Baes and Mesmer, 1976). Present knowledge of the formation of<br />
polynuclear hydrolyzed species is poor because there is no unambiguous analytical technique to<br />
determine these species. However, polynuclear species are believed to play a role in mobility of<br />
thorium in soil/water systems. Langmuir and Herman (1980) list estimated thermodynamic values<br />
6+ 8+ 9+<br />
for the thorium polynuclear hydrolyzed species Th2(OH) 2 , Th4(OH) 8 , and Th6(OH) 15<br />
based on<br />
the review of Bases and Mesmer (1976).<br />
Table 5.14. Thorium aqueous species included in the<br />
speciation calculations.<br />
Aqueous Species<br />
Th 4+ , ThOH 3+ 2+ +<br />
, Th(OH) 2 , Th(OH)3,<br />
Th(OH)4°(aq),<br />
6+ 8+ 9+<br />
Th2(OH) 2 , Th4(OH) 8 , Th6(OH) 15<br />
- 6-<br />
Th(OH) 3CO3 and Th(CO3) 5<br />
ThF 3+ 2+ +<br />
, ThF2 , ThF3,<br />
ThF4°(aq)<br />
ThCl 3+ 2+ +<br />
, ThCl2 , ThCl3,<br />
ThCl4°(aq)<br />
2+ 2- 4-<br />
ThSO4 , Th(SO4) 2°(aq), Th(SO4) 3 , Th(SO4) 4<br />
4+ 3+ 2+<br />
ThH3PO4 , ThH2PO4 , Th(H2PO4) 2 ,<br />
2-<br />
Th(HPO4) 2°(aq), Th(HPO4) 3<br />
5.56
In addition to hydrolytic complexes, thorium can also form various aqueous complexes with<br />
inorganic anions such as dissolved fluoride, phosphate, chloride, and nitrate. Studies (e.g.,<br />
LaFamme and Murray, 1987) completed since the review by Langmuir and Herman (1980)<br />
indicate the presence of dissolved thorium carbonate complexes and their importance to the<br />
solution chemistry of thorium. Due to the lack of available data, no thorium carbonate species<br />
were listed by Langmuir and Herman (1980). Östhols et al. (1994) have recently published<br />
- and Th(CO3) 5<br />
thermodynamic constants for the thorium carbonate complexes Th(OH) 3CO 3<br />
Percent Distribution<br />
100<br />
80<br />
60<br />
40<br />
20<br />
0<br />
Th 4+<br />
ThOH +<br />
2+<br />
Th(OH) 2<br />
+<br />
Th(OH) 3<br />
3 4 5 6 7 8 9 10<br />
5.57<br />
pH<br />
o<br />
Th(OH) 4 (aq)<br />
6- that<br />
are based on their solubility studies of microcrystalline ThO 2 at different partial pressures of CO 2<br />
in aqueous media.<br />
Figure 5.4. Calculated distribution of thorium hydrolytic species as a function of pH.<br />
[The species distribution is based on a concentration of 1 µg/l total<br />
dissolved thorium in pure water (i.e., absence of complexing ligands other<br />
than OH - ) and thermodynamic data from Langmuir and Herman (1980).]
The distribution of thorium aqueous species (Figure 5.5) was also calculated as a function of pH<br />
using the M<strong>IN</strong>TEQA2 for a concentration of 1 µg/l total dissolved thorium and the water<br />
composition in Table 5.1. The thermodynamic data were principally from Langmuir and Herman<br />
- 6-<br />
(1980). The thermodynamic constants for the aqueous species Th(OH) 3CO3 and Th(CO3) 5 from<br />
Östhols et al. (1994) were also included in these speciation calculations. Below pH 5, dissolved<br />
thorium is dominated by thorium fluoride complexes. Between pH 5 and 7, dissolved thorium is<br />
predicted to be dominated by thorium phosphate complexes. Although phosphate complexation is<br />
expected to have a role in the mobility of thorium in this range of pH values, the adequacy of the<br />
thermodynamic constants tabulated for thorium phosphate complexes in Langmuir and Herman<br />
(1980) are suspect, and may over predict the stability of these complexes. At pH values greater<br />
than 7.5, more than 95 percent of the dissolved thorium is predicted to be present as<br />
-<br />
Th(OH) 3CO3. The species distribution illustrated in Figure 5.5 changes slightly in the pH range<br />
from 5 to 7 if the concentration of total dissolved thorium is increased from 1 to 1,000 µg/l. At<br />
-<br />
the higher concentration of dissolved thorium, the stability of Th(OH) 3CO3 extends to a pH of<br />
-<br />
approximately 5, the hydrolytic species Th(OH) 3 becomes an important species (about 30 percent<br />
of the dissolved thorium), and the thorium phosphate species are no longer dominant.<br />
Thorium organic complexes likely have an important effect on the mobility of thorium in<br />
3- 2-<br />
soil/water systems. Langmuir and Herman (1980) used citrate (C6H5O7 ), oxalate (C2O4 ), and<br />
4-<br />
ethylenediamine tetra-acetic acid (EDTA) (C10H12O8N2 ) to show the possible role of organic<br />
complexes in the mobility of thorium in natural waters. Based on the stability constants available<br />
for thorium citrate, oxalate, and ethylenediamine complexes, calculations by Langmuir and<br />
Herman (1980) indicate that thorium organic complexes likely predominate over inorganic<br />
complexes in organic-rich waters and soils. For the concentrations considered by Langmuir and<br />
Herman (1980), the ThEDTA " (aq) complex dominates all other thorium aqueous species over the<br />
pH range from 2 to 8. This would in turn have an important effect on the solubility and<br />
adsorption of thorium in such waters.<br />
5.9.4 Dissolution/Precipitation/Coprecipitation<br />
The main thorium-containing minerals, thorite [(Th,U,Ce,Fe,etc.)SiO 4], thorianite (crystalline<br />
ThO 2), monazite [(Ce,La,Th)PO 4) and zircon (ZrSiO 4), are resistant to chemical weathering and<br />
do not dissolve readily at low-temperature in surface and groundwaters. Because these minerals<br />
form at temperature and pressure conditions associated with igneous and metamorphic rocks, it is<br />
unlikely that the thermodynamic equilibrium solubilities (where the rate of precipitation equals the<br />
rate of dissolution) of these minerals will control the concentration of dissolved thorium in lowtemperature<br />
soil/water environments. The rate at which thorium is released to the environment,<br />
as might be needed in a source-term component of a performance assessment model, may<br />
however be controlled by the kinetic rates of aqueous dissolution (i.e., non-equilibrium<br />
conditions) of 1 or more of these phases.<br />
5.58
Percent Distribution<br />
100<br />
80<br />
60<br />
40<br />
20<br />
0<br />
+<br />
ThF3 2+<br />
ThF2 o<br />
ThF4 (aq)<br />
ThF 3+<br />
2-<br />
Th(HPO4) 3<br />
o<br />
ThHPO4 (aq)<br />
3 4 5 6 7 8 9 10<br />
5.59<br />
pH<br />
-<br />
Th(OH) 3CO3 Figure 5.5. Calculated distribution of thorium aqueous species as a function of pH for<br />
the water composition in Table 5.1. [The species distribution is based on a<br />
concentration of 1 µg/l total dissolved thorium and thermodynamic data<br />
from Langmuir and Herman (1980) and Östhols et al. (1994, for<br />
- 6-<br />
Th(OH) 3CO3 and Th(CO3) 5 ). The thermodynamic database used for these<br />
speciation calculations did not include the constants for thorium humic acid<br />
complexes.]<br />
The maximum concentration of dissolved thorium that may occur in a low-temperature aqueous<br />
system can be predicted with the solubility of hydrous thorium oxide. This solid is known to<br />
precipitate in laboratory experiments conducted at low temperature, oversaturated conditions<br />
over several weeks. If this solid precipitates in a natural environment, it will likely alter with time<br />
to a more crystalline solid that has a lower solubility. The solubility of hydrous thorium oxide has<br />
been studied experimentally by Rai and coworkers (Felmy et al., 1991; Rai et al., 1995; Ryan and<br />
Rai, 1987). In 0.1 M NaClO 4 solutions, the measured solubility of hydrous thorium oxide ranges
from about 10 -8.5 mol/l (0.0007 mg/l) to less than 10 -9 mol/l (0.0002 mg/l) in the pH range from 5<br />
to 10 (Ryan and Rai, 1987). The concentration of dissolved thorium increases to approximately<br />
10 -2.6 mol/l (600 mg/l) as pH decreases from 5.0 to 3.2.<br />
Felmy et al. (1991) determined that the solubility of hydrous thorium oxide increases with<br />
increasing ionic strength. At pH values above 7 in 3.0 M NaCl solutions, the solubility of hydrous<br />
thorium oxide increased by approximately 2 to 3 orders of magnitude compared to that<br />
determined in 0.1 M NaClO 4 solutions. Moreover, the pH at which hydrous thorium oxide<br />
exhibits rapid increases in solubility with decreasing pH changes from pH 5 in 0.1 M NaClO 4 to<br />
approximately pH 7 in 3.0 M NaCl. In studies conducted at high hydroxide and carbonate<br />
concentrations, Rai et al. (1995) determined that the solubility of hydrous thorium oxide increases<br />
dramatically in high carbonate solutions and decreases with increases in hydroxide concentration<br />
at fixed carbonate concentrations. This supports the assertion that soluble thorium-carbonate<br />
complexes likely dominate the aqueous speciation of thorium dissolved in natural waters having<br />
basic pH values.<br />
5.9.5 Adsorption/Desorption<br />
Thorium concentrations in surface- and groundwaters may also be controlled to very low levels<br />
(# few µg/l) by adsorption processes. Humic substances are considered particularly important in<br />
the adsorption of thorium (Gascoyne, 1982). Thibault et al. (1990) conducted a critical<br />
compilation and review of published K d data by soil type needed to model radionuclide migration<br />
from a nuclear waste geological disposal vault to the biosphere. Thibault et al. list K d values for<br />
thorium that range from 207 to 13,000,000 ml/g. The range of thorium K d values listed for<br />
organic soil was 1,579 to 1.3 x 10 7 ml/g. Based on our experience, the very high K d values<br />
reported for thorium should be viewed with caution. The studies resulting in these values should<br />
be examined to determine if the initial concentrations of thorium used for these K d measurements<br />
were too great and precipitation of a thorium solid (e.g., hydrous thorium oxide) occurred during<br />
the equilibration of the thorium-spiked soil/water mixtures. As noted in the letter report for<br />
Subtask 1B, precipitation of solids containing the contaminant of interest results in K d values that<br />
are erroneously too high.<br />
The adsorption of thorium on pure metal-oxide phases has also been studied experimentally in<br />
conjunction with surface complexation models. 1 Östhols (1995) studied the adsorption of thorium<br />
on amorphous colloidal particles of silica (SiO 2). Their results indicate that the adsorption of<br />
thorium on silica will only be important in the pH range from 3 to 6. In neutral and alkaline pH<br />
values, silica surface sites are not expected to be efficient adsorbents for thorium.<br />
Iron and manganese oxides are expected to be more important adsorbents of thorium than silica.<br />
Hunter et al. (1988) studied the adsorption of thorium on goethite ("-FeOOH) and nsutite<br />
((-MnO 2) in marine electrolyte solutions. Their experiments indicate that adsorption of thorium<br />
1 Surface complexation models are discussed in Volume I of this report.<br />
5.60
increases from approximately 0 percent at pH 2.5-3.5 to 90-100 percent at pH 5-6.5. The<br />
adsorption of thorium decreased with the addition of sulfate as a result of the formation of<br />
competitive aqueous complexes with dissolved thorium. The addition of organic ligands EDTA<br />
and trans-1,2-diaminocyclohexane tetra-acetic acid (CDTA) shifted the adsorption edges for<br />
(-MnO2 to higher pH values by more than 5-6 pH units, such that 100 percent adsorption of<br />
thorium was not observed until pH 12. LaFlamme and Murray (1987) experimentally studied the<br />
effects of pH, ionic strength and carbonate alkalinity on the adsorption of thorium by goethite.<br />
The adsorption edge (i.e., range in pH where metal adsorption goes from 0 percent to<br />
approximately 90-100 percent) was measured to be in the pH range from 2 to 5. For conditions<br />
considered in their study, ionic strength was found to have no effect on the adsorption of thorium<br />
on goethite. LaFlamme and Murray did however observe a strong influence of carbonate<br />
alkalinity on thorium adsorption. In their experiments at pH 9.0±0.6, they observed a decrease of<br />
thorium adsorption with the addition of 100 meq/l carbonate alkalinity, and no measurable<br />
adsorption of thorium at carbonate alkalinity greater than 300 meq/l. At the low particle<br />
concentrations used in their experiments, LaFlamme and Murray attributed this reduction to the<br />
2- -<br />
competition for surface sites by CO3 and HCO3 and the formation of soluble thorium-carbonate<br />
complexes with a net negative charge.<br />
5.9.6 Partition Coefficient, K d , Values<br />
5.9.6.1 General Availability of K d Data<br />
Two generalized, simplifying assumptions were established for the selection of thorium K d values<br />
for the look-up table. These assumptions were based on the findings of the literature review<br />
conducted on the geochemical processes affecting thorium sorption. The assumptions are as<br />
follows:<br />
C Thorium precipitates at concentrations greater than 10 -9 M. This concentration is based<br />
on the solubility of Th(OH) 4 at pH 5.5. Although (co)precipitation is usually quantified<br />
with the solubility construct, a very large K d value will be used in the look-up table to<br />
approximate thorium behavior in systems with high thorium concentrations.<br />
C Thorium adsorption occurs at concentrations less than 10 -9 M. The extent of thorium<br />
adsorption can be estimated by soil pH.<br />
These assumptions appear to be reasonable for a wide range of environmental conditions.<br />
However, these simplifying assumptions are clearly compromised in systems containing high<br />
alkaline (LaFlamme and Murray, 1987), carbonate (LaFlamme and Murray, 1987), or sulfate<br />
(Hunter et al., 1988) concentrations, and high or low pH values (pH: 3 < x > 8: Hunter et al.,<br />
1988; LaFlamme and Murray 1987; Landa et al., 1995). These assumptions will be discussed in<br />
more detail in the following sections.<br />
5.61
Based on the assumptions and limitations described above, thorium K d values and some important<br />
ancillary parameters that influence sorption were collected from the literature and tabulated<br />
(Appendix I). Data included in this table, were from studies that reported K d values (not percent<br />
adsorbed or Freundlich or Langmuir constants) and were conducted in systems consisting of:<br />
C Low ionic strength (< 0.1 M)<br />
C pH values between 4 and 10.5<br />
C Dissolved thorium concentrations less than 10 -9 M<br />
C Low humic material concentrations (
used in the look-up table to describe high thorium concentrations (Table 5.15). See Appendix I<br />
for a detailed account of the process used to select the K d values in Table 5.15.<br />
5.9.6.2.1 Limits of K d Values with Respect to Organic Matter and Aluminum/Iron-Oxide<br />
Concentrations<br />
Of the 17 entries in the thorium K d data set (Appendix I), none of them had accompanying<br />
organic matter or aluminum- and iron-oxide mineral concentration data. It was anticipated that<br />
the presence of organic matter would decrease thorium K d values by forming thorium-organic<br />
matter complexes. These complexes would be less prone to adsorb to surface than the<br />
uncomplexed thorium species. Conversely, it was anticipated that the presence of aluminumand/or<br />
iron-oxides would increase thorium K d values by increasing the number of adsorption<br />
(surface complexation) sites.<br />
5.9.6.2.2 Limits of K d Values with Respect to Dissolved Carbonate Concentrations<br />
Of the 17 entries in the thorium K d data set (Appendix I), none of them had accompanying<br />
carbonate concentration data. However, 5 entries had calcite (CaCO 3) mineral concentrations.<br />
It was anticipated that calcite concentrations could be used as an indirect measure, albeit poor<br />
measure, of the amount of dissolved carbonate in the aqueous phase. Calcite concentrations had a<br />
correlation coefficient (r) with thorium K d value of 0.76 (Appendix I). Although this is a<br />
relatively high correlation value, it is not significant at the 5 percent level of probability due to the<br />
small number of observations (5 observations). Furthermore, it was anticipated that the presence<br />
of dissolved carbonate would decrease thorium K d values due to formation of the weaker forming<br />
carbonate-thorium complexes.<br />
Table 5.15. Look-up table for thorium K d values (ml/g) based on pH and dissolved thorium<br />
concentrations. [Tabulated values pertain to systems consisting of low ionic<br />
strength (< 0.1 M), low humic material concentrations (
5.10 Tritium Geochemistry And K d Values<br />
5.10.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation<br />
Tritium, a radioactive isotope of hydrogen with a half life (t ½) of 12.3 y, readily combines with<br />
oxygen to form water. Its behavior in aqueous systems is controlled by hydrologic processes and<br />
it migrates at essentially the same velocity as surface- and groundwaters. Aqueous speciation,<br />
precipitation, and sorption processes are not expected to affect the mobility of tritium in<br />
soil/water systems.<br />
5.10.2 General Geochemistry<br />
Tritium ( 3 H) is a radioactive isotope of hydrogen. Three isotopes of hydrogen are known. These<br />
include the 2 stable isotopes 1 H (protium or H) and 2 H (deuterium or D), and the radioactive<br />
isotope 3 H (tritium or T). Tritium has a half life (t ½) of 12.3 y, and disintegrates into helium-3<br />
( 3 He) by emission of a weak beta ($ - ) particle (Rhodehamel et al., 1971). Tritium is formed by<br />
natural and man-made processes (Cotton and Wilkinson, 1980). Tritium is formed in the upper<br />
atmosphere mainly by the nuclear interaction of nitrogen with fast neutrons induced by cosmic ray<br />
reactions. The relative abundances of 1 H, 2 H, and 3 H in natural water are 99.984, 0.016, and<br />
0-10 -15 percent, respectively (Freeze and Cherry, 1979). Tritium can also be created in nuclear<br />
reactors as a result of processes such as thermal neutron reactions with 6 Li.<br />
As an isotope of hydrogen, tritium in soil systems behaves like hydrogen and will exist in ionic,<br />
gaseous, and liquid forms (e.g., tritiated water, HTO). Ames and Rai (1978) discuss the<br />
geochemical behavior of tritium, and summarize field and laboratory studies of the mobility of<br />
tritium in soil systems. Because tritium readily combines with oxygen to form water, its behavior<br />
in aqueous systems is controlled by hydrologic processes. Because of these properties and its<br />
moderately long half life, tritium has been used as an environmental isotopic indicator to study<br />
hydrologic flow conditions. Rhodehamel et al. (1971) present an extensive bibliography (more<br />
than 1,200 references) and summarize the use of tritium in hydrologic studies through 1966.<br />
Tritium has been used to study recharge and pollution of groundwater reservoirs; permeability of<br />
aquifers; velocity, flow patterns, and stratification of surface- and groundwater bodies; dispersion<br />
and mixing processes in surface- and groundwaters; movement of soil moisture; chemisorption of<br />
soils and water-containing materials; biological uptake and release of water; and secondary<br />
recovery techniques for petroleum resources. IAEA (1979) published the proceedings from a<br />
1978 conference dealing with the behavior of tritium in the environment. The conference was<br />
designed to provide information on the residence time and distribution of tritium in environmental<br />
systems and the incorporation of tritium into biological materials and its transfer along the food<br />
chain.<br />
5.64
Tritium-contamination may include surface- and groundwater, soil, sediment, and air components<br />
at a site. Of the contaminated sites considered in EPA/DOE/NRC (1993), tritium contamination<br />
has been identified at 12 of the 45 Superfund National Priorities List (NPL) sites and 1 of the 38<br />
NRC Site Decommissioning Site Plan (SDMP) sites.<br />
5.10.3 Aqueous Speciation<br />
Because tritium oxidizes rapidly to form isotopic water, aqueous speciation reactions do not<br />
affect the mobility of tritium in soil/water systems.<br />
5.10.4 Dissolution/Precipitation/Coprecipitation<br />
Neither precipitation or coprecipitation processes affect the mobility of tritium in soil/water<br />
systems.<br />
5.10.5 Adsorption/Desorption<br />
Because tritium readily combines with oxygen to form water, its behavior in aqueous systems is<br />
controlled by hydrologic processes and it migrates at essentially the same velocity as surface and<br />
groundwaters. Sorption processes are therefore not expected to be important relative to the<br />
movement of tritium through aqueous environments. Typically, a partition coefficient, K d, of<br />
0 ml/g is used to model the migration of tritium in soil and groundwater environments. As an<br />
exception, Thibault et al. (1990), based on a review of published studies, list 0.04 to 0.1 ml/g as<br />
the range for K d values for tritium in sandy soils. Although tritium may substitute for hydrogen in<br />
water on clays and other hydrated soil constituents, Ames and Rai (1978) indicate that this<br />
reaction is not important relative to the mobility of tritium based on their review of published<br />
laboratory and field studies. Some laboratory studies considered in their review describe fixation<br />
of isotopic water on clays and other hydrated minerals, while others indicate minimal fixation. All<br />
field studies reviewed by Ames and Rai indicate that tritium migrates at the same velocity as<br />
surface- and groundwaters.<br />
5.10.6 Partition Coefficient, K d , Values<br />
A review of the literature pertaining to K d values for tritium was not conducted given the limited<br />
availability of K d values for tritium (see section above) and limited importance of sorption<br />
processes relative to the mobility of tritium in aqueous environments.<br />
5.11 Uranium Geochemistry and K d Values<br />
5.11.1 Overview: Important Aqueous- and Solid-Phase Parameters<br />
Controlling Retardation<br />
In essentially all geologic environments, +4 and +6 are the most important oxidation states of<br />
5.65
uranium. Uranium(VI) species dominate in oxidizing environments. Uranium(VI) retention by<br />
soils and rocks in alkaline conditions is poor because of the predominance of neutral or negatively<br />
charged species. An increase in CO 2 pressure in soil solutions reduces U(VI) adsorption by<br />
promoting the formation of poorly sorbing carbonate complexes. Uranium(IV) species dominate<br />
in reducing environments. Uranium(IV) tends to hydrolyze and form strong hydrolytic<br />
complexes. Uranium(IV) also tends to form sparingly soluble precipitates that commonly control<br />
U(IV) concentrations in groundwaters. Uranium(IV) forms strong complexes with naturally<br />
occurring organic materials. Thus, in areas where there are high concentrations of dissolved<br />
organic materials, U(IV)-organic complexes may increase U(IV) solubility. There are several<br />
ancillary environmental parameters affecting uranium migration. The most important of these<br />
parameters include redox status, pH, ligand (carbonate, fluoride, sulfate, phosphate, and dissolved<br />
carbon) concentrations, aluminum- and iron-oxide mineral concentrations, and uranium<br />
concentrations.<br />
5.11.2 General Geochemistry<br />
Uranium (U) has 14 isotopes; the atomic masses of these isotopes range from 227 to 240. All<br />
uranium isotopes are radioactive. Naturally-occurring uranium typically contains 99.283 percent<br />
238 U, 0.711 percent 235 U, and 0.0054 percent 234 U by weight. The half-lives of these isotopes are<br />
4.51 x 10 9 y, 7.1 x 10 8 y, and 2.47 x 10 5 y, respectively. Uranium can exist in the +3, +4, +5, and<br />
+6 oxidation states, of which the +4 and +6 states are the most common states found in the<br />
environment.<br />
The mineralogy of uranium-containing minerals is described by Frondel (1958). Uranium in the<br />
+4 and +6 oxidation states exists in a variety of primary and secondary minerals. Important<br />
U(IV) minerals include uraninite (UO 2 through UO 2.25) and coffinite [USiO 4] (Frondel, 1958;<br />
Langmuir, 1978). Aqueous U(IV) is inclined to form sparingly soluble precipitates, adsorb<br />
strongly to mineral surfaces, and partition into organic matter, thereby reducing its mobility in<br />
groundwater. Important U(VI) minerals include carnotite [(K 2(UO 2) 2(VO 4) 2], schoepite<br />
(UO 3·2H 2O), rutherfordine (UO 2CO 3), tyuyamunite [Ca(UO 2) 2(VO 4) 2], autunite<br />
[Ca(UO 2) 2(PO 4) 2], potassium autunite [K 2(UO 2) 2(PO 4) 2], and uranophane [Ca(UO 2) 2(SiO 3OH) 2]<br />
(Frondel, 1958; Langmuir, 1978). Some of these are secondary phases which may form when<br />
sufficient uranium is leached from contaminated wastes or a disposal system and migrates<br />
downstream. Uranium is also found in phosphate rock and lignite 1 at concentrations that can be<br />
commercially recovered. In the presence of lignite and other sedimentary carbonaceous<br />
substances, uranium enrichment is believed to be the result of uranium reduction to form insoluble<br />
precipitates, such as uraninite.<br />
Contamination includes airborne particulates, uranium-containing soils, and uranium dissolved in<br />
surface- and groundwaters. Of the contaminated sites considered in EPA/DOE/NRC (1993),<br />
radioactive contamination by 234 U, 235 U, and/or 238 U has been identified at 35 of the 45 Superfund<br />
1 Lignite is a coal that is intermediate in coalification between peat and subbituminous coal.<br />
5.66
National Priorities List (NPL) sites and 26 of the 38 NRC Site Decommissioning Site Plan<br />
(SDMP) sites.<br />
5.11.3 Aqueous Speciation<br />
Because of its importance in nuclear chemistry and technology, a great deal is known about the<br />
aqueous chemistry of uranium [reviewed by Baes and Mesmer (1976), Langmuir (1978), and<br />
Wanner and Forest (1992)]. Uranium can exist in the +3, +4, +5, and +6, oxidation states in<br />
aqueous environments. Dissolved U(III) easily oxidizes to U(IV) under most reducing conditions<br />
+ 1<br />
) readily disproportionates to U(IV) and U(VI).<br />
found in nature. The U(V) aqueous species (UO 2<br />
Consequently, U(IV) and U(VI) are the most common oxidation states of uranium in nature.<br />
Uranium will exist in the +6 and +4 oxidation states, respectively, in oxidizing and more reducing<br />
environments.<br />
2+ 4+ 4+<br />
Both uranium species, UO2 and U , hydrolyze readily. The U ion is more readily hydrolyzed<br />
2+<br />
than UO2 , as would be expected from its higher ionic charge. Langmuir (1978) calculated U(IV)<br />
speciation in a system containing typical natural water concentrations of chloride (10 mg/l),<br />
2+<br />
fluoride (0.2 mg/l), phosphate (0.1 mg/l), and sulfate (100 mg/l). Below pH 3, UF2 was the<br />
dominant uranium species. The speciation of dissolved U(IV) at pH values greater than 3 is<br />
+ N<br />
dominated by hydrolytic species such as U(OH) 3 and U(OH)4(aq).<br />
Complexes with chloride,<br />
fluoride, phosphate, and sulfate were not important above pH 3. The total U(IV) concentration in<br />
solution is generally quite low, between 3 and 30 µg/l, because of the low solubility of U(IV) solid<br />
phases (Bruno et al., 1988; Bruno et al., 1991). Precipitation is discussed further in the next<br />
section.<br />
Dissolved U(VI) hydrolyses to form a number of aqueous complexes. The distribution of U(VI)<br />
species is presented in Figures 5.6a-b and 5.7. The distribution of uranyl hydrolytic species<br />
(Figures 5.6a-b) was calculated as a function of pH using the M<strong>IN</strong>TEQA2 code. The U(VI)<br />
aqueous species included in the speciation calculations are listed in Table 5.16. The<br />
thermodynamic data for these aqueous species were taken primarily from Wanner and Forest<br />
(1992). Because dissolved uranyl ions can be present as polynuclear 2 hydroxyl complexes, the<br />
hydrolysis of uranyl ions under oxic conditions is therefore dependent on the concentration of<br />
total dissolved uranium. To demonstrate this aspect of uranium chemistry, 2 concentrations of<br />
total dissolved uranium, 0.1 and 1,000 µg/l, were used in these calculations. Hem (1985, p. 148)<br />
1 Disproportionation is defined in the glossary at the end of this letter report. This particular<br />
disproportionation reaction can be described as:<br />
+<br />
2UO2 + 4H3O + 2+ 4+<br />
= UO2 + U .<br />
2 -<br />
A polynuclear species contains more than 1 central cation moiety, e.g., (UO2) 2CO3(OH) 3 and<br />
4+ Pb4(OH) 4 .<br />
5.67
gives 0.1 to 10 µg/l as the range for dissolved uranium in most natural waters. For waters<br />
associated with uranium ore deposits, Hem states that the uranium concentrations may be greater<br />
than 1,000 µg/l.<br />
2+<br />
In a U(VI)-water system, the dominant species were UO2 at pH values less than 5,<br />
" -<br />
UO2(OH) 2 (aq) at pH values between 5 and 9, and UO2(OH) 3 at pH values between 9 and 10.<br />
This was true for both uranium concentrations, 0.1 µg/l (Figure 5.6a) and 1,000 µg/l dissolved<br />
+<br />
U(VI) (Figure 5.6b). At 1,000 µg/l dissolved uranium, some polynuclear species, (UO2) 3(OH) 5<br />
2+<br />
and (UO2) 2(OH) 2 , were calculated to exist between pH 5 and 6. Morris et al. (1994) using<br />
spectroscopic techniques provided additional proof that an increasing number of polynuclear<br />
species were formed in systems containing higher concentrations of dissolved uranium.<br />
A large number of additional uranyl species (Figure 5.7) are likely to exist in the chemically more<br />
complicated system such as the water composition in Table 5.1 and 1,000 µg/l dissolved U(VI).<br />
At pH values less than 5, the UO2F + species dominates the system, whereas at pH values greater<br />
" 2- 4-<br />
than 5, carbonate complexes [UO2CO3(aq), UO2(CO3) 2 , UO2(CO3) 3 ] dominate the system.<br />
These calculations clearly show the importance of carbonate chemistry on U(VI) speciation. For<br />
this water composition, complexes with chloride, sulfate, and phosphate were relatively less<br />
important. Consistent with the results in Figure 5.7, Langmuir (1978) concluded that the uranyl<br />
complexes with chloride, phosphate, and sulfate were not important in a typical groundwater.<br />
The species distribution illustrated in Figure 5.7 changes slightly at pH values greater than 6 if the<br />
concentration of total dissolved uranium is decreased from 1,000 to 1 µg/l. At the lower<br />
-<br />
concentration of dissolved uranium, the species (UO2) 2CO3(OH) 3 is no longer present as a<br />
dominant aqueous species.<br />
2+ " -<br />
Sandino and Bruno (1992) showed that UO2 -phosphate complexes [UO2HPO4(aq) and UO2PO4] could be important in aqueous systems with a pH between 6 and 9 when the total concentration<br />
ratio PO4(total)/CO3(total) is greater than 0.1. Complexes with sulfate, fluoride, and possibly<br />
chloride are potentially important uranyl species where concentrations of these anions are high.<br />
However, their stability is considerably less than the carbonate and phosphate complexes (Wanner<br />
and Forest, 1992).<br />
Organic complexes may also be important to uranium aqueous chemistry. The uncomplexed<br />
uranyl ion has a greater tendency to form complexes with fulvic and humic acids than many other<br />
metals with a +2 valence (Kim, 1986). This has been attributed to the greater “effective charge”<br />
of the uranyl ion compared to other divalent metals. The effective charge has been estimated to<br />
2+<br />
be about +3.3 for U(VI) in UO2 . Kim (1986) concluded that, in general, +6 actinides, including<br />
U(VI), would have approximately the same tendency to form humic- or fulvic-acid complexes as<br />
to hydrolyze or form carbonate complexes. This suggests that the dominant reaction with the<br />
uranyl ion that will take place in a groundwater will depend largely on the relative concentrations<br />
of hydroxide, carbonate, and organic material concentrations. He also concluded, based on<br />
comparison of stability constants, that the tendency for U 4+ to form humic- or fulvic-acid<br />
complexes is less than its tendency to hydrolyze or form carbonate complexes. Importantly,<br />
5.68
U(IV) and U(VI) can form stable organic complexes, thereby increasing their solubility and<br />
mobility.<br />
Table 5.16. Uranium(VI) aqueous species included in the<br />
speciation calculations.<br />
Aqueous Species<br />
2+<br />
UO2 , UO2OH + N - 2-<br />
, UO2(OH) 2(aq),<br />
UO2(OH) 3,<br />
, UO2(OH) 4 ,<br />
(UO2) 2OH3+ 2+ 2+ +<br />
, (UO2) 2(OH) 2 , (UO2) 3(OH) 4 , (UO2) 3(OH) 5,<br />
+ 9+<br />
, U6(OH) 15<br />
-<br />
(UO2) 3(OH) 7,<br />
(UO2) 4(OH) 7<br />
N 2- 4- 5-<br />
UO2CO3(aq), UO2(CO3) 2 , UO2(CO3) 3 , UO2(CO3) 3 ,<br />
6- 2<br />
, (UO2) 11(CO3) 6(OH) 12<br />
(UO 2) 3(CO 3) 6<br />
5.69<br />
- -<br />
, (UO2) 2CO3(OH) 3<br />
- N + 2+<br />
UO2PO4, UO2HPO4(aq), UO2H2PO4, UO2H3PO4 ,<br />
N<br />
UO2(H2PO4) 2(aq),<br />
UO2(H2PO4)(H3PO4) + ,<br />
N 2-<br />
UO2SO4(aq), UO2(SO4) 2<br />
+<br />
UO2NO3 UO2Cl + N<br />
, UO2Cl2(aq), UO2F + N - 2-<br />
, UO2F2(aq), UO2F3, UO2F4 +<br />
UO2SiO(OH) 3<br />
5.11.4 Dissolution/Precipitation/Coprecipitation<br />
Dissolution, precipitation, and coprecipitation have a much greater effect on the concentrations of<br />
U(IV) than on the concentration of U(VI) in groundwaters. In most cases, these processes will<br />
likely not control the concentration of U(VI) in oxygenated groundwaters far from a uranium<br />
source. Near a uranium source, or in reduced environments, these processes tend to become<br />
increasingly important and several (co)precipitates may form depending on the environmental<br />
conditions (Falck, 1991; Frondel, 1958). Reducing conditions may exist in deep aquifers, marsh<br />
areas, or engineered barriers that may cause U(IV) to precipitate. Important U(IV) minerals<br />
include uraninite (compositions ranging from UO 2 to UO 2.25), coffinite (USiO 4), and ningyoite<br />
[CaU(PO 4) 2·2H 2O] (Frondel, 1958; Langmuir, 1978). Important U(VI) minerals include carnotite<br />
[(K 2(UO 2) 2(VO 4) 2], schoepite (UO 3·2H 2O), rutherfordine (UO 2CO 3), tyuyamunite<br />
[Ca(UO 2) 2(VO 4) 2], autunite [Ca(UO 2) 2(PO 4) 2], potassium autunite [K 2(UO 2) 2(PO 4) 2], and<br />
uranophane [Ca(UO 2) 2(SiO 3OH) 2] (Frondel, 1958; Langmuir, 1978). Carnotite, a U(VI) mineral,<br />
is found in the oxidized zones of uranium ore deposits and uraninite, a U(IV) mineral, is a primary
mineral in reducing ore zones (Frondel, 1958). The best way to model the concentration of<br />
precipitated uranium is not with the K d construct, but through the use of solubility constants.<br />
Percent Distribution<br />
100<br />
80<br />
60<br />
40<br />
20<br />
0<br />
2+<br />
UO2<br />
UO2OH +<br />
3 4 5 6 7 8 9 10<br />
5.70<br />
o<br />
UO2(OH)2 (aq)<br />
pH<br />
-<br />
UO2(OH)3<br />
Figure 5.6a. Calculated distribution of U(VI) hydrolytic species as a function of pH<br />
at 0.1 µg/l total dissolved U(VI). [The species distribution is based on<br />
U(VI) dissolved in pure water (i.e., absence of complexing ligands other<br />
than OH - ) and thermodynamic data from Wanner and Forest (1992).]
Percent Distribution<br />
100<br />
80<br />
60<br />
40<br />
20<br />
0<br />
2+<br />
UO2<br />
2+<br />
(UO2)2(OH)2<br />
UO2OH +<br />
+<br />
(UO2)3(OH)5<br />
3 4 5 6 7 8 9 10<br />
5.71<br />
pH<br />
o<br />
UO2(OH)2 (aq)<br />
-<br />
UO2(OH)3<br />
Figure 5.6b. Calculated distribution of U(VI) hydrolytic species as a function of pH at<br />
1,000 µg/l total dissolved U(VI). [The species distribution is based on<br />
U(VI) dissolved in pure water and thermodynamic data from Wanner and<br />
Forest (1992).]
Percent Distribution<br />
100<br />
80<br />
60<br />
40<br />
20<br />
0<br />
UO2F +<br />
2+<br />
UO2<br />
Other Species<br />
o<br />
UO2HPO4 (aq)<br />
o<br />
UO2CO3 (aq)<br />
3 4 5 6 7 8 9 10<br />
5.72<br />
-<br />
(UO2)2CO3(OH)3<br />
o<br />
UO2(OH)2 (aq)<br />
pH<br />
4-<br />
UO2(CO3)3<br />
2-<br />
UO2(CO3) 2<br />
-<br />
UO2(OH)3<br />
Figure 5.7. Calculated distribution of U(VI) aqueous species as a function of pH for the<br />
water composition in Table 5.1. [The species distribution is based on a<br />
concentration of 1,000 µg/l total dissolved U(VI) and thermodynamic data<br />
from Wanner and Forest (1992).]<br />
5.11.5 Sorption/Desorption<br />
In low ionic strength solutions with low U(VI) concentrations, dissolved uranyl concentrations<br />
will likely be controlled by cation exchange and adsorption processes. The uranyl ion and its<br />
complexes adsorb onto clays (Ames et al., 1982; Chisholm-Brause et al., 1994), organics<br />
(Borovec et al., 1979; Read et al., 1993; Shanbhag and Choppin, 1981), and oxides (Hsi and<br />
Langmuir, 1985; Waite et al., 1994). As the ionic strength of an oxidized solution increases,<br />
other ions, notably Ca 2+ , Mg 2+ , and K + , will displace the uranyl ion from soil exchange sites, forcing<br />
it into solution. For this reason, the uranyl ion is particularly mobile in high ionic-strength
solutions. Not only will other cations dominate over the uranyl ion in competition for exchange<br />
sites, but carbonate ions will form strong soluble complexes with the uranyl ion, further lowering<br />
the activity of this ion while increasing the total amount of uranium in solution (Yeh and Tripathi,<br />
1991).<br />
Some of the sorption processes to which uranyl ion is subjected are not completely reversible.<br />
Sorption onto iron and manganese oxides can be a major process for extraction of uranium from<br />
solution (Hsi and Langmuir, 1985; Waite et al., 1994). These oxide phases act as a somewhat<br />
irreversible sink for uranium in soils. Uranium bound in these phases is not generally in isotopic<br />
equilibrium with dissolved uranium in the same system, suggesting that the reaction rate mediating<br />
the transfer of the metal between the 2 phases is slow.<br />
Naturally occurring organic matter is another possible sink for U(VI) in soils and sediments. The<br />
mechanisms by which uranium is sequestered by organic matter have not been worked out in<br />
detail. One possible process involves adsorption of uranium to humic substances through rapid<br />
ion-exchange and complexation processes with carboxylic and other acidic functional groups<br />
(Boggs et al., 1985; Borovec et al., 1979; Idiz et al., 1986; Shanbhag and Choppin, 1981; Szalay,<br />
1964). These groups can coordinate with the uranyl ion, displacing waters of hydration, to form<br />
stable complexes. A process such as this probably accounts for a significant fraction of the<br />
organically bound uranium in surface and subsurface soils. Alternatively, sedimentary organics<br />
may act to reduce dissolved U(VI) species to U(IV) (Nash et al., 1981).<br />
Uranium sorption to iron oxide minerals and smectite clay has been shown to be extensive in the<br />
absence of dissolved carbonate (Ames et al., 1982; Hsi and Langmuir, 1985; Kent et al., 1988).<br />
However, in the presence of carbonate and organic complexants, sorption has been shown to be<br />
substantially reduced or severely inhibited (Hsi and Langmuir, 1985; Kent et al., 1988).<br />
Aqueous pH is likely to have a profound effect on U(VI) sorption to solids. There are<br />
2 processes by which it influences sorption. First, it has a great impact on uranium speciation<br />
(Figures 5.6a-b and 5.7) such that poorer-adsorbing uranium species will likely exist at pH values<br />
between about 6.5 and 10. Secondly, decreases in pH reduce the number of exchange sites on<br />
variable charged surfaces, such as iron-, aluminum-oxides, and natural organic matter.<br />
5.73
5.11.6 Partition Coefficient, K d , Values<br />
5.11.6.1 General Availability of K d Values<br />
More than 20 references (Appendix J) that reported K d values for the sorption of uranium onto<br />
soils, crushed rock material, and single mineral phases were identified during this review. 1 These<br />
studies were typically conducted to support uranium migration investigations and safety<br />
assessments associated with the genesis of uranium ore deposits, remediation of uranium mill<br />
tailings, agriculture practices, and the near-surface and deep geologic disposal of low-level and<br />
high-level radioactive wastes (including spent nuclear fuel). These studies indicated that pH and<br />
dissolved carbonate concentrations are the 2 most important factors influencing the adsorption<br />
behavior of U(VI).<br />
The uranium K d values listed in Appendix J exhibit large scatter. This scatter increases from<br />
approximately 3 orders of magnitude at pH values below pH 5, to approximately 3 to 4 orders of<br />
magnitude from pH 5 to 7, and approximately 4 to 5 orders of magnitude at pH values from pH 7<br />
to 9. At the lowest and highest pH regions, it should be noted that 1 to 2 orders of the observed<br />
variability actually represent uranium K d values that are less than 10 ml/g. At pH values less<br />
than 3.5 and greater than 8, this variability includes K d values of less than 1 ml/g.<br />
Uranium K d values show a trend as a function of pH. In general, the adsorption of uranium by<br />
soils and single-mineral phases in carbonate-containing aqueous solutions is low at pH values less<br />
than 3, increases rapidly with increasing pH from pH 3 to 5, reaches a maximum in adsorption in<br />
the pH range from pH 5 to 8, and then decreases with increasing pH at pH values greater than 8.<br />
This trend is similar to the in situ K d values reported by Serkiz and Johnson (1994), and percent<br />
adsorption values measured for uranium on single mineral phases such as those reported for iron<br />
oxides (Hsi and Langmuir, 1985; Tripathi, 1984; Waite et al., 1992, 1994), clays (McKinley et<br />
al., 1995; Turner et al., 1996; Waite et al., 1992), and quartz (Waite et al., 1992). This pHdependent<br />
behavior is related to the pH-dependent surface charge properties of the soil minerals<br />
and complex aqueous speciation of dissolved U(VI), especially near and above neutral pH<br />
conditions where dissolved U(VI) forms strong anionic uranyl-carbonato complexes with<br />
dissolved carbonate.<br />
5.11.6.2 Look-Up Table<br />
Solution pH was used as the basis for generating a look-up table for the range of estimated<br />
minimum and maximum K d values for uranium. Given the orders of magnitude variability<br />
observed for reported uranium K d values, a subjective approach was used to estimate the<br />
1<br />
Since the completion of our review and analysis of <strong>Kd</strong> data for the selected contaminants and<br />
radionuclides, the studies by Pabalan et al. (1998), Payne et al. (1998), Redden et al. (1998),<br />
Rosentreter et al. (1998), and Thompson et al. (1998) were identified and may be of interest to<br />
the reader.<br />
5.74
minimum and maximum K d values for uranium as a function of pH. These values are listed in<br />
Table 5.17. For K d values at non-integer pH values, especially given the rapid changes in uranium<br />
adsorption observed at pH values less than 5 and greater than 8, the reader should assume a linear<br />
relationship between each adjacent pair of pH-K d values listed in Table 5.17.<br />
Table 5.17. Look-up table for estimated range of K d values for uranium based on pH.<br />
K d<br />
(ml/g)<br />
5.75<br />
pH<br />
3 4 5 6 7 8 9 10<br />
Minimum
No attempt was made to statistically fit the K d values summarized in Appendix J as a function of<br />
dissolved carbonate concentrations. Typically carbonate concentrations were not reported and/or<br />
discussed, and one would have to make assumptions about possible equilibrium between the<br />
solutions and atmospheric or soil-related partial pressures of CO 2 or carbonate phases present in<br />
the soil samples. Given the complexity of these reaction processes, it is recommended that the<br />
reader consider the application of geochemical reaction codes, and surface complexation models<br />
in particular, as the best approach to predicting the role of dissolved carbonate in the adsorption<br />
behavior of uranium and derivation of U(VI) K d values when site-specific K d values are not<br />
available.<br />
5.11.6.2.2 Limits of K d Values with Respect to Clay Content and CEC<br />
No attempt was made to statistically fit the K d values summarized in Appendix J as a function of<br />
clay content or CEC. The extent of clay content and CEC data, as noted from information<br />
compiled during this review, is limited to a few studies that cover somewhat limited geochemical<br />
conditions. Moreover, Serkiz and Johnson (1994) found no correlation between their uranium in<br />
situ K d values and the clay content or CEC of their soils. Their systems covered the pH<br />
conditions from 3 to 7.<br />
However, clays have an important role in the adsorption of uranium in soils. Attempts have been<br />
made (e.g., Borovec, 1981) to represent this functionality with a mathematical expression, but<br />
such studies are typically for limited geochemical conditions. Based on studies by<br />
Chisholm-Brause (1994), Morris et al. (1994), McKinley et al. (1995), Turner et al. (1996), and<br />
others, uranium adsorption onto clay minerals is complicated and involves multiple binding sites,<br />
including exchange and edge-coordination sites. The reader is referred to these references for a<br />
detailed treatment of the uranium adsorption on smectite clays and application of surface<br />
complexation modeling techniques for such minerals.<br />
5.11.6.2.3 Use of Surface Complexation Models to Predict Uranium K d Values<br />
As discussed in Chapter 4 and in greater detail in Volume I of this report, electrostatic surface<br />
complexation models (SCMs) incorporated into chemical reaction codes, such as EPA’s<br />
M<strong>IN</strong>TEQA2, may be used to predict the adsorption behavior of some radionuclides and other<br />
metals and to derive K d values as a function of key geochemical parameters, such as pH and<br />
carbonate concentrations. Typically, the application of surface complexation models is limited by<br />
the availability of surface complexation constants for the constituents of interest and competing<br />
ions that influence their adsorption behavior.<br />
The current state of knowledge regarding surface complexation constants for uranium adsorption<br />
onto important soil minerals, such as iron oxides, and development of a mechanistic understanding<br />
of these reactions is probably as advanced as those for any other trace metal. In the absence of<br />
site-specific K d values for the geochemical conditions of interest, the reader is encouraged to<br />
5.76
apply this technology to predict bounding uranium K d values and their functionality with respect<br />
to important geochemical parameters.<br />
5.12 Conclusions<br />
One objective of this report is to provide a “thumb-nail sketch” of the geochemistry of cadmium,<br />
cesium, chromium, lead, plutonium, radon, strontium, thorium, tritium, and uranium. These<br />
contaminants represent 6 nonexclusive contaminant categories: cations, anions, radionuclides,<br />
non-attenuated contaminants, attenuated contaminants, and redox-sensitive contaminants<br />
(Table 5.18). By categorizing the contaminants in this manner, general geochemical behaviors of<br />
1 contaminant may be extrapolated by analogy to other contaminants in the same category. For<br />
- -<br />
example, anions, such as NO3 and Cl , commonly adsorb to geological materials to a limited<br />
extent. This is also the case observed for the sorption behavior of anionic Cr(VI).<br />
Important solution speciation, (co)precipitation/dissolution, and adsorption reactions were<br />
discussed for each contaminant. The species distributions for each contaminant were calculated<br />
using the chemical equilibria code M<strong>IN</strong>TEQA2 (Version 3.11, Allison et al., 1991) for the water<br />
composition described in Tables 5.1 and 5.2. The purpose of these calculations was to illustrate<br />
the types of aqueous species that might exist in a groundwater. A summary of the results of these<br />
calculations are presented in Table 5.19. The speciation of cesium, radon, strontium, and tritium<br />
does not change between the pH range of 3 and 10; they exist as Cs + , Rn 0 , Sr 2+ , and HTO,<br />
respectively (Ames and Rai, 1978; Rai and Zachara, 1984). Chromium (as chromate, CrO 4<br />
cadmium, and thorium have 2 or 3 different species across this pH range. Lead, plutonium, and<br />
uranium have several species. Calculations show that lead forms a large number of stable<br />
complexes. The aqueous speciation of plutonium is especially complicated because it may exist in<br />
groundwaters in multiple oxidation states [Pu(III), Pu(IV), Pu(V), and Pu(VI)] and it forms stable<br />
complexes with a large number of ligands. Because of redox sensitivity, the speciation of uranium<br />
exhibits a large number of stable complexes. Uranium(VI) also forms polynuclear complex<br />
species [complexes containing more than 1 mole of uranyl [e.g., (UO 2) 2CO 3OH - ].<br />
One general conclusion that can be made from the results in Table 5.19 is that, as the pH<br />
increases, the aqueous complexes tend to become increasingly more negatively charged. For<br />
example, lead, plutonium, thorium, and uranium are cationic at pH 3. At pH values greater<br />
than 7, they exist predominantly as either neutral or anionic species. Negatively charged<br />
complexes tend to adsorb less to soils than their respective cationic species. This rule-of-thumb<br />
stems from the fact that most minerals in soils have a net negative charge. Conversely, the<br />
solubility of several of these contaminants decreases dramatically as pH increases. Therefore, the<br />
net contaminant concentration in solution does not necessarily increase as the dominant aqueous<br />
species becomes more negatively charged.<br />
5.77<br />
2- ),
Table 5.18. Selected chemical and transport properties of the contaminants.<br />
Element Radionuclide<br />
1<br />
Primary Species at pH 7<br />
and Oxidizing Conditions Redox<br />
5.78<br />
Sensitive 2<br />
Cationic Anionic Neutral Not<br />
Retarded 3<br />
Transport Through<br />
Soils at pH 7<br />
Retarded 3<br />
Cd x x x<br />
Cs x x x<br />
Cr x x x x<br />
Pb x x x x<br />
Pu x x x x x<br />
Rn x x x<br />
Sr x x x<br />
Th x x x<br />
3 H x x x<br />
U x x x x x<br />
1 Contaminants that are primarily a health concern as a result of their radioactivity are identified in<br />
this column. Some of these contaminants also exist as stable isotopes (e.g., cesium and strontium).<br />
2 The redox status column identifies contaminants (Cr, Pu, and U) that have variable oxidation<br />
states within the pH and Eh limits commonly found in the environment and contaminants (Cd and<br />
Pb) whose transport is affected by aqueous complexes or precipitates involving other redoxsensitive<br />
constituents (e.g., dissolved sulfide).<br />
3 Retarded or attenuated (nonconservative) transport means that the contaminant moves slower<br />
than water through geologic material. Nonretarded or nonattenuated (conservative) transport<br />
means that the contaminant moves at the same rate as water.
Table 5.19. Distribution of dominant contaminant species at 3 pH values for an<br />
oxidizing water described in Tables 5.1 and 5.2. 1<br />
Element<br />
pH 3 pH 7 pH 10<br />
Species % Species % Species %<br />
Cd Cd 2+ 97 Cd 2+<br />
CdHCO 3 +<br />
CdCO 3 " (aq)<br />
5.79<br />
84<br />
6<br />
6<br />
CdCO 3 " (aq) 96<br />
Cs Cs + 100 Cs + 100 Cs + 100<br />
Cr HCrO 4 - 99 CrO 4 2-<br />
Pb Pb 2+<br />
PbSO 4 " (aq)<br />
Pu PuF 2 2+<br />
PuO 2 +<br />
Pu 3+<br />
96<br />
4<br />
69<br />
24<br />
5<br />
HCrO 4 -<br />
PbCO 3 " (aq)<br />
Pb 2+<br />
PbHCO 3 +<br />
PbOH +<br />
Pu(OH) 2(CO 3) 2 2-<br />
Pu(OH) 4 " (aq)<br />
78<br />
22<br />
75<br />
15<br />
7<br />
3<br />
94<br />
5<br />
CrO 4 2- 99<br />
PbCO 3 " (aq)<br />
Pb(CO 3) 2 2-<br />
Pb(OH) 2 " (aq)<br />
Pb(OH) +<br />
Pu(OH) 2(CO 3) 2 2-<br />
Pu(OH) 4 " (aq)<br />
Rn Rn 0 100 Rn 0 100 Rn 0 100<br />
Sr Sr 2+ 99 Sr 2+ 99 Sr 2+<br />
Th ThF 2 2+<br />
ThF 3 +<br />
54<br />
42<br />
Th(HPO 4) 3 2-<br />
Th(OH) 3CO 3 -<br />
76<br />
22<br />
SrCO 3 " (aq)<br />
50<br />
38<br />
9<br />
3<br />
90<br />
10<br />
86<br />
12<br />
Th(OH) 3CO 3 - 99<br />
3 H HTO 100 HTO 100 HTO 100<br />
U<br />
0.1 µg/l<br />
U<br />
1,000 µg/l<br />
UO 2F +<br />
UO 2 2+<br />
UO 2F 2 " (aq)<br />
UO 2F +<br />
UO 2 2+<br />
UO 2F 2 " (aq)<br />
62<br />
31<br />
4<br />
61<br />
33<br />
4<br />
UO 2(CO 3) 2 2-<br />
UO 2(OH) 2 " (aq)<br />
UO 2CO 3 " (aq)<br />
UO 2PO 4 -<br />
UO 2(CO 3) 2 2-<br />
(UO 2) 2CO 3(OH) 3 -<br />
UO 2(OH) 2 " (aq)<br />
UO 2CO 3 " (aq)<br />
58<br />
19<br />
17<br />
3<br />
41<br />
30<br />
13<br />
12<br />
UO 2(CO 3) 3 4-<br />
UO 2(OH) 3 -<br />
UO 2(CO 3) 2 2-<br />
UO 2(CO 3) 3 4-<br />
UO 2(OH) 3 -<br />
UO 2(CO 3) 2 2-<br />
1 Only species comprising 3 percent or more of the total contaminant distribution are<br />
presented. Hence, the total of the percent distributions presented in table will not<br />
always equal 100 percent.<br />
63<br />
31<br />
4<br />
62<br />
32<br />
4
Another objective of this report is to identify the important chemical, physical, and mineralogical<br />
characteristics controlling sorption of these contaminants. These key aqueous- and solid-phase<br />
parameters were used to assist in the selection of appropriate minimum and maximum K d values.<br />
There are several aqueous- and solid-phase characteristics that can influence contaminant<br />
sorption. These characteristics commonly have an interactive effect on contaminant sorption,<br />
such that the effect of 1 parameter on sorption varies as the magnitude of other parameters<br />
changes. A list of some of the more important chemical, physical, and mineralogical<br />
characteristics affecting contaminant sorption are listed in Table 5.20.<br />
Sorption of all the contaminants, except tritium and radon, included in this study is influenced to<br />
some degree by pH. The effect of pH on both adsorption and (co)precipitation is pervasive. The<br />
pH, per se, typically has a small direct effect on contaminant adsorption. However, it has a<br />
profound effect on a number of aqueous and solid phase properties that in turn have a direct effect<br />
on contaminant sorption. The effects of pH on sorption are discussed in greater detail in<br />
Volume I. As discussed above, pH has a profound effect on aqueous speciation (Table 5.19),<br />
which may affect adsorption. Additionally, pH affects the number of adsorption sites on variablecharged<br />
minerals (aluminum- and iron-oxide minerals), partitioning of contaminants to organic<br />
matter, CEC, formation of polynuclear complexes, oxidation state of contaminants and<br />
complexing/precipitating ligands, and H + -competition for adsorption sites.<br />
The redox status of a system also influences the sorption of several contaminants included in this<br />
study (Table 5.20). Like pH, redox has direct and indirect effects on contaminant<br />
(co)precipitation. The direct effect occurs with contaminants like uranium and chromium where<br />
the oxidized species form more soluble solid phases than the reduced species. Redox conditions<br />
also have a direct effect on the sorption of plutonium, but the effects are quite complicated. The<br />
indirect effects occur when the contaminants adsorb to redox sensitive solid phases or precipitate<br />
with redox sensitive ligands. An example of the former involves the reductive dissolution of ferric<br />
oxide minerals, which can adsorb (complex) metals strongly. As the ferric oxide minerals<br />
dissolve, the adsorption potential of the soil is decreased. Another indirect effect of redox on<br />
contaminant sorption involves sulfur-ligand chemistry. Under reducing conditions, S(VI) (SO 4<br />
sulfate) will convert into S(II) (S 2- , sulfide) and then the S(II) may form sparingly soluble<br />
cadmium and lead precipitates. Thus, these 2 redox sensitive reactions may have off-setting net<br />
effects on total contaminant sorption (sulfide precipitates may sequester some of the contaminants<br />
previously bound to ferric oxides).<br />
Unlike most ancillary parameters, the effect of redox on sorption can be quite dramatic. If the<br />
bulk redox potential of a soil/water system is above the potential of the specific element redox<br />
reaction, the oxidized form of the redox sensitive element will exist. Below this critical value, the<br />
reduced form of the element will exist. Such a change in redox state can alter K d values by<br />
several orders of magnitude (Ames and Rai, 1978; Rai and Zachara, 1984).<br />
5.80<br />
2- ,
Table 5.20. Some of the more important aqueous- and solid-phase parameters<br />
affecting contaminant sorption. 1<br />
Element Important Aqueous- and Solid-Phase Parameters Influencing<br />
Contaminant Sorption 2<br />
Cd [Aluminum/Iron-Oxide Minerals], [Calcium], Cation Exchange<br />
Capacity, [Clay Mineral], [Magnesium], [Organic Matter], pH, Redox,<br />
[Sulfide]<br />
Cs [Aluminum/Iron-Oxide Minerals], [Ammonium], Cation Exchange<br />
Capacity, [Clay Mineral], [Mica-Like Clays], pH, [Potassium]<br />
Cr [Aluminum/Iron-Oxide Minerals], [Organic Matter], pH, Redox<br />
Pb [Aluminum/Iron-Oxide Minerals], [Carbonate, Fluoride, Sulfate,<br />
Phosphate], [Clay Mineral], [Organic Matter], pH, Redox<br />
Pu [Aluminum/Iron-Oxide Minerals], [Carbonate, Fluoride, Sulfate,<br />
Phosphate], [Clay Mineral], [Organic Matter], pH, Redox<br />
Rn None<br />
Sr Cation Exchange Capacity, [Calcium], [Carbonate], pH, [Stable<br />
Strontium]<br />
Th [Aluminum/Iron-Oxide Minerals], [Carbonate], [Organic Matter], pH<br />
3 H None<br />
U [Aluminum/Iron-Oxide Minerals], [Carbonate, Fluoride, Sulfate,<br />
Phosphate], [Clay Mineral], [Organic Matter], pH, Redox, [U]<br />
1 For groundwaters with low ionic strength and low concentrations of contaminant,<br />
chelating agents (e.g., EDTA), and natural organic matter.<br />
2 Parameters listed in alphabetical order. Square brackets represent concentration.<br />
5.81
6.0 REFERENCES<br />
Adriano, D. C. 1992. Biogeochemistry of Trace Metals. Lewis Publishers, Boca Raton, Florida.<br />
Ainsworth, C. C., and D. Rai. 1987. Selected Chemical Characterization of Fossil Fuel Wastes.<br />
EPRI EA-5321, Electric Power Research Institute, Palo Alto, California.<br />
Allard, B., and J. Rydberg. 1983. “Behavior of Plutonium in Natural Waters.” In Plutonium<br />
Chemistry, W. T. Carnall and G. R. Choppin (eds.), pp 275-295, ACS Symposium Series 216,<br />
American Chemical Society, Washington, D.C.<br />
Allison, J. D., D. S. Brown, and K. J. Novo-Gradac. 1991. M<strong>IN</strong>TEQA2/PRODEFA2, A<br />
Geochemical Assessment Model for Environmental Systems: Version 3.0 User's Manual.<br />
EPA/600/3-91/021, U.S. Environmental Protection Agency, Athens, Georgia.<br />
Alloway, B. J. 1990. “Cadmium.” In Heavy Metals in Soils, B. J. Alloway (ed.), pp. 100-121,<br />
Blackie & Son, Glasgow, Scotland.<br />
Ames, L. L., J. E. McGarrah, B. A. Walker, and P. F. Salter. 1982. “Sorption of Uranium and<br />
Cesium by Hanford Basalts and Associated Secondary Smectites.” Chemical Geology,<br />
35:205-225.<br />
Ames, L. L., and D. Rai. 1978. Radionuclide Interactions with Soil and Rock Media.<br />
Volume 1: Processes Influencing Radionuclide Mobility and Retention, Element Chemistry<br />
and Geochemistry, and conclusions and Evaluation. EPA 520/6-78-007A, prepared for the<br />
U.S. Environmental Protection Agency by the Pacific Northwest Laboratory, Richland,<br />
Washington.<br />
Artiola, J., and W. H. Fuller. 1979. “Effect of Crushed Limestone Barriers on Chromium<br />
Attenuation in Soils.” Journal of Environmental Quality, 8:503-510.<br />
Aston, S. R. 1980. “Evaluation of Chemical Forms of Plutonium in Seawater.” Marine<br />
Chemistry, 8:317-326.<br />
Ault, M. R. 1989. “Gamma Emitting Isotopes of Medical Origin Detected in Sanitary Waste<br />
Samples.” Radiation Protection Management, 6:48-52.<br />
Azizian, M. F., and P. O. Nelson. 1998. “Lead Sorption, Chemically Enhanced Desorption, and<br />
Equilibrium Modeling in an Iron-Oxide-Coated Sand and Synthetic Groundwater System.” In<br />
Adsorption of Metals by Geomedia. Variables, Mechanisms, and Model Applications,<br />
E. A. Jenne (ed.), pp. 166-180, Academic Press, San Diego, California.<br />
6.1
Baes, C. F., Jr., and R. E. Mesmer. 1976. The Hydrolysis of Cations. John Wiley and Sons,<br />
New York, New York.<br />
Baes, C. F., III, and R. D. Sharp. 1981. “Predicting Radionuclide Leaching from Root Zone Soil<br />
for Assessment Applications.” Transactions of the American Nuclear Society, 38:111 112.<br />
Baes, C. F., and R. D. Sharp. 1983. “A Proposal for Estimation of Soil Leaching Constants for<br />
Use in Assessment Models.” Journal of Environmental Quality, 12:17-28.<br />
Balistrieri, L. S., and J. W. Murray. 1982. “The Adsorption of Cu, Pb, Zn, and Cd on Goethite<br />
from Major Ion Seawater.” Geochimica et Cosmochimica Acta, 46:1253-1265.<br />
Ball, J. W., and D. K. Nordstrom. 1998. “Critical Evaluation and Selection of Standard State<br />
Thermodynamic Properties for Chromium Metal and Its Aqueous Ions, Hydrolysis Species,<br />
Oxides, and Hydroxides.” Journal of Chemical and Engineering Data, 43:895-918.<br />
Barney, G. S. 1984. “Radionuclide Sorption and Desorption Reactions with Interbed Materials<br />
from the Columbia River Basalt Formation.” In Geochemical Behavior of Radioactive Waste,<br />
G. S. Barney, J. D. Navratil, and W. W. Schulz (eds.), pp. 1-23. American Chemical Society,<br />
Washington, D.C.<br />
Bartlett, R. J., and B. James. 1979. “Behavior of Chromium in Soils. III. Oxidation.” Journal<br />
of Environmental Quality, 8:31-35.<br />
Bartlett, R. J., and J. M. Kimble. 1976. “Behavior of Chromium in Soils. I. Trivalent Forms.”<br />
Journal of Environmental Quality, 5:379-383.<br />
Bates, R. L., and J. A. Jackson (eds.). 1980. Glossary of Geology. American Geological<br />
Institute, Second Edition, Falls Church, Virginia.<br />
Belle, J., and R. M. Berman. 1984. “Application of Thorium Dioxide in Nuclear Power<br />
Reactors.” In Thorium Dioxide: Properties and Nuclear Applications. J. Belle and<br />
R. M. Berman (eds.), pp. 1-22, DOE/NE-0060, U.S. Department of Energy,<br />
Washington, D.C.<br />
Benjamin, M. M., and J. O. Leckie. 1980. “Adsorption of Metals at Oxide Interfaces: Effects on<br />
the Concentration of Adsorbate and Competing Metals.” In Contaminants and Sediments,<br />
Volume 2, R. A. Baker (ed.), pp. 305-332, Ann Arbor Science, Ann Arbor, Michigan.<br />
Benjamin, M. M., and J. O. Leckie. 1981. “Multiple-Site Adsorption of Cd, Cu, Zn, and Pb on<br />
Amorphous Iron Oxyhydroxide.” Journal of Colloid and Interface Science, 79:209-221.<br />
6.2
Bensen, D. W. 1960. Review of Soil Chemistry Research at Hanford. HW-67201. General<br />
Electric Company, Richland, Washington.<br />
Billon, A. 1982. “Fixation D’elements Transuraniens a Differents Degres D’oxydation Sur Les<br />
Argiles.” In Migration in the Terrestrial Environment of Long-lived Radionuclides from the<br />
Nuclear Fuel Cycle, pp. 167-176, IAEA-SM-257/32. International Atomic Energy Agency,<br />
Vienna, Austria.<br />
Bittel, J. R., and R. J. Miller. 1974. “Lead, Cadmium, and Calcium Selectivity Coefficients on<br />
Montmorillonite, Illite, and Kaolinite.” Journal of Environmental Quality, 3:250-253.<br />
Blowes, D. W., and C. J. Ptacek. 1992. “Geochemical Remediation of Groundwater by<br />
Permeable Reactive Walls: Removal of Chromate by Reaction with Iron-Bearing Solids.”<br />
In Proceeding of the Subsurface Restoration Conference, June 21-24, 1992, Dallas, Texas,<br />
pp. 214-216, Rice University Press, Houston, Texas.<br />
Boggess, W. R., and B. G. Wixson. 1977. Lead in the Environment. NSF/RA-770214, National<br />
Science Foundation, Washington, D.C.<br />
Boggs, S., Jr., D. Livermore, and M. G. Seitz. 1985. Humic Substances in Natural Waters and<br />
Their Complexation with Trace Metals and Radionuclides: A Review. ANL-84-78, Argonne<br />
National Laboratory, Argonne, Illinois.<br />
Bondietti, E. A., S. A. Reynolds and M. H. Shanks. 1975. “Interaction of Plutonium with<br />
Complexing Substances in Soils and Natural Waters.” In Transuranium Nuclides in the<br />
Environment, pp. 273-287, IAEA-SM-199/51. International Atomic Energy Agency. Vienna,<br />
Austria.<br />
Bondietti, E. A., and J. R. Trabalka. 1980. “Evidence for Plutonium(V) in an Alkaline,<br />
Freshwater Pond.” Radioanalytical Letters, 43:169-176.<br />
Borovec, Z. 1981. “The Adsorption of Uranyl Species by Fine Clay.” Chemical Geology,<br />
32:45-58.<br />
Borovec, Z., B. Kribek, and V. Tolar. 1979. “Sorption of Uranyl by Humic Acids.” Chemical<br />
Geology, 27:39-46.<br />
Bovard, P., A. Grauby, and A. Saas. 1970. “Chelating Effect of Organic Matter and its Influence<br />
on the Migration of Fission Products.” In Proceedings of Symposium: Isotopes and<br />
Radiation in Soil Organic Matter Studies, pp. 471-495, STI/PUB-190, NSA 24:5659-5668,<br />
International Atomic Energy Agency (IAEA), 1968, CONF 680725, Vienna, Austria.<br />
6.3
Bowen, H. J. M. 1979. Environmental Chemistry of the Elements. Academic Press, London,<br />
England.<br />
Brady, P. V., R. T. Cygan, and K. L. Nagy. 1998. “Surface Charge and Metal Sorption to<br />
Kaolinite.” In Adsorption of Metals by Geomedia. Variables, Mechanisms, and Model<br />
Applications, E. A. Jenne (ed.), pp. 371-382, Academic Press, San Diego, California.<br />
Brady, P. V., B. P. Spalding, K. M. Krupka, R. D. Waters, P. Zhang, D. J. Borns, and<br />
W. D. Brady. 1999. Site Screening and Technical Guidance for Monitored Natural<br />
Attenuation at DOE Sites. SAND99-0464, Sandia National Laboratories, Albuquerque,<br />
New Mexico.<br />
Braids, O. C., F. J. Drone, R. Gadde, H. A. Laitenen, and J. E. Bittel. 1972. Movement of Lead<br />
in Soil-Water System. In Environmental Pollution of Lead and Other Metals. pp 164-238,<br />
University of Illinois, Urbana, Illinois.<br />
Bruggenwert, M. G. M., and A. Kamphorst. 1979. “Survey of Experimental Information on<br />
Cation Exchange in Soil Systems.” In Soil Chemistry: B. Physico-Chemical Models, G. H.<br />
Bolt (ed.), Elsevier Scientific Publishing Company, New York, New York.<br />
Bruno, J., I. Casas, and I. Puigdomenech. 1988. “The Kinetics of Dissolution of UO 2 (s) Under<br />
Reducing Conditions.” Radiochimica Acta, 11:44-45.<br />
Bruno, J., I. Casas, and I. Puigdomenech. 1991. “The Kinetics of Dissolution of UO 2 Under<br />
Reducing Conditions and the Influence of an Oxidized Surface Layer (UO 2+x): Application of<br />
a Continuous Flow-through Reactor.” Geochimica et Cosmochimica Acta, 55:647-658.<br />
Bunzl, K., H. Flessa, W. Kracke, and W. Schimmack. 1995. “Association of Fallout 239+240 Pu and<br />
241 Am with Various Soil Components in Successive Layers of a Grassland Soil.”<br />
Environmental Science and Technology, 29:2513-2518.<br />
Cavallaro, N., and M. B. McBride. 1978. “Copper and Cadmium Adsorption Characteristics of<br />
Selected Acid and Calcareous Soils.” Soil Science Society of America Journal, 42:550-556.<br />
Cerling, T. E., and B. P. Spalding. 1982. “Distribution and Relationship of Radionuclides to<br />
Streambed Gravels in a Small Watershed.” Environmental Geology, 4:99-116.<br />
Charyulu, M. M., I. C. Pius, A. Kadam, M. Ray, C. K. Sivaramakrishnan, and S. K. Patil. 1991.<br />
“The Behavior of Plutonium in Aqueous Basic Media.” Journal of Radioanalytical and<br />
Nuclear Chemistry, 152: 479-485.<br />
Chen, C-C., C. Papelis, and K. F. Hayes. 1998. “Extended X-ray Absorption Fine Structure<br />
(EXAFS) Analysis of Aqueous Sr II Ion Sorption at Clay-Water Interfaces.” In Adsorption of<br />
6.4
Metals by Geomedia. Variables, Mechanisms, and Model Applications, E. A. Jenne (ed.),<br />
pp. 333-348, Academic Press, San Diego, California.<br />
Chisholm-Brause, C., S. D. Conradson, C. T. Buscher, P. G. Eller, and D. E. Morris. 1994.<br />
“Speciation of Uranyl Sorbed at Multiple Binding Sites on Montmorillonite.” Geochimica et<br />
Cosmochimica Acta, 58:3625-2631.<br />
Choppin, G. R. 1983. “Aspects of Plutonium Solution Chemistry.” In Plutonium Chemistry, W.<br />
T. Carnall and G. R. Choppin (eds.), pp. 213-230, ACS Symposium Series 216, American<br />
Chemical Society, Washington, D.C.<br />
Choppin, G. R., and J. W. Morse. 1987. “Laboratory Studies of Actinides in Marine Systems.”<br />
In Environmental Research on Actinide Elements, J. E. Pinder, J. J. Alberts, K. W. McLeod,<br />
and R. Gene Schreckhise (eds.), pp. 49-72, CONF-841142, Office of Scientific and Technical<br />
Information, U.S. Department of Energy, Washington, D.C.<br />
Chow, T. J. 1978. “Lead in Natural Waters.” In The Biogeochemistry of Lead in the<br />
Environment. Part A. Ecological Cycles., J. O. Nriagu (ed.), pp. 185-218, Elsevier/North<br />
Holland, New York, New York.<br />
Cleveland, J. M. 1979. The Chemistry of Plutonium. American Nuclear Society, LaGrange<br />
Park, Illinois.<br />
Coleman, N. T., R. J. Lewis, and D. Craig. 1963. “Sorption of Cesium by Soils and its<br />
Displacement by Salt Solutions.” Soil Science Society of America Proceedings, 22:390-294.<br />
Cotton, F. A., and G. Wilkinson. 1980. Advanced Inorganic Chemistry. A Comprehensive Text.<br />
John Wiley and Sons, New York, New York.<br />
Coughtrey, P. J., D. Jackson and M. C. Thorne. 1985. Radionuclide Distribution and Transport<br />
in Terrestrial and Aquatic Ecosystems. A Compendium of Data. A. A. Balkema,<br />
Netherlands.<br />
Cygan, R. T., K. L. Nagy, and P. V. Brady. 1998. “Molecular Models of Cesium Sorption on<br />
Kaolinite.” In Adsorption of Metals by Geomedia. Variables, Mechanisms, and Model<br />
Applications, E. A. Jenne (ed.), pp. 383-399, Academic Press, San Diego, California.<br />
Davis, J. A., and J. O. Leckie. 1978 “Surface Ionization and Complexation at the Oxide/Water<br />
Interface. II. Surface Properties of Amorphous Iron Oxyhydroxide and Adsorption of Metal<br />
Ions.” Journal of Colloid and Interface Science, 67:90-107.<br />
Davis, J. A., and J. O. Leckie. 1980. “Surface Ionization and Complexation at the Oxide/Water<br />
Interface. 3. Adsorption of Anions.” Journal of Colloid Interface Science, 74:32-43.<br />
6.5
Deer, W. A., R. A. Howie, and J. Zussman. 1967. Rock-Forming Minerals. Volume 1. Orthoand<br />
Ring Silicates. Longmans, London, England.<br />
Delegard, C. H. 1987. “Solubility of PuO 2·xH 2O in Alkaline Hanford High-Level Waste<br />
Solution.” Radiochimica Acta, 41:11-21.<br />
Delegard, C. H., G. S. Barney, and S. A. Gallagher. 1984. “Effects of Hanford High-Level<br />
Waste Components on the Solubility and Sorption of Cobalt, Strontium, Neptunium,<br />
Plutonium, and Americium.” In Geochemical Behavior of Disposed Radioactive Waste, G.<br />
S. Barney, J. D. Navratil, and W. W. Schulz (eds.), ACS Symposium Series 246, pp. 95-112.<br />
American Chemical Society, Washington, D.C.<br />
Douglas, L. A. 1989. “Vermiculites.” In Minerals in Soil Environments, J. B. Dixon and<br />
S. B. Week (eds.), Second Edition, pp. 635-674, Soil Science Society of America, Madison,<br />
Wisconsin.<br />
Driesens, F. C. M. 1986. “Ionic Solid Solutions in Contact with Aqueous Solutions.” In<br />
Geochemical Processes at Mineral Surfaces, J. A. Davis and K. F. Hayes (eds.), pp. 524-560,<br />
ACS Symposium Series 323. American Chemical Society, Washington, D.C.<br />
Duff, M. C., and C. Amrhein. 1996. “Uranium(VI) Adsorption on Goethite and Soil in<br />
Carbonate Solutions.” Soil Science Society of America Journal, 60(5):1393-1400.<br />
Duff, M. C., D. B. Hunter, I. R. Triay, P. M. Bertsch, D. T. Reed, S. R. Sutton,<br />
G. Shea-McCarthy, J. Kitten, P. Eng, S. J. Chipera, and D. T. Vaniman. 1999. “Mineral<br />
Associations and Average Oxidation States of Sorbed Pu on Tuff.” Environmental Science<br />
and Technology, 32:2163-2169.<br />
Duram, W. H., J. D. Hem, and S. G. Heidel. 1971. Reconnaissance of Selected Minor Elements<br />
in Surface Waters of the United States, October 1970. U.S. Geological Survey Circular 643,<br />
U.S. Geological Survey, Alexandria, Virginia.<br />
Eary, L. E., and D. Rai. 1987. “Kinetics of Chromium(III) Oxidation to Chromium(VI) by<br />
Reaction with Manganese Dioxide.” Environmental Science and Technology, 21:1187-1193.<br />
Eary, L. E., and D. Rai. 1989. “Kinetics of Chromate Reduction by Ferrous Ions Derived from<br />
Hematite and Biotite at 25ºC.” American Journal of Science, 289:180-213.<br />
EPA (U.S. Environmental Protection Agency). 1992. Background Document for Finite Source<br />
Methodology for Wastes Containing Metal. HWEP-S0040, U.S. Environmental Protection<br />
Agency, Office of Solid Waste, Washington, D.C.<br />
6.6
EPA (U.S. Environmental Protection Agency). 1996. Soil Screening Guidance: Technical<br />
Background Document. EPA/540/R-96/018, U.S. Environmental Protection Agency,<br />
Washington, D.C.<br />
EPA/DOE/NRC (Cooperative Effort by the U.S. Environmental Protection Agency, U.S.<br />
Department of Energy, and U.S. Nuclear Regulatory Commission). 1993. Environmental<br />
Characteristics of EPA, NRC, and DOE Sites Contaminated with Radioactive Substances.<br />
EPA 402-R-93-011, U.S. Environmental Protection Agency, Washington, D.C.<br />
Evans, E. J. 1956. Plutonium Retention in Chalk River Soil. CRHP-660, Chalk River<br />
Laboratory, Chalk River, Canada.<br />
Falck, W. E. 1991. CHEMVAL Project. Critical Evaluation of the CHEMVAL Thermodynamic<br />
Database with Respect to its Contents and Relevance to Radioactive Waste Disposal at<br />
Sellafield and Dounreay. DoE/HMIP/RR/92.064, Department of Environment, Her<br />
Majesty’s Stationary Office, London, England.<br />
Faure, G., and J. L. Powell. 1972. Strontium Isotope Geology. Springer-Verlag, Berlin,<br />
Germany.<br />
Felmy, A. R., D. Rai, and M. J. Mason. 1991. “The Solubility of Hydrous Thorium(IV) Oxide in<br />
Chloride Media: Development of an Aqueous Ion-Interaction Model.” Radiochimica Acta,<br />
55:177-185.<br />
Felmy, A. R., D. Rai, and D. A. Moore. 1993. “The Solubility of (Ba,Sr)SO 4 Precipitates:<br />
Thermodynamic Equilibrium and Reaction Path Analysis.” Geochimica et Cosmochimica<br />
Acta, 57:4345-4363.<br />
Fisher, N. S., S. W. Fowler, F. Boisson, J. Carroll, K. Rissanen, B. Salbu, T. G. Sazykina, and<br />
K-L.-Sjoeblom. 1999. “Radionuclide Bioconentrations of Factors and Sediment Partition<br />
Coefficients in Arctic Sea Subject to Contamination from Dumped Nuclear Wastes.”<br />
Environmental Science and Technology, 32:1979-1982.<br />
Forbes, E. A., A. M. Posner, and J. P. Quirk. 1976. “The Specific Adsorption of Divalent Cd,<br />
Co, Cu, Pb, and Zn on Goethite.” Journal of Soil Science, 27:154-166.<br />
Freeze, R. A., and J. A. Cherry. 1979. Groundwater. Prentice-Hall, Inc., Englewood Cliffs,<br />
New Jersey.<br />
Frondel, C. 1958. Systematic Mineralogy of Uranium and Thorium. Geological Survey<br />
Bulletin 1064, U.S. Geological Survey, Washington, D.C.<br />
6.7
Gadde, R. R., and H. A. Laitinen. 1974. “Study of the Sorption of Lead by Hydrous Ferric<br />
Oxide.” Environmental Letters, 5:223-235.<br />
Gambrell, R. P., R. A. Khalid, M. B. Verloo, and W. H Patrick, Jr. 1977. Transformations of<br />
Heavy Metals and Plant Nutrients in Dredged Sediments as Affected by Oxidation-Reduction<br />
Potential and pH. Volume II: Materials and Methods, Results and Discussion, Contract Rep.<br />
D-77-4, CE, U.S. Army Engineer Waterways Experiment Station, Vicksburg, Mississippi.<br />
Gascoyne, M. 1982. “Geochemistry of the Actinides and Their Daughters.” In Uranium Series<br />
Disequilibrium: Applications to Environmental Problems, M. Ivanovich and R. S. Harmon<br />
(eds.), pp. 33-55, Clarendon Press, Oxford, England.<br />
Gerritse, R. G., R. Vriesema, J. W. Dalenberg, and H. P. De Roos. 1982. “Effect of Sewage<br />
Sludge on Trace Element Mobility in Soils.” Journal of Environmental Quality. 11:359-364.<br />
Gesell, T. F., and W. M. Lowder (eds.). 1980. Natural Radiation Environment III. Volumes 1<br />
and 2. Proceedings of Symposium Held at Houston, Texas, April 23-28. 1978. U.S.<br />
Department of Energy CONF 780422, National Technical Information Service, Springfield,<br />
Virginia.<br />
Giesy, J. G., Jr. 1980. “Cadmium Interactions with Naturally Occurring Organic Ligands.” In<br />
Cadmium in the Environment - Part 1 Ecological Cycling, J. O. Nriagu (ed.), pp. 237-256,<br />
John Wiley and Sons, New York, New York.<br />
Giesy, J. P., G. J. Leversee, and D. R. Williams. 1977. “Effects of Natural Occurring Aquatic<br />
Organic Fractions on Cadmium Toxicity to Simocephalus Serrulatus (Daphnidae) and<br />
Gambusia Affinis (Poeciliidae).” Water Research, 12:1013-1020.<br />
Glover, P. A., F. J. Miner and W. O. Polzer. 1976. “Plutonium and Americium Behavior in the<br />
Soil/Water Environment. I. Sorption of Plutonium and Americium by Soils.” In Proceedings<br />
of Actinide-Sediment Reactions Working Meeting, Seattle, Washington, pp. 225-254, BNWL-<br />
2117, Battelle Pacific Northwest Laboratories, Richland, Washington.<br />
Goldschmidt, V. M. 1954. Geochemistry. Clarendon Press, Oxford, England.<br />
Grasselly, G., and M. Hetenyi. 1971. “The Role of Manganese Minerals in the Migration of<br />
Elements.” Society of Mining Geology of Japan, Special Issue 3:474-477.<br />
Graves, B. (ed.). 1987. Radon, Radium, and Other Radioactivity in Ground Water.<br />
Hydrogeologic Impact and Application to Indoor Airborne Contamination. Proceedings of<br />
the NWWA Association Conference, April 7-9, 1987, Somerset, New Jersey. Lewis<br />
Publishers, Chelsea, Michigan.<br />
6.8
Griffin, R. A., A. K. Au, and R. R. Frost. 1977. “Effect of pH on Adsorption of Chromium from<br />
Landfill-Leachate by Clay Minerals.” Journal of Environmental Science Health, 12:431-449.<br />
Griffin, R. A., and N. F. Shimp. 1976. “Effect of pH on Exchange-Adsorption or Precipitation of<br />
Lead from Landfill Leachates by Clay Minerals.” Environmental Science and Technology,<br />
10:1256-1261.<br />
Haji-Djafari, S., P. E. Antommaria, and H. L. Crouse. 1981. “Attenuation of Radionuclides and<br />
Toxic Elements by In Situ Soils at a Uranium Tailings Pond in central Wyoming.” In<br />
Permeability and Groundwater Contaminant Transport, T. F. Zimmie and C. O. Riggs (eds.),<br />
pp 221-242. ASTM STP 746, American Society of Testing Materials, Washington, D.C.<br />
Hammond, P. B. 1977. “Human Health Implications.” In Lead in the Environment, W. R.<br />
Bogges and B. G. Wixson (eds.), pp. 195-198, NSF/RA-770214, National Science<br />
Foundation, Washington, D.C.<br />
Hassett, J. J. 1974. “Capacity of Selected Illinois Soils to Remove Lead from Aqueous<br />
Solution.” Communications in Soil Science and Plant Analysis, 5:499-505.<br />
Hem, J. C. 1977. “Reactions of Metal Ions at Surfaces of Hydrous Iron Oxide.” Geochimica et<br />
Cosmochimica Acta, 41:527-538.<br />
Hem, J. D. 1972. “Chemistry and Occurrence of Cadmium and Zinc in Surface Water and<br />
Ground Water.” Water Resources and Research, 8:661-679.<br />
Hem, J. D. 1985. Study and Interpretation of the Chemical Characteristics of Natural Water.<br />
U.S. Geological Survey Water Supply Paper 2254, U.S. Geological Survey, Alexandria,<br />
Virginia.<br />
Hildebrand, E. E., and W. E. Blum. 1974. “Lead Fixation by Clay Minerals.”<br />
Naturewissenschaften, 61:169-170.<br />
Hsi, C-K. D., and D. Langmuir. 1985. “Adsorption of Uranyl onto Ferric Oxyhydroxides:<br />
Application of the Surface Complexation Site-binding Model.” Geochimica et Cosmochimica<br />
Acta, 49:1931-1941.<br />
Huang, C. P., H. Z. Elliott, and R. M. Ashmead. 1977. “Interfacial Reactions and the Fate of<br />
Heavy Metals in Soil-Water Systems.” Journal of Water Pollution Control Federation,<br />
49:745-755.<br />
Hunter, K. A., D. J. Hawke, and L. K. Choo. 1988. “Equilibrium Adsorption of Thorium by<br />
Metal Oxides in Marine Electrolytes.” Geochimica et Cosmochimica Acta, 52:627-636.<br />
6.9
IAEA (International Atomic Energy Agency). 1979. Behavior of Tritium in the Environment<br />
(Proceedings of the International Symposium on the Behavior of Tritium in the Environment<br />
Jointly Organized by the International Atomic Energy Agency and the OECD Nuclear<br />
Energy Agency and Held in San Francisco, 16-20 October 1978. Proceedings Series,<br />
International Atomic Energy Agency, Vienna, Austria.<br />
Idiz, E. F., D. Carlisle, and I. R. Kaplan. 1986. “Interaction Between Organic Matter and Trace<br />
Metals in a Uranium Rich Bog, Kern County, California, U.S.A.” Applied Geochemistry,<br />
1:573-590.<br />
Izrael, Y. A., and F. Y. Rovinskii. 1970. Hydrological Uses of Isotopes Produced in<br />
Underground Nuclear Explosions for Peaceful Purposes. UCRL-Trans-10458, International<br />
Atomic Energy Agency (IAEA), Vienna.<br />
Jackson, A. P., and B. J. Alloway. 1992. “Transfer of Cadmium from Soils to the Human Food<br />
Chain.” In Biogeochemistry of Trace Metals, D. C. Adriano (ed.), pp.-109-147, Lewis<br />
Publishers, Boca Raton, Florida.<br />
Jenne, E. A., J. W. Ball, J. M. Burchard, D. V. Vivit, and J. H. Barks. 1980. “Geochemical<br />
Modeling; Apparent Solubility Controls on Ba, Zn, Cd, Pb, and F in Waters of the Missouri<br />
Tri-State Mining Area.” Trace Substances in Environmental Health, 14:353-361.<br />
John, M. K. 1971. “Influence of Soil Characteristics of Adsorption and Desorption of<br />
Cadmium.” Environmental Letters, 2:173-179.<br />
Juo, A. S. R., and S. A Barber. 1970. “The Retention of Strontium by Soils as Influenced by pH,<br />
Organic Matter and Saturated Cations.” Soil Science, 109:143-148.<br />
Juste, C., and M. Mench. 1992. “Long-term Application of Sewage Sludge and Its Effect on<br />
Metal Uptake by Crops.” In Biogeochemistry of Trace Metals, D. C. Adriano (ed.),<br />
pp. 159-194, Lewis Publishers, Boca Raton, Florida.<br />
Kaplan, D. I., T. L. Gervais, and K. M. Krupka. 1998. “Uranium(VI) Sorption to Sediments<br />
Under High pH and Ionic Strength Conditions.” Radiochimica Acta, 80:201-211.<br />
Kaplan, D. I., R. J. Serne, A. T. Owen, J. Conca, T. W. Wietsma, and T. L. Gervais. 1996.<br />
Radionuclide Adsorption Distribution Coefficient Measured in Hanford Sediments for the<br />
Low Level Waste Performance Assessment Project. PNNL-11385, Pacific Northwest<br />
National Laboratory, Richland, Washington.<br />
Kargbo, D. M., D. S. Fanning, H. I. Inyang, and R. W. Duell. 1993. “Environmental Significance<br />
of Acid Sulfate “Clays” as Waste Covers.” Environmental Geology, 22:218-226.<br />
6.10
+<br />
Keeney-Kennicutt, W. L., and J. W. Morse. 1985. “The Redox Chemistry of Pu(V)O2 Interaction with Common Mineral Surfaces in Dilute Solutions and Seawater.” Geochimica<br />
Cosmochimica Acta, 49:2577-2588.<br />
Kent, D. B., V. S. Tripathi, N. B. Ball, J. O. Leckie, and M. D. Siegel. 1988. Surface-<br />
Complexation Modeling of Radionuclide Adsorption in Subsurface Environments.<br />
NUREG/CR-4807, U.S. Nuclear Regulatory Commission, Washington, D.C.<br />
Khalid, R. A. 1980. “Chemical Mobility of Cadmium in Sediment-Water Systems.” In Cadmium<br />
in the Environment - Part 1. Ecological Cycling. J. O. Nriagu (ed.), pp. 257-298, John Wiley<br />
and Sons, New York, New York.<br />
Kharkar, D. P., K. K. Turekian, and K. K. Bertine. 1968. “Stream Supply of Dissolved Silver,<br />
Molybdenum, Antimony, Selenium, Chromium, Cobalt, Rubidium, and Cesium to the<br />
Oceans.” Geochimica et Cosmochimica Acta, 32:285-298.<br />
Kim, J. J. 1986. “Chemical Behavior of Transuranic Elements in Aquatic Systems.” In<br />
Handbook on the Physics and Chemistry of the Actinides, A. J. Freeman and C. Keller (eds.),<br />
pp. 413-455, Elsevier Science Publishers, Amsterdam, Holland.<br />
Kokotov, Y. A., and R. F. Popova. 1962. “Sorption of Long-Lived Fission Products by Soils<br />
and Argillaceous Minerals III: Selectivity of Soils and Clays Toward 90 Sr Under Various<br />
Conditions.” Soviet Radiochemistry, 4:292-297.<br />
Korte, N. E., J. Skopp, W. H. Fuller, E. E. Niebla, and B. A. Alesii. 1976. “Trace Element<br />
Movement in Soils: Influence of Soil Physical and Chemical Properties.” Soil Science<br />
Journal, 122:350-359.<br />
Krupka, K. M. and R. J. Serne. 1998. Effects on Radionuclide Concentrations by<br />
Cement/Ground-Water Interactions to Support Performance Assessment of Low-Level<br />
Radioactive Waste Disposal Facilities. NUREG/CR-6377, Pacific Northwest National<br />
Laboratory, Richland, Washington.<br />
LaFlamme, B. D., and J. W. Murray. 1987. “Solid/Solution Interaction: The Effect of<br />
Carbonate Alkalinity on Adsorbed Thorium.” Geochimica et Cosmochimica Acta,<br />
51:243-250.<br />
Lagerwerff, J. V., and D. L. Brower. 1973. “Exchange Adsorption or Precipitation of Lead in<br />
Soils Treated With Chlorides of Aluminum, Calcium and Sodium.” Soil Science Society of<br />
America Proceedings, 27:1951-1954.<br />
6.11
Landa, E. R., A. H. Le, R. L. Luck, and P. J. Yeich. 1995. “Sorption and Coprecipitation of<br />
Trace Concentrations of Thorium with Various Minerals Under Conditions Simulating an<br />
Acid Uranium Mill Effluent Environment.” Inorganica Chimica Acta, 229:247-252.<br />
Langmuir, D. 1978. “Uranium Solution-mineral Equilibria at Low Temperatures with<br />
Applications to Sedimentary Ore Deposits.” Geochimica et Cosmochimica Acta, 42:547-569.<br />
Langmuir, D., and J. S. Herman. 1980. “The Mobility of Thorium in Natural Waters at Low<br />
Temperatures.” Geochimica et Cosmochimica Acta, 44:1753-1766.<br />
Leckie, J. O., M. M. Benjamin, K. Hayes, G. Kaufman, and S. Altman. 1980.<br />
Adsorption/Coprecipitation of Trace Elements from Water With Iron Oxyhydroxides.<br />
EPRI-RP-910, Electric Power Research Institute, Palo Alto, California.<br />
Lefevre, R., M. Sardin, and D. Schweich. 1993. “Migration of Strontium in Clayey and<br />
Calcareous Sandy Soil: Precipitation and Ion Exchange.” Journal of Contaminant<br />
Hydrology, 13:215-229.<br />
Lemire, R. J., and P. R. Tremaine. 1980. “Uranium and Plutonium Equilibria in Aqueous<br />
Solutions to 200EC.” Journal of Chemical Engineering Data, 25:361-370.<br />
Levi-Minzi, R., G. F. Soldatini, and R. Riffaldi. 1976. “Cadmium Adsorption by Soils.” Journal<br />
of Soil Science, 27:10-15.<br />
Levy, R., and C. W. Francis. 1976. “Adsorption and Desorption of Cadmium by Synthetic and<br />
Natural Organo-Clay Complexes.” Geoderma, 18:193-205.<br />
Lindenmeier, C. W., R. J. Serne, J. L. Conca, A. T. Owen, and M. I. Wood. 1995. Solid Waste<br />
Leach Characteristics and Contaminant-Sediment Interactions Volume 2: Contaminant<br />
Transport Under Unsaturated Moisture Contents. PNL-10722, Pacific Northwest<br />
Laboratory, Richland, Washington.<br />
Lindsay, W. L. 1979. Chemical Equilibria in Soils. J. Wiley and Sons, New York, New York.<br />
MacNaughton, M. G. 1977. “Adsorption of Chromium(VI) at the Oxide-Water Interface.” In<br />
Biological Implications of Metals in the Environment, H. Drucker and R. F. Wildung (eds.),<br />
pp. 244-253, CONF-750929, National Technical Information Service, Springfield, Virginia.<br />
Mattigod, S. V., and A. L. Page. 1983. “Assessment of Metal Pollution in Soils.” In Applied<br />
Environmental Geochemistry, I. Thornton (ed.), pp. 355-394, Academic Press, New York,<br />
New York.<br />
6.12
Mattigod, S. V., A. L. Page, and I. Thornton. 1986. “Identification of Some Trace Metal<br />
Minerals in a Mine-Waste Contaminated Soil.” Soil Science Society of America Journal,<br />
50:254-258.<br />
McBride, M. B. 1980. “Chemisorption of Cd 2+ on Calcite Surfaces.” Soil Science Society of<br />
America Journal, 44:26-28.<br />
McBride, M. B., L. D. Tyler, and D. A. Hovde. 1981. “Cadmium Adsorption by Soils and<br />
Uptake by Plants as Affected by Soil Chemical Properties.” Soil Science Society of America<br />
Journal, 45:739-744.<br />
McHenry, J. R. 1954. Adsorption and Retention of Cesium by Soils of the Hanford Project.<br />
HW-S1011, Westinghouse Hanford Company, Richland, Washington.<br />
McHenry, J. R. 1958. “ Ion Exchange Properties of Strontium in a Calcareous Soil.” Soil<br />
Science Society of America Proceedings, 22:514-518.<br />
McKinley, J. P., J. M. Zachara, S. C. Smith, and G. D. Turner. 1995. “The Influence of Uranyl<br />
Hydrolysis and Multiple Site-Binding Reactions on Adsorption of U(VI) to Montmorillonite.”<br />
Clays and Clay Minerals, 43(5):586-598.<br />
McLean, J. E., and B. E. Bledsoe. 1992. Behavior of Metals in Soils. EPA/540/S-92/018, U.S.<br />
Environmental Protection Agency, Ada, Oklahoma.<br />
Meybeck, M. 1982. “Carbon, Nitrogen, and Phosphorous Transport by World Rivers.”<br />
American Journal of Science, 282:401-450.<br />
Morris, D. E., C. J. Chisholm-Brause, M. E. Barr, S. D. Conradson, and P. G. Eller. 1994.<br />
2+<br />
“Optical Spectroscopic Studies of the Sorption of UO2 Species on a Reference Smectite.”<br />
Geochimica et Cosmochimica Acta, 58:3613-3623.<br />
Nakashima, S., J. R. Disnar, A. Perruchot, and J. Trichet. 1984. “Experimental Study of<br />
Mechanisms of Fixation and Reduction of Uranium by Sedimentary Organic Matter Under<br />
Diagenetic or Hydrothermal Conditions.” Geochimica et Cosmochimica Acta, 48:2321-2329.<br />
Nakayama, E., T. Kumamoto, S. Tsurubo, and T. Fujinaga. 1981. “Chemical Speciation of<br />
Chromium in Sea Water. Part 2. Effects of Manganese Oxides and Reducible Organic<br />
Materials on the Redox Processes of Chromium.” Analytica Chimica Acta, 130:401-404.<br />
Nash, K., S. Fried, A. M. Freidman, and J. C. Sullivan. 1981. “Redox Behavior, Complexing,<br />
and Adsorption of Hexavalent Actinides by Humic Acid and Selected Clays.” Environmental<br />
Science and Technology, 15:834-837.<br />
6.13
Navrot, J., A. Singer, and A. Banin. 1978. “Adsorption of Cadmium and Its Exchange<br />
Characteristics in Some Israeli Soils.” Journal of Soil Science, 29:505-511.<br />
Nelson, D. M., R. P. Larson, and W. R. Penrose. 1987. “Chemical Speciation of Plutonium in<br />
Natural Waters.” In Environmental Research on Actinide Elements, J. E. Pinder, J. J.<br />
Alberts, K. W. McLeod, and R. Gene Schreckhise (eds.), pp. 27-48, CONF-841142<br />
(DE86008713), Office of Scientific and Technical Information, U.S. Department of Energy,<br />
Washington, D.C.<br />
Nelson, D. M., and M. B. Lovett. 1980. “Measurements of the Oxidation State and<br />
Concentration of Plutonium in Interstitial Waters in the Irish Sea.” In Impacts of<br />
Radionuclide Releases into the Marine Environment, IAEA Staff (ed.), pp. 105-118,<br />
International Atomic Energy Agency (IAEA), Vienna, Austria.<br />
Nelson D. M., and K. A. Orlandini. 1979. Identification of Pu(V) in Natural Waters.<br />
ANL-79-65, Argonne National Laboratory, Argonne, Illinois.<br />
Nielson, K. K., V. C. Rogers, and G. W. Gee. 1984. “Diffusion of Radon Through Soils: A<br />
Pore Distribution Model.” Soil Science Society of America Journal, 48:482-487.<br />
Nishita, H. 1978. “Extractability of Plutonium-238 and Curium-242 from a Contaminated Soil as<br />
a Function of pH and Certain Soil Components. CH 3COOH-NH 4OH System.” In<br />
Environmental Chemistry and Cycling Process, pp. 403-416, CONF-760429. Technical<br />
Information Center, U.S. Department of Energy, Washington, D.C.<br />
NRC (U.S. Nuclear Regulatory Commission). 1993. Site Decommissioning Management Plan.<br />
NUREG-1444, U.S. Nuclear Regulatory Commission, Washington, D.C.<br />
Nriagu, J. O. 1978. The Biogeochemistry of Lead in the Environment. Part A. Ecological<br />
Cycles. Elsevier/North-Holland, New York, New York.<br />
Nriagu, J. O. 1980a. Cadmium in the Environment - Part 1. Ecological Cycling. John Wiley<br />
and Sons, New York, New York.<br />
Nriagu, J. O. 1980b. “Production, Uses, and Properties of Cadmium.” In Cadmium in the<br />
Environment - Part 1 Ecological Cycling, J. O. Nriagu (ed.), pp. 35-70, John Wiley<br />
and Sons, New York, New York.<br />
Nriagu, J. O., and P. B. Moore. 1984. Phosphate Minerals. Springer-Verlag, New York, New<br />
York.<br />
Nriagu, J. O., and E. Nieboer (eds.). 1988. Chromium in the Natural and Human Environments,<br />
Volume 20. John Wiley & Sons, New York, New York.<br />
6.14
Oscarson, D. W., and H. B. Hume. 1998. “Effect of Solid:Liquid Ratio on the Sorption of Sr 2+<br />
and Cs + on Bentonite.” In Adsorption of Metals by Geomedia. Variables, Mechanisms, and<br />
Model Applications, E. A. Jenne (ed.), pp. 277-289, Academic Press, San Diego, California.<br />
Östhols, E. 1995. “Thorium Sorption on Amorphous Silica.” Geochimica et Cosmochimica<br />
Acta, 59:1235-1249.<br />
Östhols, E., J. Bruno, and I. Grenthe. 1994. “On the Influence of Carbonate on Mineral<br />
Dissolution: III. The Solubility of Microcrystalline ThO 2 in CO 2-H 2O Media.” Geochimica et<br />
Cosmochimica Acta, 58:613-623.<br />
Overstreet, R., and C. Krishnamurthy. 1950. “An Experimental Evaluation of Ion-Exchange<br />
Relationships.” Soil Science, 69:41-50.<br />
Pabalan, R. T., D. R. Turner, F. P. Bertetti, and J. D. Prikryl. 1998. “Uranium VI Sorption onto<br />
Selected Mineral Surfaces: Key Geochemical Parameters.” In Adsorption of Metals by<br />
Geomedia. Variables, Mechanisms, and Model Applications, E. A. Jenne (ed.), pp. 99-130,<br />
Academic Press, San Diego, California.<br />
Palmer, C. D., and R. W. Puls. 1994. Natural Attenuation of Hexavalent Chromium in<br />
Groundwater and Soils. EPA/540/S-94/505, U.S. Environmental Protection Agency, Ada,<br />
Oklahoma.<br />
Palmer, C. D. and P. R. Wittbrodt. 1991. “Processes Affecting the Remediation of Chromium-<br />
Contaminated Sites.” Environmental Health Perspectives, 92:25-40.<br />
Payne, T. E., G. R. Lumpkin, and T. D. Waite. 1998. “Uranium VI Adsorption on Model<br />
Minerals: Controlling Factors and Surface Complexation Modeling.” In Adsorption of<br />
Metals by Geomedia. Variables, Mechanisms, and Model Applications, E. A. Jenne (ed.),<br />
pp. 75-97, Academic Press, San Diego, California.<br />
Peters, R. W., and L. Shem. 1992. “Adsorption/Desorption Characteristics of Lead on Various<br />
Types of Soil.” Environmental Progress, 11:234-240.<br />
Petruzelli, G., G. Guidi, and L. Lubrano. 1978. “Organic Matter as an Influencing Factor on<br />
Copper and Cadmium Adsorption by Soils.” Water Air and Soil Pollution, 9:263-268.<br />
Pittwell, L. R. 1974. “Metals Coordinated by Ligands Normally Found in Natural Waters.”<br />
Journal of Hydrology, 21:301-304.<br />
Prout, W. E. 1958. “Adsorption of Radioactive Wastes by Savannah River Plant Soil.” Soil<br />
Science, 84:13-17.<br />
6.15
Rai, D., A. R. Felmy, D. A. Moore, and M. J. Mason. 1995. “The Solubility of Th(IV) and<br />
U(IV) Hydrous Oxides in Concentrated NaHCO 3 and Na 2CO 3 Solutions.” In Scientific Basis<br />
for Nuclear Waste Management XVIII, Part 2, T. Murakami and R. C. Ewing (eds.),<br />
pp. 1143-1150, Materials Research Society Symposium Proceedings, Volume 353, Materials<br />
Research Society, Pittsburgh, Pennsylvania<br />
Rai, D., B. M. Sass, and D. A. Moore. 1987. “Chromium(III) Hydrolysis Constants and<br />
Solubility of Chromium(III) Hydroxide.” Inorganic Chemistry, 26:345-349.<br />
Rai, D., R. J. Serne, and D. A. Moore. 1980a. “Solubility of Plutonium Compounds and Their<br />
Behavior in Soils.” Soil Science Society of America Journal, 44:490-495.<br />
Rai D., R. J. Serne, and J. L. Swanson. 1980b. “Solution Species of Plutonium in the<br />
Environment.” Journal of Environmental Quality, 9:417-420.<br />
Rai, D., and J. M. Zachara. 1984. Chemical Attenuation Rates, Coefficients, and Constants in<br />
Leachate Migration. Volume 1: A Critical Review. EA-3356, Electric Power Research<br />
Institute, Palo Alto, California.<br />
Rai, D., J. M. Zachara, L. E. Eary, C. C. Ainsworth, J. D. Amonette, C. E. Cowan, R. W.<br />
Szelmeczka, C. T. Resch, R. L. Schmidt, S. C. Smith, and D. C. Girvin. 1988. Chromium<br />
Reactions in Geologic Materials. EPRI-EA-5741, Electric Power Research Institute, Palo<br />
Alto, California.<br />
Rai, D., J. M. Zachara, L. E. Eary, D. C. Girvin, D. A. Moore, C. T. Resch, B. M. Sass, and R.<br />
L. Schmidt. 1986. Geochemical Behavior of Chromium Species. EPRI-EA-4544. Electric<br />
Power Research Institute, Palo Alto, California.<br />
Rama, and W. S. Moore. 1984. “Mechanism of Transport of U-Th Series Radioisotopes from<br />
Solids into Ground Water.” Geochimica et Cosmochimica Acta, 48:395-399.<br />
Read, D., T. A. Lawless, R. J. Sims, and K. R. Butter. 1993. “Uranium Migration Through<br />
Intact Sandstone Cores.” Journal of Contaminant Hydrology, 13:277-289.<br />
Redden, G. D., J. Li, and J. Leckie. 1998. “Adsorption of U VI and Citric Acid on Goethite,<br />
Gibbsite, and Kaolinite: Comparing Results for Binary and Ternary Systems.” In Adsorption<br />
of Metals by Geomedia. Variables, Mechanisms, and Model Applications, E. A. Jenne (ed.),<br />
pp. 291-315, Academic Press, San Diego, California.<br />
Reid, J. C., and B. McDuffie. 1981. “Sorption of Trace Cadmium in Clay Minerals and River<br />
Sediments: Effects of pH and Cd(II) Concentrations in a Synthetic River Water Medium.”<br />
Water Air and Soil Pollution, 15:375-386.<br />
6.16
Relyea, J. F. and D. A. Brown. 1978. “Adsorption and Diffusion of Plutonium in Soil.” In<br />
Environmental Chemistry and Cycling Process, CONF-760429, Technical Information<br />
Center, U.S. Department of Energy, Washington, D.C.<br />
Rhoades, J. D. 1996. “Salinity: Electrical Conductivity and Total Dissolved Solids.” In Methods<br />
of Soil Analysis, Part 3, Chemical Methods, J. M. Bigham (ed.), pp. 417-436. Soil Science<br />
Society of America, Inc., Madison, Wisconsin.<br />
Rhoads, K., B. N. Bjornstad, R. E. Lewis, S. S. Teel, K. J. Cantrell, R. J. Serne, J. L. Smoot, C.<br />
T. Kincaid, and S. K. Wurstner. 1992. Estimation of the Release and Migration of Lead<br />
Through Soils and Groundwater at the Hanford Site 218-E-12B Burial Ground. Volume 1:<br />
Final Report. PNL-8356 Volume 1, Pacific Northwest Laboratory, Richland, Washington.<br />
Rhodehamel, E. C., V. B. Kron, and V. M. Dougherty. 1971. Bibliography of Tritium Studies<br />
Related to Hydrology Through 1966. Geological Survey Water Supply Paper 1900, U.S.<br />
Geological Survey, Washington, D.C.<br />
Rhodes, D. W. 1957. “The Effect of pH on the Uptake of Radioactive Isotopes from Solution by<br />
a Soil.” Soil Science Society of America Proceedings, 21:389-392.<br />
Rhodes, D. W., and J. L. Nelson. 1957. Disposal of Radioactive Liquid Wastes From the<br />
Uranium Recovery Plant. HW-54721, Westinghouse Hanford Company, Richland,<br />
Washington.<br />
Richard, F. C., and A. C. M. Bourg. 1991. “Aqueous Geochemistry of Chromium: A Review.”<br />
Water Research, 25:807-816.<br />
Rickard, D. T., and J. E. Nriagu. 1978. “Aqueous Environmental Chemistry of Lead.” In The<br />
Biogeochemistry of Lead in the Environment. Part A. Ecological Cycles. J. O. Nriagu (ed.),<br />
pp. 219-284, Elsevier/North-Holland, New York, New York.<br />
Richards, L. A. 1954. Diagnosis and Improvement of Saline and Alkali Soils. Agricultural<br />
Handbook 60, U.S. Department of Agriculture, Washington, D.C.<br />
Robbins, J. A. 1978. “Geochemical and Geophysical Applications of Radioactive Lead.” In The<br />
Biogeochemistry of Lead in the Environment. Part A. Ecological Cycles, J. O. Nriagu (ed.),<br />
pp. 285-394, Elsevier/North-Holland, New York, New York.<br />
Roberts H., and R. G. Menzel. 1961. “Availability of Exchange and Nonexchangeable Sr-90 to<br />
Plants.” Agriculture and Food Chemistry, 9:95-98.<br />
Rosentreter, J. J., H. S. Quarder, R. W. Smith, and T. McLing. 1998. “Uranium Sorption onto<br />
Natural Sands as a Function of Sediment Characteristics and Solution pH.” In Adsorption of<br />
6.17
Metals by Geomedia. Variables, Mechanisms, and Model Applications, E. A. Jenne (ed.),<br />
pp. 181-192, Academic Press, San Diego, California.<br />
Routson, R. C. 1973. A Review of Studies on Soil-Waste Relationships on the Hanford<br />
Reservation from 1944 to 1967. BNWL-1464, Pacific Northwest Laboratory, Richland,<br />
Washington.<br />
Routson, R. C., G. S. Barney, and R. M. Smith. 1980. Hanford Site Sorption Studies for the<br />
Control of Radioactive Wastes: A Review. WHO-SA-155, Rev. 1, Rockwell Hanford<br />
Operations, Richland, Washington.<br />
RTI (Research Triangle Institute). 1994. Chemical Properties for Soil Screening Levels.<br />
Prepared for the Environmental Protection Agency, Office of Emergency and Remedial<br />
Response, Washington, D.C.<br />
Ruby, M. V., A. Davis, and A. Nicholson. 1994. “In Situ Formation of Lead Phosphates in Soils<br />
as a Method to Immobilize Lead.” Environmental Science and Technology, 28:646-654.<br />
Ryan, J. L., and D. Rai. 1987. “Thorium(IV) Hydrous Oxide Solubility.” Inorganic Chemistry,<br />
26:4140-4142.<br />
Sanchez, A. L., J. W. Murray, and T. H. Sibley. 1985. “The Adsorption of Pu(IV) and (V) of<br />
Goethite.” Geochimica et Cosmochimica Acta, 49:2297-2307.<br />
Sandino, A., and J. Bruno. 1992. “The Solubility of (UO 2) 3(PO 4) 2·4H 2O(s) and the Formation of<br />
U(VI) Phosphate Complexes: Their Influence in Uranium Speciation in Natural Waters.”<br />
Geochimica et Cosmochimica Acta, 56:4135-4145.<br />
Santillan-Medrano, J., and J. J. Juriank. 1975. “The Chemistry of Lead and Cadmium in Soil:<br />
Solid Phase Formation.” Soil Science Society of America Proceedings, 39:851-856.<br />
Sass, B. M., and D. Rai. 1987. “Solubility of Amorphous Chromium(III)-Iron(III) Hydroxide<br />
Solid Solutions.” Inorganic Chemistry, 26:2228-2232.<br />
Sax, N. I., and R. J. Lewis, Sr. 1987. Hawley’s Condensed Chemical Dictionary. Eleventh<br />
Edition, Van Nostrand Reinhold Company, New York, New York.<br />
Scheider, K. J., and A. M. Platt (eds.). 1974. High-Level Waste Management Alternatives.<br />
Volume I. BNWL-1900, pp. 2.D.7-2.D.8, Pacific Northwest National Laboratory, Richland,<br />
Washington.<br />
Schulz, R. K. 1965. “Soil Chemistry of Radionuclides.” Health Physics, 11:1317-1324.<br />
6.18
Schultz, R. K., R. Overstreet, and I. Barshad. 1960. “On the Chemistry of Cesium 137.” Soil<br />
Science, 89:16-27.<br />
Schulz, R. K., and H. H. Riedel. 1961. “Effect of Aging on Fixation of Strontium-90 by Soils.”<br />
Soil Science, 91:262-264.<br />
Schwertmann, U., and R. M. Taylor. 1989. “Iron Oxides.” In Minerals in Soil Environments,<br />
Second Edition. J. B. Dixon and S. B. Week (eds.), pp. 379-438, Soil Science Society of<br />
America, Madison, Wisconsin.<br />
Scrudato, R. J., and E. L. Estes. 1975. “Clay-Lead Sorption Studies.” Environmental Geology.,<br />
1:167-170.<br />
Serkiz, S. M. And W. H. Johnson. 1994. Uranium Geochemistry in Soil and Groundwater at<br />
the F and H Seepage Basins (U). EPD-SGS-94-307, Westinghouse Savannah River<br />
Company, Savannah River Site, Aiken, South Carolina.<br />
Serne, R. J., J. L. Conca, V. L. LeGore, K. J. Cantrell, C. W. Lindenmeier, J. A. Campbell, J. E.<br />
Amonette, and M. I. Wood. 1993. Solid-Waste Leach Characteristics and Contaminant-<br />
Sediment Interactions. Volume 1: Batch Leach and Adsorption Tests and Sediment<br />
Characterization. PNL-8889, Volume 1, Pacific Northwest Laboratory, Richland,<br />
Washington.<br />
Serne, R. J. 1977. “Geochemical Distribution of Selected Trace Metals in San Francisco Bay<br />
Sediments.” In Biological Implications of Metals in the Environment. Proceedings of the<br />
Fifteenth Annual Hanford Life Sciences Symposium at Richland, Washington,<br />
September 29-October 1, 1975. H. Drucker and R. E. Wildung (eds.), pp. 280-296,<br />
CONF-75029, Energy Research and Development Administration, Washington, D.C.<br />
Serne, R. J., and V. L. LeGore. 1996. Strontium-90 Adsorption-Desorption Properties and<br />
Sediment Characterization at the 100 N-Area. PNL-10899, Pacific Northwest National<br />
Laboratory, Richland, Washington.<br />
Shanbhag, P. M., and G. R. Choppin. 1981. “Binding of Uranyl by Humic Acid.” Journal of<br />
Inorganic Nuclear Chemistry, 43:3369-3372.<br />
Sheppard, M. I., D. H. Thibault, and J. H. Mitchell. 1987. “Element Leaching and Capillary Rise<br />
in Sandy Soil Cores: Experimental Results.” Journal of Environmental Quality, 16:273-284.<br />
Silver, G. L. 1983. “Comment on the Behavior of the Chemical Forms of Plutonium in Seawater<br />
and Other Aqueous Solutions.” Marine Chemistry, 12:91-96.<br />
6.19
Simpson. H. J., R. M. Trier, Y. H. Li, R. F. Anderson, and A. L. Herczeg. 1984. Field<br />
Experiment Determinations of Distribution Coefficient of Actinide Elements in Alkaline Lake<br />
Environments. NUREG/CR-3940, prepared for the U.S. Nuclear Regulatory Commission by<br />
Columbia University, Palisades, New York.<br />
Singh, S. S. 1979. “Sorption and Release of Cadmium in Some Canadian Soils.” Canadian<br />
Journal of Soil Science, 59:119-130.<br />
Singh, B., and G. S. Sekjon. 1977. “Adsorption, Desorption, and Solubility Relationships of<br />
Lead and Cadmium in Some Alkaline Soils.” Journal of Soil Science, 28:271-275.<br />
Skougstad, M. W., and C. A. Horr. 1963. “Occurrence and Distribution of Strontium in Natural<br />
Waters.” U.S. Geological Survey Water Supply Paper 1496-D, pp. D55-D97, U.S.<br />
Geological Survey, Alexandria, Virginia.<br />
Smith, J. T., and R. N. J. Comans. 1996. “Modelling the Diffusive Transport and Remobilisation<br />
of 137 Cs in Sediments: The Effects of Sorption Kinetics and Reversibility.” Geochimica et<br />
Cosmochimica Acta, 60:995-1004.<br />
Soldatini, G. F., R. Riffaldi, and R. Levi-Minzi. 1976. “Lead adsorption by Soils.” Water, Air<br />
and Soil Pollution. 6:111-128.<br />
Sposito, G. 1984. The Surface Chemistry of Soils. Oxford University Press, New York,<br />
New York.<br />
Stevenson, F. J., and A. Fitch. 1986. “Chemistry of Complexation Metal Ions with Soil Solution<br />
Organics.” In Interactions of Soil Minerals with Natural Organics and Microbes,<br />
P. M. Huang and M. Schnitzer (eds.), SSSA Special Publication No. 17, Soil Science Society<br />
of America, Inc., Madison, Wisconsin.<br />
Stollenwerk, K. G., and D. B. Grove. 1985. “Adsorption and Desorption of Hexavalent<br />
Chromium in an Alluvial Aquifer Near Telluride, Colorado.” Journal of Environmental<br />
Quality, 14:150-155.<br />
Strenge, D. L., and S. R. Peterson. 1989. Chemical Databases for the Multimedia<br />
Environmental Pollutant Assessment System. PNL-7145, Pacific Northwest Laboratory,<br />
Richland, Washington.<br />
Stumm, W., and J. J. Morgan. 1981. Aquatic Chemistry. An Introduction Emphasizing<br />
Chemical Equilibria in Natural Waters. John Wiley and Sons, New York, New York.<br />
6.20
Szalay, A. 1964. “Cation Exchange Properties of Humic Acids and their Importance in the<br />
2+<br />
Geochemical Enrichment of UO2 and Other Cations.” Geochimica et Cosmochimica Acta,<br />
28:1605-1614.<br />
Tait, C. D., S. A. Ekberg, P. D. Palmer, and D. E. Morris. 1995. Plutonium Carbonate<br />
Speciation Changes as Measured in Dilute Solutions with Photoacoustic Spectroscopy.<br />
LA-12886-MS, Los Alamos National Laboratory, Los Alamos, New Mexico.<br />
Tamura, T. 1972. “Sorption Phenomena Significant in Radioactive Waste Disposal.” In<br />
Underground Waste Management and Environmental Implications, American Association of<br />
Petroleum Geology Memoirs, 18:318-330.<br />
Tanner, A. B., 1980. “Radon Migration in the Ground: A Supplementary Review.” In Natural<br />
Radiation Environment III. Volumes 1 and 2. Proceedings of Symposium Held at Houston,<br />
Texas, April 23-28. 1978, T. F. Gesell and W. M. Lowder (eds.), pp. 5-56, U.S. Department<br />
of Energy CONF 780422, National Technical Information Service, Springfield, Virginia.<br />
Taylor A. W. 1968. “Strontium Retention in Acid Soils of the North Carolina Coastal Plain.”<br />
Soil Science, 106:440-447.<br />
Ter Haar G. L., R. B. Holtzman, and H. F. Lucas. 1967. “Lead and Lead-210 in Rainwater.”<br />
Nature, 216:353-354.<br />
Thibault, D. H., M. I. Sheppard, and P. A. Smith. 1990. A Critical Compilation and Review of<br />
Default Soil Solid/Liquid Partition Coefficients, K d, for Use in Environmental Assessments.<br />
AECL-10125, Whiteshell Nuclear Research Establishment, Pinawa, Manitoba, Canada.<br />
Thompson, H. A., G. A. Parks, and G. E. Brown, Jr. 1998. “Structure and Composition of<br />
Uranium VI Sorption Complexes at the Kaolinite-Water Interface.” In Adsorption of Metals by<br />
Geomedia. Variables, Mechanisms, and Model Applications, E. A. Jenne (ed.), pp. 349-370,<br />
Academic Press, San Diego, California.<br />
Ticknor, K. V. 1993. “Actinide Sorption by Fracture-Filling Minerals.” Radiochimica Acta,<br />
60:33-42.<br />
Tripathi, V. S. 1984. Uranium(VI) Transport Modeling: Geochemical Data and Submodels.<br />
Ph.D. Dissertation, Stanford University, Stanford, California.<br />
Turner, G. D., J. M. Zachara, J. P. McKinley, and S. C. Smith. 1996. “Surface-Charge<br />
2+<br />
Properties and UO2 Adsorption of a Subsurface Smectite.” Geochimica et Cosmochimica<br />
Acta, 60(18):3399-3414.<br />
6.21
UNSCEAR (United Nations Scientific Committee on the Effects of Atomic Radiation). 1982.<br />
Ionizing Radiation: Sources and Biological Effects. UNIPUB No. E.82.IX.8, 06300P,<br />
UNIPUB, New York, New York.<br />
Van Dalen, A., F. DeWitte, and J. Wikstra. 1975. Distribution Coefficients for Some<br />
Radionuclides Between Saline Water and Clays, Sandstones and Other Samples from Dutch<br />
Subsoil. Report 75-109, Reactor Centrum, Nederland.<br />
Waite, T. D., J. A. Davis, T. E. Payne, G. A. Waychunas, and N. Xu. 1994. “Uranium(VI)<br />
Adsorption to Ferrihydrite: Application of a Surface Complexation Model.” Geochimica et<br />
Cosmochimica Acta, 24:5465-5478.<br />
Waite, T. D., T. E. Payne, J. A. Davis, and K. Sekine. 1992. Alligators Rivers Analogue Project.<br />
Final Report Volume 13. Uranium Sorption. ISBN 0-642-599394 (DOE/HMIP/RR/92/0823,<br />
SKI TR 92:20-13.<br />
Wanner, H., and I. Forest (eds.). 1992. Chemical Thermodynamics Series, Volume 1: Chemical<br />
Thermodynamics of Uranium. North-Holland, Elsevier Science Publishing Company, Inc.,<br />
New York, New York.<br />
Wang, W-Z., M. L. Brusseau, and J. F. Artiola. 1998. “Nonequilibrium and Nonlinear Sorption<br />
during Transport of Cadmium, Nickel, and Strontium Through Subsurface Soils.” In<br />
Adsorption of Metals by Geomedia. Variables, Mechanisms, and Model Applications,<br />
E. A. Jenne (ed.), pp. 427-443, Academic Press, San Diego, California.<br />
Weast, R. C., and M. J. Astle (eds.). 1980. CRC Handbook of Chemistry and Physics. CRC<br />
Press, Inc., Boca Raton, Florida.<br />
Weber, W. J., and H. S. Poselt. 1974. “Equilibrium Models and Precipitation Reactions for<br />
Cadmium(II).” In Chemical Oceanography 2nd Edition. J. P. Riley and G. Skirrow (eds.),<br />
pp. 311-356, Academic Press, New York, New York.<br />
White, A. F., and M. F. Hochella, Jr. 1989. “Electron Transfer Mechanism Associated with the<br />
Surface Dissolution and Oxidation of Magnetite and Ilmenite.” In Water-Rock Interaction<br />
WRI-6, D. L. Miles (ed.), p.765-768. A. A. Balkema, Rotterdam, Holland.<br />
Wiklander, L. 1964. “Uptake, Adsorption and Leaching of Radiostrontium in a Lysimeter<br />
Experiment.” Soil Science, 97:168-172.<br />
Yamaguchi, T., Y. Sakamoto, and T. Ohnuki. 1994. “Effect of the Complexation on Solubility<br />
of Pu(IV) in Aqueous Carbonate System.” Radiochimica Acta, 66/67:9-14.<br />
6.22
Yariv, S., and H. Cross. 1979. Geochemistry of Colloid Systems. Springer-Verlag, New York,<br />
New York.<br />
Yeh, G., and V. S. Tripathi. 1991. “A Model for Simulating Transport of Reactive Multispecies<br />
Components: Model Development and Demonstration.” Water Resources Research,<br />
27:3075-3094.<br />
Yong, R. N., and E. M. MacDonald. 1998. “Influence of pH, Metal Concentration, and Soil<br />
Component Removal on Retention of Pb and Cu by an Illitic Soil.” In Adsorption of Metals<br />
by Geomedia. Variables, Mechanisms, and Model Applications, E. A. Jenne (ed.),<br />
pp. 229-253, Academic Press, San Diego, California.<br />
Zimdahl, R. L., and J. J. Hassett. 1977. “Lead in Soil.” In Lead in the Environment,<br />
W. R. Boggess and B. G. Wixson. (eds.), pp. 93-98, NSF/RA-770214, National Science<br />
Foundation, Washington, D.C.<br />
6.23
APPENDICES
APPENDIX A<br />
Acronyms, Abbreviations, Symbols, and Notation
Appendix A<br />
Acronyms, Abbreviations, Symbols, and Notation<br />
A.1.0 Acronyms And Abbreviations<br />
AA Atomic absorption<br />
ASCII American Standard Code for Information Interchange<br />
ASTM American Society for Testing and Materials<br />
CCM Constant capacitance (adsorption) model<br />
CDTA Trans-1,2-diaminocyclohexane tetra-acetic acid<br />
CEAM Center for Exposure Assessment Modeling at EPA’s Environmental Research<br />
Laboratory in Athens, Georgia<br />
CEC Cation exchange capacity<br />
CERCLA Comprehensive Environmental Response, Compensation, and Liability Act<br />
DLM Diffuse (double) layer (adsorption) model<br />
DDLM Diffuse double layer (adsorption) model<br />
DOE U.S. Department of Energy<br />
DTPA Diethylenetriaminepentacetic acid<br />
EDTA Ethylenediaminetriacetic acid<br />
EDX Energy dispersive x-ray analysis<br />
EPA U.S. Environmental Protection Agency<br />
EPRI Electric Power Research Institute<br />
HEDTA N-(2-hydroxyethyl) ethylenedinitrilotriacetic acid<br />
HLW High level radioactive waste<br />
IAEA International Atomic Energy Agency<br />
ICP Inductively coupled plasma<br />
ICP/MS Inductively coupled plasma/mass spectroscopy<br />
IEP (or iep) Isoelectric point<br />
LLNL Lawrence Livermore National Laboratory, U.S. DOE<br />
LLW Low level radioactive waste<br />
MCL Maximum Contaminant Level<br />
MEPAS Multimedia Environmental Pollutant Assessment System<br />
MS-DOS® Microsoft® disk operating system (Microsoft and MS-DOS are register<br />
trademarks of Microsoft Corporation.)<br />
NPL Superfund National Priorities List<br />
NRC U.S. Nuclear Regulatory Commission<br />
NWWA National Water Well Association<br />
OERR Office of Remedial and Emergency Response, U.S. EPA<br />
ORIA Office of Radiation and Indoor Air, U.S. EPA<br />
OSWER Office of Solid Waste and Emergency Response, U.S. EPA<br />
A.2
PC Personal computers operating under the MS-DOS® and Microsoft® Windows<br />
operating systems (Microsoft® Windows is a trademark of Microsoft<br />
Corporation.)<br />
PNL Pacific Northwest Laboratory. In 1995, DOE formally changed the name of the<br />
Pacific Northwest Laboratory to the Pacific Northwest National Laboratory.<br />
PNNL Pacific Northwest National Laboratory, U.S. DOE<br />
PZC Point of zero charge<br />
RCRA Resource Conservation and Recovery Act<br />
SCM Surface complexation model<br />
SDMP NRC’s Site Decommissioning Management Plan<br />
TDS Total dissolved solids<br />
TLM Triple-layer adsorption model<br />
UK United Kingdom (UK)<br />
UK DoE United Kingdom Department of the Environment<br />
UNSCEAR United Nations Scientific Committee on the Effects of Atomic Radiation<br />
A.3
A.2.0 List of Symbols for the Elements and Corresponding Names<br />
Symbol Element Symbol Element Symbol Element<br />
Ac Actinium<br />
Ag Silver<br />
Al Aluminum<br />
Am Americium<br />
Ar Argon<br />
As Arsenic<br />
At Astatine<br />
Au Gold<br />
B Boron<br />
Ba Barium<br />
Be Beryllium<br />
Bi Bismuth<br />
Bk Berkelium<br />
Br Bromine<br />
C Carbon<br />
Ca Calcium<br />
Cb Columbium<br />
Cd Cadmium<br />
Ce Cerium<br />
Cf Californium<br />
Cl Chlorine<br />
Cm Curium<br />
Co Cobalt<br />
Cr Chromium<br />
Cs Cesium<br />
Cu Copper<br />
Dy Dysprosium<br />
Er Erbium<br />
Es Einsteinium<br />
Eu Europium<br />
F Fluorine<br />
Fe Iron<br />
Fm Fermium<br />
Fr Francium<br />
Ga Gallium<br />
Gd Gadolinium<br />
Ge Germanium<br />
H Hydrogen<br />
He Helium<br />
Hf Hafnium<br />
Hg Mercury<br />
Ho Holmium<br />
I Iodine<br />
In Indium<br />
Ir Iridium<br />
K Potassium<br />
Kr Krypton<br />
La Lanthanum<br />
Li Lithium<br />
Lu Lutetium<br />
Lw Lawrencium<br />
Md Mendelevium<br />
Mg Magnesium<br />
Mn Manganese<br />
Mo Molybdenum<br />
N Nitrogen<br />
Na Sodium<br />
Nb Niobium<br />
Nd Neodymium<br />
Ne Neon<br />
Ni Nickel<br />
No Nobelium<br />
Np Neptunium<br />
O Oxygen<br />
Os Osmium<br />
P Phosphorus<br />
Pa Protactinium<br />
Pb Lead<br />
Pd Palladium<br />
Pm Promethium<br />
A.4<br />
Po Polonium<br />
Pr Praseodymium<br />
Pt Platinum<br />
Pu Plutonium<br />
Ra Radium<br />
Rb Rubidium<br />
Re Rhenium<br />
Rh Rhodium<br />
Rn Radon<br />
Ru Ruthenium<br />
S Sulfur<br />
Sb Antimony<br />
Sc Scandium<br />
Se Selenium<br />
Si Silicon<br />
Sm Samarium<br />
Sn Tin<br />
Sr Strontium<br />
Ta Tantalum<br />
Tb Terbium<br />
Tc Technetium<br />
Te Tellurium<br />
Th Thorium<br />
Ti Titanium<br />
Tl Thallium<br />
Tm Thulium<br />
U Uranium<br />
V Vanadium<br />
W Tungsten<br />
W Wolfram<br />
Xe Xenon<br />
Y Yttrium<br />
Yb Ytterbium<br />
Zn Zinc<br />
Zr Zirconium
A.3.0 List of Symbols and Notation<br />
Db Porous media bulk density (mass/length3 )<br />
Å Angstrom, 10-10 meters<br />
ads Adsorption or adsorbed<br />
Ai Concentration of adsorbate (or species) I on the solid phase at equilibrium<br />
am Amorphous<br />
aq Aqueous<br />
CEC Cation exchange capacity<br />
Ci Curie<br />
d Day<br />
dpm Disintegrations per minute<br />
e -<br />
Free electron<br />
Eh Redox potential of an aqueous system relative to the standard hydrogen electrode<br />
F Faraday constant, 23,060.9 cal/V·mol<br />
g Gram<br />
3<br />
H Tritium<br />
h Hour<br />
I Ionic strength<br />
IAP Ion activity product<br />
IEP Isoelectric point<br />
<strong>Kd</strong> Concentration-based partition (or distribution) coefficient<br />
Kr,298 Equilibrium constant at 298 K<br />
Kr,T Equilibrium constant at temperature T<br />
l Liter<br />
M Molar<br />
m Meter<br />
mCi Millicurie, 10 -3 Curies<br />
meq Milliequivalent<br />
mi Mile<br />
ml Milliliter<br />
mol Mole<br />
mV Millivolt<br />
N Constant in the Freundlich isotherm model<br />
n Total porosity<br />
ne Effective porosity<br />
pCi Picocurie, 10 -12 Curies<br />
pE Negative common logarithm of the free-electron activity<br />
pH Negative logarithm of the hydrogen ion activity<br />
pHzpc pH for zero point of charge<br />
ppm Parts per million<br />
A.5
R Ideal gas constant, 1.9872 cal/mol·K<br />
Rf Retardation factor<br />
s Solid phase species<br />
sec Second<br />
SI Saturation index, as defined by log (IAP/Kr,T) T Absolute temperature, usually in Kelvin unless otherwise specified<br />
t Time<br />
t½ Half life<br />
TDS Total dissolved solids<br />
TU Tritium unit which is equivalent to 1 atom of 3H (tritium) per 1018 atoms<br />
of 1H (protium)<br />
vc Velocity of contaminant through a control volume<br />
vp Velocity of the water through a control volume<br />
y Year<br />
Z Valence state<br />
z Charge of ion<br />
{ } Activity<br />
[ ] Concentration<br />
A.6
APPENDIX B<br />
Definitions
Appendix B<br />
Definitions<br />
Adsorption - partitioning of a dissolved species onto a solid surface.<br />
Adsorption Edge - the pH range where solute adsorption sharply changes from ~10% to ~90%.<br />
Actinon - name occasionally used, especially in older documents, to refer to 219 Rn which forms<br />
from the decay of actinium.<br />
Activity - the effective concentration on an ion that determines its behavior to other ions with<br />
which it might react. An activity of ion is equal to its concentration only in infinitely dilute<br />
solutions. The activity of an ion is related to its analytical concentration by an activity<br />
coefficient, (.<br />
Alkali Metals - elements in the 1A Group in the periodic chart. These elements include lithium,<br />
sodium, potassium, rubidium, cesium, and francium.<br />
Alpha Particle - particle emitted from nucleus of atom during 1 type of radioactive decay.<br />
Particle is positively charged and has 2 protons and 2 neutrons. Particle is physically identical<br />
to the nucleus of the 4 He atom (Bates and Jackson 1980).<br />
Alpha Recoil - displacement of an atom from its structural position, as in a mineral, resulting<br />
from radioactive decay of the release an alpha particle from its parent isotope (e.g., alpha<br />
decay of 222 Rn from 226 Ra).<br />
Amphoteric Behavior - the ability of the aqueous complex or solid material to have a negative,<br />
neutral, or positive charge.<br />
Basis Species - see component species.<br />
Cation Exchange - reversible adsorption reaction in which an aqueous species exchanges with an<br />
adsorbed species. Cation exchange reactions are approximately stoichiometric and can be<br />
written, for example, as<br />
where X designates an exchange surface site.<br />
CaX(s) + 90 Sr 2% (aq) = 90 SrX(s) + Ca 2% (aq)<br />
Cation Exchange Capacity (CEC) - the sum total of exchangeable cations per unit mass of<br />
soil/sediment that a soil can adsorb.<br />
B.2
Clay Content - particle size fraction of soil that is less than 2 µm (unless specified otherwise).<br />
Code Verification - test of the accuracy with which the subroutines of the computer code<br />
perform the numerical calculations.<br />
Colloid - any fine-grained material, sometimes limited to the particle-size range of
Humic Acids - breakdown products of cellulose from vascular plants (also see fulvic acids).<br />
Humic acids are defined as the alkaline-soluble portion of the organic material (humus) which<br />
precipitates from solution at low pH and are generally of high molecular weight (Gascoyne<br />
1982).<br />
Hydrolysis - a chemical reaction in which a substance reacts with water to form 2 or more new<br />
substances. For example, the first hydrolysis reaction of U 4+ can be written as<br />
U 4+ + H 2O = UOH 3+ + H + .<br />
Hydrolytic Species - an aqueous species formed from a hydrolysis reaction.<br />
Ionic Potential - ratio (z/r) of the formal charge (z) to the ionic radius (r) of an ion.<br />
Isoelectric Point (iep) - pH at which a mineral’s surface has a net surface charge of zero. More<br />
precisely, it is the pH at which the particle is electrokinetically uncharged.<br />
Lignite - a coal that is intermediate in coalification between peat and subbituminous coal.<br />
Marl - an earthy substance containing 35-65% clay and 65-35% carbonate formed under marine<br />
or freshwater conditions<br />
Mass Transfer - transfer of mass between 2 or more phases that includes an aqueous solution,<br />
such as the mass change resulting from the precipitation of a mineral or adsorption of a metal<br />
on a mineral surface.<br />
Mass Transport - time-dependent movement of 1 or more solutes during fluid flow.<br />
Mire - a small piece of marshy, swampy, or boggy ground.<br />
Model Validation - integrated test of the accuracy with which a geochemical model and its<br />
thermodynamic database simulate actual chemical processes.<br />
Monomeric Species - an aqueous species containing only 1 center cation (as compared to a<br />
polymeric species).<br />
Near Field - the portion of a contaminant plume that is near the point source and whose chemical<br />
composition is significantly different from that of the uncontaminated portion of the aquifer.<br />
Peat - an unconsolidated deposit of semicarbonized plant remains in a water saturated<br />
environment.<br />
B.4
Polynuclear Species - an aqueous species containing more than 1 central cation moiety, e.g.,<br />
- 4+<br />
(UO2) 2CO3(OH) 3 and Pb4(OH) 4 .<br />
Protium (H) - stable isotope 1 H of hydrogen.<br />
Retrograde Solubility - solubility that decreases with increasing temperature, such as those of<br />
calcite (CaCO 3) and radon. The solubility of most compounds (e.g., salt, NaCl) increases with<br />
increasing temperature.<br />
Species - actual form in which a dissolved molecule or ion is present in solution.<br />
Specific Adsorption - surface complexation via a strong bond to a mineral surface. For example,<br />
several transition metals and actinides are specifically adsorbed to aluminum- and iron-oxide<br />
minerals.<br />
Sol - a homogeneous suspension or dispersion of colloidal matter in a fluid.<br />
Solid Solution - a solid material in which a minor element is substituted for a major element in a<br />
mineral structure.<br />
Thoron - name occasionally used, especially in older documents, to refer to 220 Rn which forms<br />
from the decay of thorium.<br />
Tritium (T) - radioactive isotope 3 H of hydrogen.<br />
Tritium Units - units sometimes used to report tritium concentrations. A tritium unit (TU) is<br />
equivalent to 1 atom of 3 H (tritium) per 10 18 atoms of 1 H (protium). In natural water that<br />
produces 7.2 x 10 -3 disintegrations per minute per milliliter (dpm/ml) of tritium, 1 TU is<br />
approximately equal to 3.2 picocuries/milliliter (pCi/ml).<br />
B.5
APPENDIX C<br />
Partition Coefficients For Cadmium
C.1.0 Background<br />
Appendix C<br />
Partition Coefficients For Cadmium<br />
Cadmium K d values and some important ancillary parameters that have been shown to influence<br />
cadmium sorption were collected from the literature and tabulated. Data included in this data set<br />
were from studies that reported K d values and were conducted in systems consisting of<br />
C Natural soils (as opposed to pure mineral phases)<br />
C Low ionic strength solutions (
Table C.1. Descriptive statistics of the cadmium K d data set for soils.<br />
Cadmium<br />
K d<br />
(ml/g)<br />
Clay<br />
Content<br />
(wt.%)<br />
pH CEC<br />
(meq/100g)<br />
C.3<br />
TOC<br />
(mg/l)<br />
Cd Conc.<br />
(mg/l)<br />
Fe Oxides<br />
(wt.%)<br />
Mean 226.7 14.2 5.88 21 5.5 3.67 1.32<br />
Standard<br />
Error<br />
44.5 1.7 0.09 3 0.85 0.48 0.53<br />
Median 121.8 10.24 5.83 23 2.0 0.01 0.38<br />
Mode 80.0 6 6.8 2 0.4 0.01 0.19<br />
Std. Dev 586.6 13.5 1.16 15 6.8 6.27 2.12<br />
Sample<br />
Variance<br />
344086 182 1.34 245 45.9 39.4 4.51<br />
Range 4359 86.2 6.20 58 32.4 34.9 8.28<br />
Minimum 0.50 .9 3 2 0.2 0.01 0.01<br />
Maximum 4360 87.1 9.2 60 32.6 35 8.29<br />
No.<br />
Samples<br />
174 62 174 22 63 172 16<br />
C.2.0 Approach and Regression Models<br />
C.2.1 Correlations with Cadmium K d Values<br />
Linear regression analyses were conducted between the ancillary parameters and cadmium K d<br />
values. The correlation coefficients from these analyses are presented in Table C.2. These results<br />
were used for guidance for selecting appropriate independent variables to use in the look-up table.<br />
The largest correlation coefficient was between pH and log(K d). This value is significant at the<br />
0.001 level of probability. Attempts at improving this correlation coefficient through the use of<br />
additional variables, i.e., using multiple-regression analysis, were not successful. Multiple<br />
regression analyses were conducted with the following pairs of variables to predict cadmium K d<br />
values: total organic carbon and pH, clay content and pH, total organic carbon and iron-oxides,<br />
and pH and CEC.
Cadmium<br />
K d<br />
Table C.2. Correlation coefficients (r) of the cadmium K d data set for soils.<br />
Cadmium<br />
K d<br />
log (K d) 0.69 1<br />
1<br />
log (K d) Clay<br />
Content<br />
Clay Conc. -0.04 0.03 1<br />
pH 0.50 0.75 0.06 1<br />
CEC 0.40 0.41 0.62 0.35 1<br />
C.4<br />
pH CEC TOC Cd Conc.<br />
TOC 0.20 0.06 0.13 -0.39 0.27 1<br />
Cd Conc. -0.02 -0.10 -0.39 0.22 -0.03 -0.09 1<br />
Fe Oxide<br />
Conc.<br />
0.18 0.11 -0.06 0.16 0.19 0.18 0.01<br />
C.2.2 Cadmium K d Values as a Function of pH<br />
The cadmium K d values plotted as a function of pH are presented in Figure C.1. A large amount<br />
of scatter exists in these data. At any given pH, the range of K d values may vary by 2 orders of<br />
magnitude. This is not entirely satisfactory, but as explained above, using more than 1 variable to<br />
help categorize the cadmium K d values was not fruitful.<br />
The look-up table (Table C.3) for cadmium K d values was categorized by pH. The regression<br />
equation for the line presented in Figure C.1 is:<br />
Cd K d = -0.54 + 0.45(pH). (C.1)<br />
The minimum and maximum values were estimated based on the scatter of data points observed in<br />
Figure C.1.
Figure C.1. Relation between cadmium K d values and pH in soils.<br />
Table C.3. Look-up table for estimated range of K d values for cadmium based on pH.<br />
[Tabulated values pertain to systems consisting of natural soils (as opposed<br />
to pure mineral phases), low ionic strength (< 0.1 M), low humic material<br />
concentrations (
C.3.0 Data Set for Soils<br />
Table C.4 lists the available K d values for cadmium identified for experiments conducted with only<br />
soils. The K d values are listed with ancillary parameters that included clay content, pH, CEC,<br />
TOC, solution cadmium concentrations, and iron-oxide concentrations<br />
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Table C.4. Cadmium K d data set for soils.<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
52.5 54.7 4.8 30.2 1.54 1 0.33 0.005 M<br />
CaNO 3<br />
288.4 8.3 5.7 2 0.61 1 0.1 0.005 M<br />
CaNO 3<br />
13.9 51.2 5.4 2.4 0.26 1 0.08 0.005 M<br />
CaNO 3<br />
186.6 0.9 5.9 22.54 6.62 1 1.68 0.005 M<br />
CaNO 3<br />
52.7 17.6 3.9 26.9 11.6 1 1.19 0.005 M<br />
CaNO 3<br />
91.2 28.2 6 11 1.67 1 0.19 0.005 M<br />
CaNO 3<br />
28.8 2.8 6.9 4.1 0.21 1 0.06 0.005 M<br />
CaNO 3<br />
97.9 6.2 6.6 8.6 0.83 1 0.3 0.005 M<br />
CaNO 3<br />
5.5 3.8 4.3 2.7 1.98 1 0 0.005 M<br />
CaNO 3<br />
755.1 23.9 7.6 48.1 4.39 1 0.19 0.005 M<br />
CaNO 3<br />
C.6<br />
Solution Soil<br />
Identification<br />
Comments Ref. a<br />
Alligator Ap Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Cecil Ap Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Cecil B Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Kula Ap1 Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Lafitte Ap Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Molokai Ap Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Norwood Ap Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Olivier Ap Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Spodisol Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Webster Ap Converted<br />
Freund. to K d<br />
Using 1ppm<br />
1<br />
1<br />
1<br />
1<br />
1<br />
1<br />
1<br />
1<br />
1<br />
1
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
14.4 2.8 5.3 2 2.03 1 0.42 0.005 M<br />
CaNO 3<br />
C.7<br />
Solution Soil<br />
Identification<br />
87.1 8.4 60 1.44 1 1.07 Water Vertic<br />
Torrifluvent<br />
Comments Ref. a<br />
Windsor Ap Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Converted<br />
Freund. to K d<br />
Using 1ppm<br />
33.88 5.2 33.8 32.6 1 Water Organic Converted<br />
Freund. to K d<br />
Using 1ppm<br />
20.42 5.8 23.8 3 1 8.29 Water Boomer, Ultic<br />
Haploxeralf<br />
10.47 6 25 3.2 1 1.07 Water UlticPalexeral<br />
f<br />
80 8.2 8.2 0.21 35 0.01 M<br />
NaCl<br />
200 7.8 15.4 0.83 25 0.01 M<br />
NaCl<br />
133.3 8.3 18.9 0.23 30 0.01 M<br />
NaCl<br />
181.8 7.6 31.8 0.79 25 0.01 M<br />
NaCl<br />
266.7 7.9 37 0.86 15 0.01 M<br />
NaCl<br />
8 8 3.7 1.6 11.2 0.01 M<br />
NaNO 3<br />
17 8 4.8 1.6 11.2 0.01 M<br />
NaNO 3<br />
32 8 5.3 1.6 11.2 0.01 M<br />
NaNO 3<br />
64 8 6 1.6 11.2 0.01 M<br />
NaNO 3<br />
92 8 6.2 1.6 11.2 0.01 M<br />
NaNO 3<br />
110 8 6.8 1.6 11.2 0.01 M<br />
NaNO 3<br />
250 8 7.3 1.6 11.2 0.01 M<br />
NaNO 3<br />
Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Converted<br />
Freund. to K d<br />
Using 1ppm<br />
Gevulot Calc. Fig 1. 3<br />
Bet Yizhaq Calc. Fig 1. 3<br />
Gilat Calc. Fig 1. 3<br />
Maaban<br />
Michael<br />
1<br />
2<br />
2<br />
2<br />
2<br />
Calc. Fig 1. 3<br />
Hahoterim Calc. Fig 1. 3<br />
Downer<br />
Loamy Sand<br />
Downer<br />
Loamy Sand<br />
Downer<br />
Loamy Sand<br />
Downer<br />
Loamy Sand<br />
Downer<br />
Loamy Sand<br />
Downer<br />
Loamy Sand<br />
Downer<br />
Loamy Sand<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
580 8 8.5 1.6 11.2 0.01 M<br />
NaNO 3<br />
0.5 6 3.1 0.4 11.2 0.01 M<br />
NaNO 3<br />
3.3 6 3.8 0.4 11.2 0.01 M<br />
NaNO 3<br />
7.5 6 4.5 0.4 11.2 0.01 M<br />
NaNO 3<br />
10 6 5.5 0.4 11.2 0.01 M<br />
NaNO 3<br />
34 6 6.1 0.4 11.2 0.01 M<br />
NaNO 3<br />
45 6 6.8 0.4 11.2 0.01 M<br />
NaNO 3<br />
80 6 7.5 0.4 11.2 0.01 M<br />
NaNO 3<br />
150 6 8 0.4 11.2 0.01 M<br />
NaNO 3<br />
420 6 8.4 0.4 11.2 0.01 M<br />
NaNO 3<br />
900 6 9.1 0.4 11.2 0.01 M<br />
NaNO 3<br />
2.1 13 3 16.8 11.2 0.01 M<br />
NaNO 3<br />
10 13 3.7 16.8 11.2 0.01 M<br />
NaNO 3<br />
30 13 4.2 16.8 11.2 0.01 M<br />
NaNO 3<br />
57 13 4.6 16.8 11.2 0.01 M<br />
NaNO 3<br />
C.8<br />
Solution Soil<br />
Identification<br />
Downer<br />
Loamy Sand<br />
Freehold<br />
Sandy Loam A<br />
Horizon<br />
Freehold<br />
Sandy Loam A<br />
Horizon<br />
Freehold<br />
Sandy Loam A<br />
Horizon<br />
Freehold<br />
Sandy Loam A<br />
Horizon<br />
Freehold<br />
Sandy Loam A<br />
Horizon<br />
Freehold<br />
Sandy Loam A<br />
Horizon<br />
Freehold<br />
Sandy Loam A<br />
Horizon<br />
Freehold<br />
Sandy Loam A<br />
Horizon<br />
Freehold<br />
Sandy Loam A<br />
Horizon<br />
Freehold<br />
Sandy Loam A<br />
Horizon<br />
Comments Ref. a<br />
Boonton Loam 4<br />
Boonton Loam 4<br />
Boonton Loam 4<br />
Boonton Loam 4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
101 13 5 16.8 11.2 0.01 M<br />
NaNO 3<br />
195 13 5.2 16.8 11.2 0.01 M<br />
NaNO 3<br />
420 13 5.8 16.8 11.2 0.01 M<br />
NaNO 3<br />
1,200 13 6.2 16.8 11.2 0.01 M<br />
NaNO 3<br />
4,000 13 6.8 16.8 11.2 0.01 M<br />
NaNO 3<br />
1.2 16 3.3 9.8 11.2 0.01 M<br />
NaNO 3<br />
7.1 16 4.1 9.8 11.2 0.01 M<br />
NaNO 3<br />
27 16 4.8 9.8 11.2 0.01 M<br />
NaNO 3<br />
53 16 5.1 9.8 11.2 0.01 M<br />
NaNO 3<br />
170 16 5.6 9.8 11.2 0.01 M<br />
NaNO 3<br />
300 16 6.1 9.8 11.2 0.01 M<br />
NaNO 3<br />
390 16 6.2 9.8 11.2 0.01 M<br />
NaNO 3<br />
910 16 6.5 9.8 11.2 0.01 M<br />
NaNO 3<br />
1,070 16 6.8 9.8 11.2 0.01 M<br />
NaNO 3<br />
43 10 4.8 2.4 11.2 0.01 M<br />
NaNO 3<br />
67 10 5.7 2.4 11.2 0.01 M<br />
NaNO 3<br />
130 10 6.3 2.4 11.2 0.01 M<br />
NaNO 3<br />
C.9<br />
Solution Soil<br />
Identification<br />
Comments Ref. a<br />
Boonton Loam 4<br />
Boonton Loam 4<br />
Boonton Loam 4<br />
Boonton Loam 4<br />
Boonton Loam 4<br />
Rockaway<br />
Stony Loam<br />
Rockaway<br />
Stony Loam<br />
Rockaway<br />
Stony Loam<br />
Rockaway<br />
Stony Loam<br />
Rockaway<br />
Stony Loam<br />
Rockaway<br />
Stony Loam<br />
Rockaway<br />
Stony Loam<br />
Rockaway<br />
Stony Loam<br />
Rockaway<br />
Stony Loam<br />
Fill Material -<br />
Delaware<br />
River<br />
Fill Material -<br />
Delaware<br />
River<br />
Fill Material -<br />
Delaware<br />
River<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
150 10 6.7 2.4 11.2 0.01 M<br />
NaNO 3<br />
370 10 7.3 2.4 11.2 0.01 M<br />
NaNO 3<br />
880 10 8 2.4 11.2 0.01 M<br />
NaNO 3<br />
1,950 10 9.2 2.4 11.2 0.01 M<br />
NaNO 3<br />
1,000 12 8 1 3.7 Carbonate<br />
Groundwate<br />
r<br />
4,360 12.4 8 1 2.5 Carbonate<br />
Groundwate<br />
r<br />
536.8 25.2 6.8 27.5 0.01 M<br />
NaCl<br />
440 25.2 6.8 27.5 0.01 M<br />
NaCl<br />
9 4.3 0.01 0.001M<br />
CaCl 2<br />
23.4 4.3 0.01 0.001M<br />
CaCl 2<br />
15.8 4.4 0.01 0.001M<br />
CaCl 2<br />
11.3 4.5 0.01 0.001M<br />
CaCl 2<br />
31.2 4.5 0.01 0.001M<br />
CaCl 2<br />
32.5 4.5 0.01 0.001M<br />
CaCl 2<br />
23 4.5 0.01 0.001M<br />
CaCl 2<br />
17.1 4.7 0.01 0.001M<br />
CaCl 2<br />
C.10<br />
Solution Soil<br />
Identification<br />
Fill Material -<br />
Delaware<br />
River<br />
Fill Material -<br />
Delaware<br />
River<br />
Fill Material -<br />
Delaware<br />
River<br />
Fill Material -<br />
Delaware<br />
River<br />
Comments Ref. a<br />
Interbed pH of<br />
Groundwater<br />
Alluvium pH of<br />
Groundwater<br />
Soil A Desorption 6<br />
Soil A Desorption 6<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
4<br />
4<br />
4<br />
4<br />
5<br />
5<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
13.1 4.8 0.01 0.001M<br />
CaCl 2<br />
24.9 4.6 0.01 0.001M<br />
CaCl 2<br />
26.8 4.7 0.01 0.001M<br />
CaCl 2<br />
36.2 4.7 0.01 0.001M<br />
CaCl 2<br />
32.9 4.7 0.01 0.001M<br />
CaCl 2<br />
37.2 4.7 0.01 0.001M<br />
CaCl 2<br />
29.2 4.8 0.01 0.001M<br />
CaCl 2<br />
28.3 4.8 0.01 0.001M<br />
CaCl 2<br />
22.6 4.9 0.01 0.001M<br />
CaCl 2<br />
37.4 4.9 0.01 0.001M<br />
CaCl 2<br />
40.9 4.9 0.01 0.001M<br />
CaCl 2<br />
63.5 4.7 0.01 0.001M<br />
CaCl 2<br />
25.2 5.4 0.01 0.001M<br />
CaCl 2<br />
29.9 5.3 0.01 0.001M<br />
CaCl 2<br />
33.7 5.2 0.01 0.001M<br />
CaCl 2<br />
44.3 5.1 0.01 0.001M<br />
CaCl 2<br />
42.8 5.1 0.01 0.001M<br />
CaCl 2<br />
53.5 5 0.01 0.001M<br />
CaCl 2<br />
56.2 4.9 0.01 0.001M<br />
CaCl 2<br />
C.11<br />
Solution Soil<br />
Identification<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Comments Ref. a<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
68.7 5 0.01 0.001M<br />
CaCl 2<br />
82.3 5.1 0.01 0.001M<br />
CaCl 2<br />
75.7 5 0.01 0.001M<br />
CaCl 2<br />
95.2 4.8 0.01 0.001M<br />
CaCl 2<br />
103 4.8 0.01 0.001M<br />
CaCl 2<br />
160 4.8 0.01 0.001M<br />
CaCl 2<br />
43.3 5.4 0.01 0.001M<br />
CaCl 2<br />
55.2 5.4 0.01 0.001M<br />
CaCl 2<br />
52.2 5.3 0.01 0.001M<br />
CaCl 2<br />
40.3 5.6 0.01 0.001M<br />
CaCl 2<br />
56.1 5.5 0.01 0.001M<br />
CaCl 2<br />
67.5 5.5 0.01 0.001M<br />
CaCl 2<br />
102.9 5.4 0.01 0.001M<br />
CaCl 2<br />
164.4 5.5 0.01 0.001M<br />
CaCl 2<br />
163.8 5.3 0.01 0.001M<br />
CaCl 2<br />
202.1 5.2 0.01 0.001M<br />
CaCl 2<br />
172.4 5.2 0.01 0.001M<br />
CaCl 2<br />
149 5.2 0.01 0.001M<br />
CaCl 2<br />
72.8 5.6 0.01 0.001M<br />
CaCl 2<br />
C.12<br />
Solution Soil<br />
Identification<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Comments Ref. a<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
81.6 5.7 0.01 0.001M<br />
CaCl 2<br />
90 5.7 0.01 0.001M<br />
CaCl 2<br />
94.3 5.6 0.01 0.001M<br />
CaCl 2<br />
48.1 6.2 0.01 0.001M<br />
CaCl 2<br />
56.5 6.4 0.01 0.001M<br />
CaCl 2<br />
81 6.5 0.01 0.001M<br />
CaCl 2<br />
122.3 6.4 0.01 0.001M<br />
CaCl 2<br />
121.4 6.2 0.01 0.001M<br />
CaCl 2<br />
101.5 6 0.01 0.001M<br />
CaCl 2<br />
99.3 6 0.01 0.001M<br />
CaCl 2<br />
107.8 6 0.01 0.001M<br />
CaCl 2<br />
219.5 6.2 0.01 0.001M<br />
CaCl 2<br />
179.2 6.2 0.01 0.001M<br />
CaCl 2<br />
177 6.1 0.01 0.001M<br />
CaCl 2<br />
360.4 6 0.01 0.001M<br />
CaCl 2<br />
305.2 6 0.01 0.001M<br />
CaCl 2<br />
236.8 5.9 0.01 0.001M<br />
CaCl 2<br />
186.3 5.9 0.01 0.001M<br />
CaCl 2<br />
174.8 5.8 0.01 0.001M<br />
CaCl 2<br />
C.13<br />
Solution Soil<br />
Identification<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Comments Ref. a<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
138.7 5.8 0.01 0.001M<br />
CaCl 2<br />
132.5 5.7 0.01 0.001M<br />
CaCl 2<br />
375.6 5.9 0.01 0.001M<br />
CaCl 2<br />
403.3 5.8 0.01 0.001M<br />
CaCl 2<br />
510.8 5.8 0.01 0.001M<br />
CaCl 2<br />
225.9 5.7 0.01 0.001M<br />
CaCl 2<br />
227.3 5.7 0.01 0.001M<br />
CaCl 2<br />
248 5.7 0.01 0.001M<br />
CaCl 2<br />
253.1 5.6 0.01 0.001M<br />
CaCl 2<br />
277.2 5.6 0.01 0.001M<br />
CaCl 2<br />
240.7 6.4 0.01 0.001M<br />
CaCl 2<br />
227.8 6.5 0.01 0.001M<br />
CaCl 2<br />
281.1 6.6 0.01 0.001M<br />
CaCl 2<br />
551.2 6.2 0.01 0.001M<br />
CaCl 2<br />
519.8 6.2 0.01 0.001M<br />
CaCl 2<br />
418.7 6.2 0.01 0.001M<br />
CaCl 2<br />
353.7 6.2 0.01 0.001M<br />
CaCl 2<br />
400.8 6.4 0.01 0.001M<br />
CaCl 2<br />
609.2 6.3 0.01 0.001M<br />
CaCl 2<br />
C.14<br />
Solution Soil<br />
Identification<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Comments Ref. a<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
545.7 6.3 0.01 0.001M<br />
CaCl 2<br />
515.9 6.4 0.01 0.001M<br />
CaCl 2<br />
545.7 6.4 0.01 0.001M<br />
CaCl 2<br />
760.9 6.4 0.01 0.001M<br />
CaCl 2<br />
665.7 6.5 0.01 0.001M<br />
CaCl 2<br />
503.2 6.5 0.01 0.001M<br />
CaCl 2<br />
515.2 7 0.01 0.001M<br />
CaCl 2<br />
488.9 6.9 0.01 0.001M<br />
CaCl 2<br />
481 6.9 0.01 0.001M<br />
CaCl 2<br />
461.6 6.9 0.01 0.001M<br />
CaCl 2<br />
1,151 6.5 0.01 0.001M<br />
CaCl 2<br />
868.7 6.6 0.01 0.001M<br />
CaCl 2<br />
637.2 6.7 0.01 0.001M<br />
CaCl 2<br />
970.9 6.7 0.01 0.001M<br />
CaCl 2<br />
950.5 6.8 0.01 0.001M<br />
CaCl 2<br />
886.2 6.9 0.01 0.001M<br />
CaCl 2<br />
1,106 6.9 0.01 0.001M<br />
CaCl 2<br />
970.9 7 0.01 0.001M<br />
CaCl 2<br />
2,248 7.1 0.01 0.001M<br />
CaCl 2<br />
C.15<br />
Solution Soil<br />
Identification<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Comments Ref. a<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7<br />
7
Cd K d<br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
TOC<br />
(wt%)<br />
[Cd]<br />
(mg/l)<br />
Fe<br />
Oxides<br />
(wt.%)<br />
1,909 7.2 0.01 0.001M<br />
CaCl 2<br />
1,411 7.3 0.01 0.001M<br />
CaCl 2<br />
1,383 7.4 0.01 0.001M<br />
CaCl 2<br />
2,337 7.5 0.01 0.001M<br />
CaCl 2<br />
C.16<br />
Solution Soil<br />
Identification<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Agricultural<br />
Danish Soil<br />
Comments Ref. a<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
Co = 0.7 to<br />
12.6 ppb<br />
a 1 = Buchter et al., 1989; 2 = Garcia-Miragaya, 1980; 3 = Navrot et al., 1978; 4 = Allen et al., 1995; 5 = Del Debbio,<br />
1991; 6 = Madrid et al., 1992; 7 = Anderson and Christensen , 1988<br />
C.4.0 References<br />
Allen, G. E., Y. Chen, Y, Li, and C. P. Huang. 1995. “Soil Partition Coefficients for Cd by<br />
Column Desorption and Comparison to Batch Adsorption Measurements.” Environmental<br />
Science and Technology, 29:1887-1891.<br />
Anderson, P. R., and T. H. Christensen. 1988. “Distribution Coefficients of Cd, Co, Ni, and Zn<br />
in Soils.” Journal of Soil Science, 39:15-22.<br />
Buchter, B., B. Davidoff, M. C. Amacher, C. Hinz, I. K. Iskandar, and H. M. Selim. 1989.<br />
“Correlation of Freundlich K d and n Retention Parameters with Soils and Element.” Soil<br />
Science, 148:370-379.<br />
Del Debbio, J. A. 1991. “Sorption of Strontium, Selenium, Cadmium, and Mercury in Soil.”<br />
Radiochimica Acta, 52/53:181-186.<br />
Garcia-Miragaya, J. 1980. “Specific Sorption of Trace Amounts of Cadmium by Soils.”<br />
Communications in Soil Science and Plant Analysis, 11:1157-1166.<br />
Madrid, L., and E. Diz-Barrientos. 1992. “Influence of Carbonate on the Reaction of Heavy<br />
Metals in Soils.” Journal of Soil Science, 43:709-721.<br />
Navrot, J., A. Singer, and A. Banin. 1978. “Adsorption of Cadmium and its Exchange<br />
Characteristics in Some Israeli Soils.” Journal of Soil Science, 29:205-511.<br />
7<br />
7<br />
7<br />
7
APPENDIX D<br />
Partition Coefficients For Cesium
D.1.0 Background<br />
Appendix D<br />
Partition Coefficients For Cesium<br />
Three generalized, simplifying assumptions were established for the selection of cesium K d values<br />
for the look-up table. These assumptions were based on the findings of the literature reviewed<br />
we conducted on the geochemical processes affecting cesium sorption. The assumptions are as<br />
follows:<br />
C Cesium adsorption occurs entirely by cation exchange, except when mica-like minerals are<br />
present. Cation exchange capacity (CEC), a parameter that is frequently not measured,<br />
can be estimated by an empirical relationship with clay content and pH.<br />
C Cesium adsorption onto mica-like minerals occurs much more readily than desorption.<br />
Thus, K d values, which are essentially always derived from adsorption studies, will greatly<br />
overestimate the degree to which cesium will desorb from these surfaces.<br />
C Cesium concentrations in groundwater plumes are low enough, less than approximately<br />
10 -7 M, such that cesium adsorption follows a linear isotherm.<br />
These assumptions appear to be reasonable for a wide range of environmental conditions.<br />
However, these simplifying assumptions are clearly compromised in systems with cesium<br />
concentrations greater than approximately 10 -7 M , ionic strengths greater than about 0.1 M, and<br />
pH values greater than about 10.5. These assumptions will be discussed in more detail in the<br />
following sections.<br />
Based on the assumptions and limitation described above, cesium K d values and some important<br />
ancillary parameters that influence cation exchange were collected from the literature and<br />
tabulated. Data included in this table were from studies that reported K d values (not percent<br />
adsorbed or Freundlich or Langmuir constants) and were conducted in systems consisting of:<br />
C Low ionic strength (< 0.1 M)<br />
C pH values between 4 and 10.5<br />
C Dissolved cesium concentrations less than 10 -7 M<br />
C Low humic material concentrations (
Two separate data sets were compiled. The first one (see Section D.3) included both soils and<br />
pure mineral phases. The lowest cesium K d value was 0.6 ml/g for a measurement made on a<br />
system containing a soil consisting primarily of quartz, kaolinite, and dolomite and an aqueous<br />
phase consisting of groundwater with a relatively high ionic strength (I . 0.1 M) (Lieser et al.,<br />
1986) (Table D.1). The value is unexplainably much less than most other cesium K d values<br />
present in the data set. The largest cesium K d values was 52,000 ml/g for a measurement made on<br />
a pure vermiculite solid phase (Tamura, 1972). The average cesium K d value was 2635 ±<br />
530 ml/g.<br />
Table D.1. Descriptive statistics of cesium K d data set including soil and pure mineral<br />
phases. [Data set is presented in Section D.3.]<br />
K d (ml/g) Clay<br />
(%)<br />
Mica<br />
(%)<br />
D.3<br />
pH CEC<br />
(meq/100 g)<br />
Surface Area<br />
(m 2 /g)<br />
Mean 2,635 30 5.5 7.4 30.4 141.3<br />
Standard Error 530 3.8 0.7 0.1 3.7 29.7<br />
Median 247 42 4 8.2 4.8 31.2<br />
Mode 40 42 4 8.2 1.8 17.7<br />
Standard Deviation 7055 15 4.4 1.7 37.4 230.4<br />
Sample Variance 49,781,885 226 20.0 2.8 1,396.9 53,106<br />
Range 51,999 38 13 7.8 129.9 638<br />
Minimum 0.6 4 2 2.4 0.00098 8<br />
Maximum 52,000 42 15 10.2 130 646<br />
No. Observations 177 15 41 139 103 60<br />
Confidence Level<br />
(95.0%)<br />
1,046.6 8.3 1.4 0.3 7.3 59.5
A second data set (see Section D.4) was created using only data generated from soil studies, that<br />
is, data from pure mineral phases, and rocks, were eliminated from the data set. Descriptive<br />
statistics of the soil-only data set are presented in Table D.2. Perhaps the most important finding<br />
of this data set is the range and median 1 of the 57 K d values. Both statistics decreased<br />
appreciably. In the soil-only data set, the median was 89 ml/g. The median is perhaps the single<br />
central estimate of a cesium K d value for this data set. The range of K d values was from 7.1 ml/g,<br />
for a measurement made on a sandy carbonate soil (Routson et al., 1980), to 7610 ml/g for a<br />
measurement made on another carbonate soil containing greater than 50 percent clay and silt<br />
(Serne et al., 1993). Interestingly, these 2 soils were both collected from the U.S. Department of<br />
Energy’s Hanford Site in eastern Washington state.<br />
Table D.2. Descriptive statistics of data set including soils only. [Data set is presented<br />
in Section D.4.]<br />
1 The median is that value for which 50 percent of the observations, when arranged in order of<br />
magnitude, lie on each side.<br />
Cesium<br />
K d<br />
(ml/g)<br />
Clay<br />
(%)<br />
D.4<br />
Mica<br />
(%)<br />
pH CEC<br />
(meq/100g)<br />
Surface Area<br />
(m 2 /g)<br />
Mean 651 5 5.6 6.9 34 57.5<br />
Standard Error 188 0.6 0.6 0.3 8.9 13.4<br />
Median 89 5.0 4 6.7 20 60<br />
Mode 22 NA 4 4.0 60 70<br />
Standard Deviation 1423 1.0 4.3 1.9 29.5 44.6<br />
Sample Variance 2026182 1.0 18.4 3.6 870 1986<br />
Range 7602 2.0 13 7.8 57.4 123.4<br />
Minimum 7.1 7.1 2 2.4 2.6 6.6<br />
Maximum 7610 6.0 15 10.2 70.0 130<br />
No. Observations 57 3 45 55 11 11<br />
Confidence Level (95%) 378 2.5 1.29 0.5 19.8 30
The soil-only data set was frequently incomplete with regard to supporting data describing the<br />
experimental conditions under which the cesium K d values were measured (Table D.2). Quite<br />
often the properties of the solid phase or the dissolved cesium concentration used in the K d<br />
experiments were not reported. For instance, there were only 3 cesium K d values that had<br />
accompanying clay content data, 11 cesium K d values that had accompanying cation exchange<br />
data, and 11 cesium K d values that had accompanying surface area data (Table D.2).<br />
Consequently, it was not possible to evaluate adequately the relationship between cesium K d<br />
values and these important, independent soil parameters. This is discussed in greater detail below.<br />
D.2.0 Approach and Regression Models<br />
D.2.1 Correlations with Cesium K d Values<br />
A matrix of the correlation coefficients for the parameters included in the data set containing K d<br />
values determined in experiments with both soils and pure mineral phases is presented in<br />
Table D.3. The correlation coefficients that are significant at or less than the 5 percent level of<br />
probability (P # 0.05) are identified with a footnote. The parameter with the largest correlation<br />
coefficient with cesium K d was CEC (r = 0.52). Also significant was the correlation coefficient<br />
between cesium K d values and surface area (r = 0.42) and CEC and clay content (r = 0.64). The<br />
poor correlation between cesium aqueous concentration ([Cs] aq) and cesium K d values can be<br />
attributed to the fact that the former parameter included concentration of the solution prior and<br />
after contact with the soils. We report both under the same heading, because the authors<br />
frequently neglected to indicate which they were reporting. More frequently, the spike<br />
concentration (the cesium concentration prior to contact with the soil) was reported, and this<br />
parameter by definition is not correlated to K d values as well as the concentrations after contact<br />
with soil (the denominator of the K d term).<br />
A matrix of the correlation coefficients for the parameters included in the data set containing K d<br />
values determined in experiments with only soils is presented in Table D.4. As mentioned above<br />
(Table D.2), the reports in which soil was used for the K d measurements tended to have little<br />
supporting data about the aqueous and solid phases. Consequently, there was little information<br />
for which to base correlations. This occasionally resulted in correlations that were not<br />
scientifically meaningful. For example, the correlation between CEC and cesium K d was -0.83,<br />
for only 11 observations (10 degrees of freedom). The negative sign of this correlation<br />
contradicts commonly accepted principles of surface chemistry.<br />
D.5
Table D.3. Correlation coefficients (r) of the cesium K d value data set that<br />
included soils and pure mineral phases. [Data set is presented in<br />
Section D.3.]<br />
Cesium K d<br />
Cesium<br />
K d<br />
1.00<br />
Clay<br />
Content<br />
Clay Content 0.05 1.00<br />
Mica 0.29 0.00 1.00<br />
pH 0.10 -0.11 0.08 1.00<br />
Mica pH CEC Surface Area<br />
CEC 0.52 a 0.64 a NA 0.37 1.00<br />
Surface Area 0.42 a<br />
[Cs] aq -0.07 0.85 a<br />
0.35 NA -0.11 0.47 a<br />
D.6<br />
1.00<br />
0.29 0.13 -0.17 -0.15<br />
a Correlation coefficient is significant at the 5% level of significance (P # 0.05).<br />
Table D.4. Correlation coefficients (r) of the soil-only data set. [Data set is<br />
presented in Section D.4.]<br />
Cesium K d<br />
Cesium<br />
K d<br />
1.00<br />
Clay<br />
Content<br />
Clay Content -0.21 1.00<br />
Mica 0.27 0 1.00<br />
pH 0.11 0.4 0.07 1.00<br />
CEC -0.83 NA 0.99 1<br />
Surface Area -0.31 NA 0.99 1<br />
Mica pH CEC Surface Area<br />
0.05 1.00<br />
-0.03 0.37 1.00<br />
[Cs] aq 0.18 NA 0.09 -0.04 0.00 0<br />
1 Correlation coefficient is significant at >5% level of significance (P # 0.05).
The high correlations between mica concentrations and CEC (r = 0.99) and mica concentrations<br />
and surface area (r = 0.99) are somewhat misleading in the fact that both correlations represent<br />
only 4 data points collected from 1 study site in Fontenay-aux-Roses in France (Legoux et al.,<br />
1992).<br />
D.2.2 Cesium Adsorption as a Function of CEC and pH<br />
Akiba and Hashimoto (1990) showed a strong correlation between cesium K d values and the CEC<br />
of a large number of soils, minerals, and rock materials. The regression equation generated from<br />
their study was:<br />
log (Cs K d) = 1.2 + 1.0 log (CEC) (D.1)<br />
A similar regression analysis using the entire data set (mineral, rocks, and soils) is presented in<br />
Figure D.1.<br />
Figure D.1. Relation between cesium K d values and CEC.<br />
D.7
By transposing the CEC and cesium K d data into logarithms, the regression correlation slightly<br />
increases from 0.52 (Table D.3) to 0.60 (Figure D.1). However, a great amount of scatter in the<br />
data can still be seen in the logarithmic transposed data. For instance, at log(CEC) of 0.25, the<br />
cesium K d values range over 4 orders of magnitude. It is important to note that the entire cesium<br />
K d data set only varies 5 orders of magnitude. Thus, the correlation with CEC, although the<br />
strongest of all the independent variables examined, did not reduce greatly the variability of<br />
possible cesium K d values.<br />
D.2.3 CEC as a Function of Clay Content and pH<br />
Because CEC values are not always available to contaminant transport modelers, an attempt was<br />
made to use independent variables more commonly available in the regression analysis. Multiple<br />
regression analysis was conducted using clay content and pH as independent variables to predict<br />
CEC values (Figure D.2). Clay content was highly correlated to CEC (r = 0.64). Soil pH was<br />
not significantly correlated to either CEC or cesium K d values.<br />
Figure D.2. Relation between CEC and clay content.<br />
D.8
D.2.4 Cesium Adsorption onto Mica-Like Minerals<br />
Cesium adsorption onto mica-like minerals has long been recognized as a non-reversible reaction<br />
(Bruggenwert and Kamphorst, 1979; Comans et al., 1989; Cremers et al., 1988; Douglas, 1989;<br />
Evans et al., 1983; Francis and Brinkley, 1976; Sawhney, 1972; Smith and Comans, 1996;<br />
Tamura, 1972). This is an important property in adsorption reactions because 1 of the<br />
assumptions in applying the K d model to describe adsorption is that the rate at which adsorption<br />
occurs is equal to the rate at which desorption occurs. This phenomena is referred to as an<br />
adsorption hysteresis. Cesium adsorption onto mica-like minerals is appreciably faster than its<br />
desorption. The reason for this is that the cesium ion fits perfectly into the hexagonal ring formed<br />
on the tetrahedral sheet in the crystallographic structure of mica-like clays. This perfect fit does<br />
not permit other cations that exist at much greater concentrations in nature to exchange the<br />
cesium from these sites. This can be demonstrated using the data of Tamura (1972) (Table D.5).<br />
He measured cesium K d values for mica, vermiculite, and kaolinite using a water and 0.1 M NaCl<br />
background solution. For mica, the K d value remained about the same for both solutions. For the<br />
vermiculite and kaolinite, the cesium K d values greatly decreased when the higher ionic strength<br />
solution was used. This indicates that the sodium, which existed at 11 orders of magnitude higher<br />
concentration than the cesium could out compete the adsorption of cesium on the vermiculite and<br />
kaolinite but not on the mica. Another point of interest regarding this data set is that the cesium<br />
K d values do correlate with CEC of these different mineral phases when water is the background<br />
solution. However, when the higher ionic strength solution is used, the correlation with CEC no<br />
longer exists.<br />
Comans et al. (1989) measured cesium K d values of a mica (Fithian illite) by desorption and<br />
adsorption experiments. Portions of their data are presented in Table D.6. Cesium K d values<br />
based on desorption experiments are appreciably greater than those measure in adsorption<br />
experiments.<br />
Table D.5. Effect of mineralogy on cesium exchange. [Data are from Tamura<br />
(1972) who used an initial concentration of dissolved cesium of<br />
1.67x10 -12 M.]<br />
Mineral<br />
Phases<br />
CEC<br />
(meq/100 g)<br />
D.9<br />
K d in Water<br />
(ml/g)<br />
K d in 0.1 M NaCl<br />
(ml/g)<br />
Mica 20 26,000 28,600<br />
Vermiculite 127 52,000 2,700<br />
Kaolinite 11.2 2,500 94
Table D.6. Cesium K d values measured on mica (Fithian illite) via adsorption and<br />
desorption experiments. [Data are from Comans et al. (1989).]<br />
Experimental Conditions Adsorption<br />
Cesium K d<br />
D.10<br />
Desorption<br />
Cesium K d<br />
K-saturated Mica, 7x10 -6 M Cs 2,890 5,200<br />
K-saturated Mica, 2x10 -7 M Cs 9,000 11,300<br />
Ca-saturated Mica, 7x10 -6 M Cs 1,060 4,600<br />
Ca-saturated Mica, 2x10 -7 M Cs 600,000 1,050,000<br />
Essentially all K d values reported in the literature are measured using adsorption experiments.<br />
Thus, in the case of soils containing mica-like soils, using adsorption K d values will likely<br />
overestimate the degree to which desorption will occur. To account for this difference in<br />
adsorption and desorption, one could artificially increase the K d values used in a transport code<br />
when cesium is desorbing from contaminated soil.<br />
D.2.5 Cesium Adsorption as a Function of Dissolved Cesium Concentrations<br />
At very low concentrations, the adsorption isotherm for cesium is linear. The linear range varies<br />
dependent on the adsorbing phase and on the background aqueous phase (Akiba et al., 1989;<br />
Sposito, 1989). Table D.7 provides the linear range of some Freundlich adsorption isotherm data<br />
reported in the literature. The upper limit of the linear range varies by several orders of<br />
magnitude depending on the solid phase and aqueous chemistry. The lowest upper limit reported<br />
in Table D.7 is 1 x 10 -10 M cesium. This is in fact a rather high concentration when compared to<br />
those found in groundwater plumes. For instance, the highest reported 137 Cs concentration in the<br />
groundwaters beneath the Hanford Site in 1994 was 1.94 x 10 -13 M (or 2,310 pCi/l) for Well 299<br />
E-28-23 (Hartman and Dresel, 1997). This is several orders of magnitude below the smallest<br />
upper limit reported in Table D.7, suggesting that most far-field radioactive cesium adsorption<br />
likely follows a linear isotherm. The simple K d value describes a linear isotherm.
Table D.7. Approximate upper limits of linear range of adsorption isotherms on various<br />
solid phases.<br />
Upper Limit of<br />
Linear Range (M)<br />
Solid Phase Background<br />
Aqueous Phase<br />
D.11<br />
Reference<br />
1 x 10 -7 Itado Tuff Deionized Water Akida et al., 1989<br />
1 x10 -10 Sandstone Deionized Water Akida et al., 1989<br />
5 x 10 -5 Limestone Deionized Water Akida et al., 1989<br />
1 x 10 -10 Augite Andesite Deionized Water Akida et al., 1989<br />
5 x 10 -9 Olivine Basalt Deionized Water Akida et al., 1989<br />
1 x 10 -8<br />
5 x 10 -8<br />
5 x 10 -7<br />
1 x 10 -6<br />
1 x 10 -1<br />
eported in Table D.8 are described in Table D.9. A plot of available cesium adsorption versus<br />
equilibrium cesium solution concentration is shown in Figure D.3.<br />
Figure D.3. K d values calculated from an overall literature<br />
Freundlich equation for cesium (Equation D.2).<br />
D.12
Table D.8. Freundlich equations identified in literature for cesium.<br />
a 1 b 1 Range of Solution Cs<br />
Concentration (M)<br />
D.13<br />
Experimental Ref. 2<br />
1.7 0.677 Water/Batcombe Sediment 1<br />
3,300 0.909 Water/Denchworth Sediment 1<br />
260 0.841 Water/Tedburn Sediment 1<br />
16 0.749 Water/Teigngrace Sediment 1<br />
12.2 0.745 1x10 -8 to 1x10 -12 Water/Batcombe Sediment 1<br />
6,070 0.899 1x10 -8 to 1x10 -12 Water/Denchworth Sediment 1<br />
1,290 0.849 1x10 -8 to 1x10 -12<br />
163 0.815 1x10 -8 to 1x10 -12<br />
1.23 0.657 1x10 -8 to 1x10 -12<br />
Water/Tedburn Sediment 1<br />
Water/Teigngrace Sediment 1<br />
CaCl 2/Batcombe Sediment 1<br />
0.63 0.659 CaCl 2/Batcombe Sediment 1<br />
427 0.814 1x10 -8 to 1x10 -12<br />
CaCl 2/Denchworth Sediment 1<br />
1.5 0.599 CaCl 2/Denchworth Sediment 1<br />
48.1 0.754 1x10 -8 to 1x10 -12<br />
CaCl 2/Tedburn Sediment 1<br />
17 0.739 CaCl 2/Tedburn Sediment 1<br />
5.22 0.702 1x10 -8 to 1x10 -12<br />
CaCl 2/Teigngrace Sediment 1<br />
4.4 0.716 CaCl 2/Teigngrace Sediment 1<br />
0.22 1.1 1x10 -9 to 1.5x10 -2<br />
0.017 0.53 1x10 -9 to 1.5x10 -2<br />
0.13 1 1x10 -9 to 1.5x10 -2<br />
0.048 0.67 1x10 -9 to 1.5x10 -2<br />
5.10x10 -4<br />
3.00x10 -3<br />
1.30x10 -5<br />
0.21 1x10 -9 to 1.5x10 -2<br />
0.48 1x10 -9 to 1.5x10 -2<br />
0.013 1x10 -9 to 1.5x10 -2<br />
Bentonite/Water 2<br />
Bentonite/Water 2<br />
Bentonite/Groundwater 2<br />
Bentonite/Groundwater 2<br />
Takadata Loam/Water 2<br />
Takadata Loam/Groundwater 2<br />
Hachinohe Loam/Water 2<br />
2.30x10 -5 0.38 1x10 -9 to 1.5x10 -2 Hachinohe Loam/Groundwater 2
a 1 b 1 Range of Solution Cs<br />
Concentration (M)<br />
D.14<br />
Experimental Ref. 2<br />
2.70x10 -4 0.546 1x10 -8 to 1x10 -2 Unwashed/Kaolinite/pH 2 3<br />
5.20x10 -4 0.543 1x10 -8 to 1x10 -2 Unwashed/Kaolinite/pH 4 3<br />
2.04x10 -3 0.588 1x10 -8 to 1x10 -2 Unwashed/Kaolinite/pH 10 3<br />
2.27x10 -3 0.586 1x10 -8 to 1x10 -2 Sodium/Kaolinite/pH 2 3<br />
5.04x10 -2 0.723 1x10 -8 to 1x10 -2 Sodium/Kaolinite/pH 4 3<br />
3.49x10 -2 0.703 1x10 -8 to 1x10 -2 Na/Kaolinite/pH 7 3<br />
0.235 0.821 1x10 -8 to 1x10 -2 Na/Kaolinite/pH 10 3<br />
3.03x10 -2<br />
0.804 1x10 -8 to 1x10 -2<br />
0.135 0.845 1x10 -8 to 1x10 -2<br />
0.247 0.881 1x10 -8 to 1x10 -2<br />
8.71x10 -3<br />
1.02x10 -4<br />
1.05x10 -2<br />
3.17x10 -2<br />
0.694 1x10 -8 to 1x10 -2<br />
0.503 1x10 -8 to 1x10 -2<br />
0.709 1x10 -8 to 1x10 -2<br />
0.755 1x10 -8 to 1x10 -2<br />
0.224 0.815 1x10 -8 to 1x10 -2<br />
0.241 0.839 1x10 -8 to 1x10 -2<br />
0.481 0.897 1x10 -8 to 1x10 -2<br />
1.84 0.938 1x10 -8 to 1x10 -2<br />
0.274 0.82 1x10 -8 to 1x10 -2<br />
3.40x10 -2<br />
4.90x10 -2<br />
4.00x10 -2<br />
0.51 1x10 -7 to 1x10 -3<br />
0.5 1x10 -7 to 1x10 -3<br />
Ca/Kaolinite/pH 2 3<br />
Ca/Kaolinite/pH 4 3<br />
Ca/Kaolinite/pH 7 3<br />
Ca/Kaolinite/pH 10 3<br />
Na/Montmorillonite/pH 2 3<br />
Na/Montmorillonite/pH 4 3<br />
Na/Montmorillonite./pH 7 3<br />
Na/Montmorillonite/pH 10 3<br />
Ca/Montmorillonite/pH 2 3<br />
Ca/Montmorillonite/pH 4 3<br />
Ca/Montmorillonite/pH 7 3<br />
Ca/Montmorillonite/pH 10 3<br />
Granite/pH 8.2 4<br />
Granite/pH 8.2 4<br />
0.5 5<br />
1 Parameters “a” and “b” are fitting parameters in the Freundlich equation.<br />
2 References: 1 = Fukui, 1990; 2 = Konishi et al., 1988; 3 = Adeleye et al., 1994; 4 = Serne et<br />
al., 1993; 5 = Shiao et al., 1979.
Table D.9. Descriptive statistics of the cesium Freundlich equations (Table D.8)<br />
reported in the literature.<br />
Statistic a b<br />
Mean 252 0.696<br />
Standard Error 150.2 0.029<br />
Median 0.222 0.720<br />
Mode NA 0.815<br />
Standard Deviation 1019 0.198<br />
Sample Variance 1038711 0.039<br />
Range 6070 1.087<br />
Minimum 0.000013 0.013<br />
Maximum 6070 1.1<br />
95% Confidence Level 302 0.059<br />
Using the medians of the a and b parameters from the literature, we come up with the overall<br />
equation:<br />
Cs adsorbed = 0.222(Cs solution) 0.720<br />
This equation is plotted in Figure D.4. Using Cs adsorbed and Cs solution from equation D.3, a K d value<br />
can be calculated according to equations D.4,<br />
K d = Cs adsorbed/Cs solution.<br />
Cesium K d values calculated from Equations D.3 and D.4 are presented in Figure D.5.<br />
D.15<br />
(D.3)<br />
(D.4)
Figure D.4. Generalized cesium Freundlich equation<br />
(Equation D.3) derived from the literature.<br />
Figure D.5. Cesium K d values calculated from generalized<br />
Freundlich equation (Equations D.3 and D.4)<br />
derived from the literature.<br />
D.16
D.2.6 Approach to Selecting K d Values for Look-up Table<br />
Linear regression analyses were conducted with data collected from the literature. These analyses<br />
were used as guidance for selecting appropriate K d values for the look-up table. The K d values<br />
used in the look-up tables could not be based entirely on statistical consideration because the<br />
statistical analysis results were occasionally nonsensible. For example, the data showed a negative<br />
correlation between pH and CEC, and pH and cesium K d values. These trends contradict well<br />
established principles of surface chemistry. Instead, the statistical analysis was used to provide<br />
guidance as to the approximate range of values to use and to identify meaningful trends between<br />
the cesium K d values and the solid phase parameters. Thus, the K d values included in the look-up<br />
table were in part selected based on professional judgment. Again, only low-ionic strength<br />
solutions, such as groundwaters, were considered; thus no solution variables were included.<br />
Two look-up tables containing cesium K d values were created. The first table is for systems<br />
containing low concentrations (i.e., less than about 5 percent of the clay-size fraction) of mica-like<br />
minerals (Table D.10). The second table is for systems containing high concentrations of micalike<br />
minerals (Table D.11). For both tables, the user will be able to reduce the range of possible<br />
cesium K d values with knowledge of either the CEC or the clay content.<br />
The following steps were taken to assign values to each category in the look-up tables. A relation<br />
between CEC and clay content was established using data presented in this section. Three CEC<br />
and clay content categories were selected. The limits of these categories were arbitrarily<br />
assigned. The central estimates for the 5<br />
percent mica look-up table (Table D.11) were assigned by multiplying the central estimates from<br />
Table D.10 by a factor of 2.5. The 2.5 scaler was selected based on relationships existing in the<br />
values in the data set and in Table D.6. Finally, the lower and upper limits for these central<br />
estimates were estimated based on the assumption that there was 2.5 orders of magnitude<br />
variability associated with the central estimates. The variability was based on visual inspection of<br />
a number of figures containing the cesium K d values, including Figure D.1.<br />
The calculations and equations used to estimate the central, minimum, and maximum estimates<br />
used in the look-up tables are presented in Table D.12.<br />
D.17
Table D.10. Estimated range of K d values (ml/g) for cesium based on CEC or clay content for<br />
systems containing
Mica<br />
Concentration<br />
in Clay Fraction<br />
(%)<br />
Table D.12. Calculations for values used in look-up table.<br />
Clay<br />
Content<br />
(wt.%)<br />
CE 1<br />
(ml/g)<br />
Logarithm Scale Base-10 Scale<br />
Log CE<br />
D.19<br />
Lower Limit<br />
(Log CE)/2<br />
Lower Limit<br />
10 (log CE)/2 (ml/g)<br />
Upper Limit<br />
10 log CE + (log CE)/2 (ml/g)<br />
D.3.0 K d Data Set for Soils and Pure Mineral Phases<br />
Table D.13 lists the available cesium K d values identified for experiments conducted with soils and<br />
pure mineral phases.<br />
Cesium<br />
<strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
(wt.%<br />
)<br />
Table D.13. Cesium K d data base for soils and pure mineral phases<br />
Mica<br />
(%)<br />
pH CEC a<br />
(meq/100 g)<br />
SA 1<br />
(m 2 /g)<br />
Aqueous Cs<br />
(µM)<br />
D.20<br />
Background<br />
Aqueous<br />
247 6.2 1.90x10 -2 Gorleben<br />
Groundwater<br />
Soil and Mineral<br />
Phase ID and<br />
Information<br />
Ref 2<br />
Gorleben Sediment 1<br />
62 6.2 1.42x10 -1 Gorleben Sediment 1<br />
22 6.2 5.94x10 -1 Gorleben Sediment 1<br />
16 6.2 1.05 Gorleben Sediment 1<br />
12 6.2 1.53 Gorleben Sediment 1<br />
167 8.1 189 5.20x10 -3 Groundwater-1 S1: Quartz,<br />
Kaolinite,<br />
Plagioclase<br />
1 7.8 113 5.20x10 -3 Groundwater-2 S2:Quartz,<br />
Kaolinite, Dolomite<br />
1500 9.3 60 70 1.00x10 -1 Water pH 9.3 Bentonite 3<br />
160 2.4 60 70 1.00x10 -1 Groundwater<br />
pH 2.4<br />
1100 9.3 60 70 1.00x10 -1 Groundwater<br />
pH 9.3<br />
Bentonite 3<br />
Bentonite 3<br />
4100 6.1 20 130 1.00x10 -1 Water pH 6.1 Takadate loam 3<br />
1400 7.7 20 130 1.00x10 -1 Groundwater<br />
pH 7.7<br />
Takadate loam 3<br />
1100 6.6 70 60 1.00x10 -1 Water pH 6.6 Hachinohe loam 3<br />
280 8.3 70 60 1.00x10 -1 Groundwater<br />
pH 8.3<br />
Hachinohe loam 3<br />
237 8.2 2 22 1.00x10 -3 ym-22 4<br />
8220 8.2 109 103 1.00x10 -3 ym-38 4<br />
325 8.2 6 43 1.00x10 -3 ym-45 4<br />
22100 8.2 51 19 1.00x10 -3 ym-48 4<br />
35800 8.2 107 1.00x10 -3 ym-49 4<br />
42600 8.2 107 1.00x10 -3 ym-49 4<br />
205 8.2 4 1.00x10 -3 ym-54 4<br />
2<br />
2
Cesium<br />
<strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
(wt.%<br />
)<br />
Mica<br />
(%)<br />
pH CEC a<br />
(meq/100 g)<br />
SA 1<br />
(m 2 /g)<br />
Aqueous Cs<br />
(µM)<br />
Background<br />
Aqueous<br />
Soil and Mineral<br />
Phase ID and<br />
Information<br />
15200 8.4 31 1.00x10 -3 low salts JA-18 4<br />
8440 8.3 31 1.00x10 -3 hi salts JA-18 4<br />
143 8.2 8 1.00x10 -3 low salts JA-32 4<br />
73 8.5 8 1.00x10 -3 hi salts JA-32 4<br />
1390 8.4 100 1.00x10 -3 low salts JA-37 4<br />
757 8.5 100 1.00x10 -3 hi salts JA-37 4<br />
95 15 4 4.20x10 -4 0.005 M Na Savannah River 5<br />
120 15 5.5 4.20x10 -4 0.005 M Na Savannah River 5<br />
130 15 6.7 4.20x10 -4 0.005 M Na Savannah River 5<br />
130 15 7 4.20x10 -4 0.005 M Na Savannah River 5<br />
150 15 8.5 4.20x10 -4 0.005 M Na Savannah River 5<br />
160 15 10.2 4.20x10 -4 0.005 M Na Savannah River 5<br />
72 3 4 4.20x10 -4 0.005 M Na 4-Mile Creek 5<br />
79 3 5.5 4.20x10 -4 0.005 M Na 4-Mile Creek 5<br />
75 3 6.7 4.20x10 -4 0.005 M Na 4-Mile Creek 5<br />
98 3 7 4.20x10 -4 0.005 M Na 4-Mile Creek 5<br />
83 3 8.5 4.20x10 -4 0.005 M Na 4-Mile Creek 5<br />
33 4 4 4.20x10 -4 0.005 M Na Par Pond Soil 5<br />
37 4 5.5 4.20x10 -4 0.005 M Na Par Pond Soil 5<br />
40 4 7 4.20x10 -4 0.005 M Na Par Pond Soil 5<br />
39 4 8.5 4.20x10 -4 0.005 M Na Par Pond Soil 5<br />
50 4 10.2 4.20x10 -4 0.005 M Na Par Pond Soil 5<br />
27 2 4 4.20x10 -4 0.005 M Na Steel Creek Soil 5<br />
25 2 5.5 4.20x10 -4 0.005 M Na Steel Creek Soil 5<br />
26 2 6.7 4.20x10 -4 0.005 M Na Steel Creek Soil 5<br />
26 2 7 4.20x10 -4 0.005 M Na Steel Creek Soil 5<br />
38 2 8.5 4.20x10 -4 0.005 M Na Steel Creek Soil 5<br />
39 2 10.2 4.20x10 -4 0.005 M Na Steel Creek Soil 5<br />
88 4 4 4.20x10 -4 0.005 M Na Lower 3 Runs Soil 5<br />
92 4 5.5 4.20x10 -4 0.005 M Na Lower 3 Runs Soil 5<br />
93 4 6.7 4.20x10 -4 0.005 M Na Lower 3 Runs Soil 5<br />
D.21<br />
Ref 2
Cesium<br />
<strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
(wt.%<br />
)<br />
Mica<br />
(%)<br />
pH CEC a<br />
(meq/100 g)<br />
SA 1<br />
(m 2 /g)<br />
Aqueous Cs<br />
(µM)<br />
Background<br />
Aqueous<br />
Soil and Mineral<br />
Phase ID and<br />
Information<br />
85 4 7 4.20x10 -4 0.005 M Na Lower 3 Runs Soil 5<br />
94 4 8.5 4.20x10 -4 0.005 M Na Lower 3 Runs Soil 5<br />
101 4 10.2 4.20x10 -4 0.005 M Na Lower 3 Runs Soil 5<br />
88 5 4 4.20x10 -4 0.005 M Na Pen Branch Soil 5<br />
89 5 5.5 4.20x10 -4 0.005 M Na Pen Branch Soil 5<br />
90 5 6.7 4.20x10 -4 0.005 M Na Pen Branch Soil 5<br />
84 5 7 4.20x10 -4 0.005 M Na Pen Branch Soil 5<br />
101 5 10.2 4.20x10 -4 0.005 M Na Pen Branch Soil 5<br />
22 2 4 4.20x10 -4 0.005 M Na Upper 3 Runs Soil 5<br />
31 2 5.5 4.20x10 -4 0.005 M Na Upper 3 Runs Soil 5<br />
37 2 6.7 4.20x10 -4 0.005 M Na Upper 3 Runs Soil 5<br />
40 2 7 4.20x10 -4 0.005 M Na Upper 3 Runs Soil 5<br />
78 2 10.2 4.20x10 -4 0.005 M Na Upper 3 Runs Soil 5<br />
27 8.25 1.83 17.7 2.72x10 2 0.002 M<br />
Groundwater<br />
329 8.25 1.83 17.7 2.90x10 -1 0.002 M<br />
Groundwater<br />
960 8.25 1.83 17.7 1.03x10 -3 0.002 M<br />
Groundwater<br />
1088 8.25 1.83 17.7 9.11x10 -6 0.002 M<br />
Groundwater<br />
1084 8.25 1.83 17.7 1.87x10 -6 0.002 M<br />
Groundwater<br />
28 8.6 1.83 17.7 2.63x10 2 0.013 M<br />
Groundwater<br />
289 8.6 1.83 17.7 3.31x10 -1 0.013 M<br />
Groundwater<br />
951 8.6 1.83 17.7 1.05x10 -3 0.013 M<br />
Groundwater<br />
1022 8.6 1.83 17.7 9.77x10 -6 0.013 M<br />
Groundwater<br />
1025 8.6 1.83 17.7 1.95x10 -6 0.013 M<br />
Groundwater<br />
18 8.2 1.5 10.3 3.61x10 2 0.002 M<br />
Groundwater<br />
189 8.2 1.5 10.3 5.00x10 -1 0.002 M<br />
Groundwater<br />
D.22<br />
Ref 2<br />
Umtanum Basalt 6<br />
Umtanum Basalt 6<br />
Umtanum Basalt 6<br />
Umtanum Basalt 6<br />
Umtanum Basalt 6<br />
Umtanum Basalt 6<br />
Umtanum Basalt 6<br />
Umtanum Basalt 6<br />
Umtanum Basalt 6<br />
Umtanum Basalt 6<br />
Flow E Basalt 6<br />
Flow E Basalt 6
Cesium<br />
<strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
(wt.%<br />
)<br />
Mica<br />
(%)<br />
pH CEC a<br />
(meq/100 g)<br />
SA 1<br />
(m 2 /g)<br />
Aqueous Cs<br />
(µM)<br />
Background<br />
Aqueous<br />
418 8.2 1.5 10.3 2.34x10 -3 0.002 M<br />
Groundwater<br />
450 8.2 1.5 10.3 2.17x10 -5 0.002 M<br />
Groundwater<br />
487 8.2 1.5 10.3 3.98x10 -6 0.002 M<br />
Groundwater<br />
20 8.7 1.5 10.3 3.39x10 2 0.013 M<br />
Groundwater<br />
214 8.7 1.5 10.3 4.47x10 -1 0.013 M<br />
Groundwater<br />
488 8.7 1.5 10.3 2.00x10 -3 0.013 M<br />
Groundwater<br />
549 8.7 1.5 10.3 1.78x10 -5 0.013 M<br />
Groundwater<br />
617 8.7 1.5 10.3 3.24x10 -6 0.013 M<br />
Groundwater<br />
48 8.3 4.84 31.2 1.71x10 2 0.002 M<br />
Groundwater<br />
460 8.3 4.84 31.2 2.13x10 -1 0.002 M<br />
Groundwater<br />
1111 8.3 4.84 31.2 8.30x10 -4 0.002 M<br />
Groundwater<br />
1466 8.3 4.84 31.2 6.37x10 -6 0.002 M<br />
Groundwater<br />
1281 8.3 4.84 31.2 1.39x10 -6 0.002 M<br />
Groundwater<br />
56 8.55 4.84 31.2 1.51x10 2 0.013 M<br />
Groundwater<br />
389 8.55 4.84 31.2 2.57x10 -1 0.013 M<br />
Groundwater<br />
853 8.55 4.84 31.2 1.17x10 -3 0.013 M<br />
Groundwater<br />
952 8.55 4.84 31.2 1.05x10 -5 0.013 M<br />
Groundwater<br />
908 8.55 4.84 31.2 1.74x10 -6 0.013 M<br />
Groundwater<br />
212 8.3 71 646 4.50x10 1 0.002 M<br />
Groundwater<br />
1080 8.3 71 646 9.17x10 -1 0.002 M<br />
Groundwater<br />
D.23<br />
Soil and Mineral<br />
Phase ID and<br />
Information<br />
Ref 2<br />
Flow E Basalt 6<br />
Flow E Basalt 6<br />
Flow E Basalt 6<br />
Flow E Basalt 6<br />
Flow E Basalt 6<br />
Flow E Basalt 6<br />
Flow E Basalt 6<br />
Flow E Basalt 6<br />
Pomona Basalt 6<br />
Pomona Basalt 6<br />
Pomona Basalt 6<br />
Pomona Basalt 6<br />
Pomona Basalt 6<br />
Pomona Basalt 6<br />
Pomona Basalt 6<br />
Pomona Basalt 6<br />
Pomona Basalt 6<br />
Pomona Basalt 6<br />
Smectite 6<br />
Smectite 6
Cesium<br />
<strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
(wt.%<br />
)<br />
Mica<br />
(%)<br />
pH CEC a<br />
(meq/100 g)<br />
SA 1<br />
(m 2 /g)<br />
Aqueous Cs<br />
(µM)<br />
Background<br />
Aqueous<br />
13042 8.3 71 646 7.66x10 -5 0.002 M<br />
Groundwater<br />
9794 8.3 71 646 1.00x10 -6 0.002 M<br />
Groundwater<br />
25000 8.3 71 646 7.00x10 -8 0.002 M<br />
Groundwater<br />
224 9.2 71 646 4.27x10 -1 0.013 M<br />
Groundwater<br />
2136 9.2 71 646 4.68x10 -2 0.013 M<br />
Groundwater<br />
5882 9.2 71 646 1.70x10 -4 0.013 M<br />
Groundwater<br />
8547 9.2 71 646 1.17x10 -6 0.013 M<br />
Groundwater<br />
8333 9.2 71 646 2.40x10 -7 0.013 M<br />
Groundwater<br />
D.24<br />
Soil and Mineral<br />
Phase ID and<br />
Information<br />
Ref 2<br />
Smectite 6<br />
Smectite 6<br />
Smectite 6<br />
Smectite 6<br />
Smectite 6<br />
Smectite 6<br />
Smectite 6<br />
Smectite 6<br />
5000 24 4.4 82 6.80x10 -2 1x10 -6 M KCl Batcombe 7<br />
5000 24 4.4 82 6.80x10 -2 1x10 -5 M KCl Batcombe 7<br />
4700 24 4.4 82 6.80x10 -2 1x10 -4 M KCl Batcombe 7<br />
2000 24 4.4 82 6.80x10 -2 1x10 -3 M KCl Batcombe 7<br />
9000 42 6.2 72 6.80x10 -2 1x10 -6 M KCl Tedburn 7<br />
8000 42 6.2 72 6.80x10 -2 1x10 -5 M KCl Tedburn 7<br />
9000 42 6.2 72 6.80x10 -2 1x10 -4 M KCl Tedburn 7<br />
2000 42 6.2 72 6.80x10 -2 1x10 -3 M KCl Tedburn 7<br />
1050 42 7.3 54 6.80x10 -2 1x10 -6 M KCl Teigngrace 7<br />
1025 42 7.3 54 6.80x10 -2 1x10 -5 M KCl Teigngrace 7<br />
1000 42 7.3 54 6.80x10 -2 1x10 -4 M KCl Teigngrace 7<br />
800 42 7.3 54 6.80x10 -2 1x10 -3 M KCl Teigngrace 7<br />
11000 130 1.00x10 -7 Water Itago Tuff 8<br />
10000 97 1.00x10 -7 Water Ohya Tuff 8<br />
5000 2.4 1.00x10 -7 Water Sandstone 8<br />
2000 1.9 1.00x10 -7 Water Shale 8<br />
6000 1.9 1.00x10 -7 Water Augite Audesite 8<br />
500 1.2 1.00x10 -7 Water Plagio Rhyolite 8<br />
5800 0.75 1.00x10 -7 Water Olivine Basalt 8
Cesium<br />
<strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
(wt.%<br />
)<br />
Mica<br />
(%)<br />
pH CEC a<br />
(meq/100 g)<br />
SA 1<br />
(m 2 /g)<br />
Aqueous Cs<br />
(µM)<br />
Background<br />
Aqueous<br />
Soil and Mineral<br />
Phase ID and<br />
Information<br />
900 0.54 1.00x10 -7 Water Ionada Granite 8<br />
260 0.35 1.00x10 -7 Water Rokka Granite 8<br />
80 0.033 1.00x10 -7 Water Limestone 8<br />
2200 1.2 1.00x10 -7 Water Biotite 8<br />
1800 0.93 1.00x10 -7 Water Chlorite 8<br />
630 0.33 1.00x10 -7 Water Hornblende 8<br />
420 0.11 1.00x10 -7 Water Grossular 8<br />
460 0.0067 1.00x10 -7 Water Forsterite 8<br />
30 0.0034 1.00x10 -7 Water K-feldspar 8<br />
89 0.0032 1.00x10 -7 Water Albite 8<br />
31 0.00098 1.00x10 -7 Water Quartz 8<br />
1 0.15849 1.00x10 -1 Calcite 9<br />
3 0.19953 1.00x10 -1 Apatite 9<br />
6 1.58489 1.00x10 -1 Hematite 9<br />
13 1.77828 1.00x10 -1 Orthoclase 9<br />
16 5.62341 1.00x10 -1 Serpentine 9<br />
200 7.94328 1.00x10 -1 Hornblende 9<br />
631 39.8107 1.00x10 -1 Biotite 9<br />
794 63.0957 1.00x10 -1 Muscovite 9<br />
100 4.46684 1.00x10 -1 Gneiss 9<br />
16 6.30957 1.00x10 -1 Diabase 9<br />
158 10 1.00x10 -1 Stripa Granite 9<br />
562 11.2202 1.00x10 -1 Finsjo Granite 9<br />
900 5 1.00x10 -1 Biotite 9<br />
790 7 1.00x10 -1 Biotite 9<br />
700 9 1.00x10 -1 Biotite 9<br />
2 5 1.00x10 -1 Hematite 9<br />
4 7 1.00x10 -1 Hematite 9<br />
8 9 1.00x10 -1 Hematite 9<br />
40 5 1.00x10 -1 Hornblende 9<br />
100 7 1.00x10 -1 Hornblende 9<br />
D.25<br />
Ref 2
Cesium<br />
<strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
(wt.%<br />
)<br />
Mica<br />
(%)<br />
pH CEC a<br />
(meq/100 g)<br />
SA 1<br />
(m 2 /g)<br />
Aqueous Cs<br />
(µM)<br />
Background<br />
Aqueous<br />
Soil and Mineral<br />
Phase ID and<br />
Information<br />
240 9 1.00x10 -1 Hornblende 9<br />
3 5 1.00x10 -1 Magnetite 9<br />
5 7 1.00x10 -1 Magnetite 9<br />
9 9 1.00x10 -1 Magnetite 9<br />
700 5 1.00x10 -1 Muscovite 9<br />
810 7 1.00x10 -1 Muscovite 9<br />
840 9 1.00x10 -1 Muscovite 9<br />
7 5 1.00x10 -1 Orthoclase 9<br />
14 7 1.00x10 -1 Orthoclase 9<br />
7 9 1.00x10 -1 Orthoclase 9<br />
52000 127 1.67x10 -6 Deionized Water Vermiculite 10<br />
26000 20 1.67x10 -6 Deionized Water Illite 10<br />
2500 11.2 1.67x10 -6 Deionized Water Kaolinite 10<br />
2700 127 1.67x10 -6 0.1 N NaCl Vermiculite 10<br />
28600 20 1.67x10 -6 0.1 N NaCl Illite 10<br />
94 11.2 1.67x10 -6 0.1 N NaCl Kaolinite 10<br />
7 1.00x10 -7 Groundwater Hanford Vadose<br />
Sediment<br />
12 1.00x10 -7 Groundwater Hanford Vadose<br />
Sediment<br />
2190 4 9 7.7 8.40x10 -3 Groundwater Sediment CGS-1 12<br />
7610 5 12 8.2 8.40x10 -3 Groundwater Sediment TBS-1 12<br />
620 6 9 7.9 8.40x10 -3 Groundwater Sediment Trench-8 12<br />
1 CEC = cation exchange capacity; SA = surface area.<br />
2 References: 1 = Lieser and Steinkopff, 1989; 2 = Lieser et al., 1986; 3 =Konishi et al., 1988; 4 = Vine et al., 1980;<br />
5 = Elprince et al., 1977; 6 = Ames et al., 1982; 7 = Staunton, 1994; 8 = Akiba et al., 1989; 9 = Torstenfelt et al., 1982;<br />
10 = Tamura, 1972; 11 = Routson et al., 1980; 12 = Serne et al., 1993.<br />
D.26<br />
Ref 2<br />
11<br />
11
D.4.0 Data Set for Soils<br />
Table D.14 lists the available cesium K d values identified for experiments conducted with only<br />
soils.<br />
Cesium<br />
K d<br />
(ml/g)<br />
Clay<br />
(wt%)<br />
Mica<br />
(% )<br />
Table D.14. Cesium K d data set for soils only.<br />
pH CEC (a)<br />
(meq/100<br />
g)<br />
SA 1<br />
(m 2 /g)<br />
D.27<br />
Cs<br />
(µM)<br />
Aqueous<br />
Phase<br />
247 6.2 1.90x10 -2 Gorleben<br />
Groundwater<br />
Soil ID<br />
and Information<br />
Ref. 2<br />
Gorleben Sediment 1<br />
62 6.2 1.42x10 -1 Gorleben Sediment 1<br />
22 6.2 5.94x10 -1 Gorleben Sediment 1<br />
4100 6.1 20 130 1.00x10 -1 Water pH 6.1 Takadate Loam 4<br />
1400 7.7 20 130 1.00x10 -1 Groundwater<br />
pH 7.7<br />
Takadate Loam 4<br />
1100 6.6 70 60 1.00x10 -1 Water pH 6.6 Hachinohe Loam 4<br />
280 8.3 70 60 1.00x10 -1 Groundwater<br />
pH 8.3<br />
Hachinohe loam 4<br />
95 15 4 4.20x10 -4 0.005 M Na Sav. River Site<br />
Sediment<br />
120 15 5.5 4.20x10 -4 0.005 M Na Sav. River Site<br />
Sediment<br />
130 15 6.7 4.20x10 -4 0.005 M Na Sav. River Site<br />
Sediment<br />
130 15 7 4.20x10 -4 0.005 M Na Sav. River Site<br />
Sediment<br />
150 15 8.5 4.20x10 -4 0.005 M Na Sav. River Site<br />
Sediment<br />
160 15 10.2 4.20x10 -4 0.005 M Na Sav. River Site<br />
Sediment<br />
72 3 4 4.20x10 -4 0.005 M Na 4-Mile Creek Sediment 6<br />
79 3 5.5 4.20x10 -4 0.005 M Na 4-Mile Creek Sediment 6<br />
75 3 6.7 4.20x10 -4 0.005 M Na 4-Mile Creek<br />
Sediment.<br />
98 3 7 4.20x10 -4 0.005 M Na 4-Mile Creek<br />
Sediment.<br />
83 3 8.5 4.20x10 -4 0.005 M Na 4-Mile Creek<br />
Sediment.<br />
33 4 4 4.20x10 -4 0.005 M Na Par Pond Soil 6<br />
6<br />
6<br />
6<br />
6<br />
6<br />
6<br />
6<br />
6<br />
6
Cesium<br />
K d<br />
(ml/g)<br />
Clay<br />
(wt%)<br />
Mica<br />
(% )<br />
pH CEC (a)<br />
(meq/100<br />
g)<br />
SA 1<br />
(m 2 /g)<br />
Cs<br />
(µM)<br />
Aqueous<br />
Phase<br />
Soil ID<br />
and Information<br />
37 4 5.5 4.20x10 -4 0.005 M Na Par Pond Soil 6<br />
40 4 7 4.20x10 -4 0.005 M Na Par Pond Soil 6<br />
39 4 8.5 4.20x10 -4 0.005 M Na Par Pond Soil 6<br />
50 4 10.2 4.20x10 -4 0.005 M Na Par Pond Soil 6<br />
27 2 4 4.20x10 -4 0.005 M Na Steel Creek Soil 6<br />
25 2 5.5 4.20x10 -4 0.005 M Na Steel Creek Soil 6<br />
26 2 6.7 4.20x10 -4 0.005 M Na Steel Creek Soil 6<br />
26 2 7 4.20x10 -4 0.005 M Na Steel Creek Soil 6<br />
38 2 8.5 4.20x10 -4 0.005 M Na Steel Creek Soil 6<br />
39 2 10.2 4.20x10 -4 0.005 M Na Steel Creek Soil 6<br />
88 4 4 4.20x10 -4 0.005 M Na Lower 3 Runs Soil 6<br />
92 4 5.5 4.20x10 -4 0.005 M Na Lower 3 Runs<br />
Sediment<br />
93 4 6.7 4.20x10 -4 0.005 M Na Lower 3 Runs<br />
Sediment<br />
85 4 7 4.20x10 -4 0.005 M Na Lower 3 Runs<br />
Sediment<br />
94 4 8.5 4.20x10 -4 0.005 M Na Lower 3 Runs<br />
Sediment<br />
101 4 10.2 4.20x10 -4 0.005 M Na Lower 3 Runs<br />
Sediment<br />
88 5 4 4.20x10 -4 0.005 M Na Pen Branch Soil 6<br />
89 5 5.5 4.20x10 -4 0.005 M Na Pen Branch Soil 6<br />
90 5 6.7 4.20x10 -4 0.005 M Na Pen Branch Soil 6<br />
84 5 7 4.20x10 -4 0.005 M Na Pen Branch Soil 6<br />
101 5 10.2 4.20x10 -4 0.005 M Na Pen Branch Soil 6<br />
22 2 4 4.20x10 -4 0.005 M Na Upper 3 Runs Soil 6<br />
31 2 5.5 4.20x10 -4 0.005 M Na Upper 3 Runs Soil 6<br />
37 2 6.7 4.20x10 -4 0.005 M Na Upper 3 Runs Soil 6<br />
40 2 7 4.20x10 -4 0.005 M Na Upper 3 Runs Soil 6<br />
78 2 10.2 4.20x10 -4 0.005 M Na Upper 3 Runs Soil 6<br />
7 1.00x10 -7 Groundwater Hanford Vadose<br />
Sediment<br />
12 1.00x10 -7 Groundwater Hanford Vadose<br />
Sediment<br />
D.28<br />
Ref. 2<br />
6<br />
6<br />
6<br />
6<br />
6<br />
8<br />
8
Cesium<br />
K d<br />
(ml/g)<br />
Clay<br />
(wt%)<br />
Mica<br />
(% )<br />
pH CEC (a)<br />
(meq/100<br />
g)<br />
SA 1<br />
(m 2 /g)<br />
Cs<br />
(µM)<br />
Aqueous<br />
Phase<br />
Soil ID<br />
and Information<br />
3,000 6 7.6 3 8.6 1.00x10 -1 Groundwater Sediment A 10<br />
4,800 7.5 5.9 4.3 12.2 1.00x10 -1 Groundwater Sediment B 10<br />
3,100 8 6.6 4.7 14.7 1.00x10 -1 Groundwater Sediment C 10<br />
3,000 5 8 2.6 6.6 1.00x10 -1 Groundwater Sediment D 10<br />
2,190 4 9 7.7 8.40x10 -3 Groundwater Sediment CGS-1 11<br />
7,610 5 12 8.2 8.40x10 -3 Groundwater Sediment TBS-1 11<br />
620 6 9 7.9 8.40x10 -3 Groundwater Sediment Trench-8 11<br />
1 CEC = cation exchange capacity; SA = surface area.<br />
2 1 = Lieser and Steinkopff, 1989; 4 = Konishi et al., 1988; 6 = Elprince et al., 1977; 8 = Routson et al., 1980; 10 = Legoux<br />
et al., 1992; 11 = Serne et al., 1993.<br />
D.5.0 References<br />
Adeleye, S. A., P. G. Clay, and M. O. A. Oladipo. 1994. “Sorption of Caesium, Strontium and<br />
Europium Ions on Clay Minerals.” Journal of Materials Science, 29:954-958.<br />
Akiba, D., and H. Hashimoto. 1990. “Distribution Coefficient of Strontium on Variety of<br />
Minerals and Rocks.” Journal of Nuclear Science and Technology, 27:275-279.<br />
Akiba, D., H. Hashimoto, and T. Kanno. 1989. “Distribution Coefficient of Cesium and Cation<br />
Exchange Capacity of Minerals and Rocks.” Journal of Nuclear Science and Technology,<br />
26:1130-1135.<br />
Ames, L., and D. Rai. 1978. Radionuclide Interactions with Soil and Rock Media. Volume 1:<br />
Processes Influencing Radionuclide Mobility and Retention, Element Chemistry and<br />
Geochemistry, Conclusions and Evaluation. PB-292 460, Pacific Northwest Laboratory,<br />
Richland, Washington.<br />
Ames, L. L., J. E. McGarrah, B. A. Walker, and P. F. Salter. 1982. “ Sorption of Uranium and<br />
Cesium by Hanford Basalts and Associated Secondary Smectite.” Chemical Geology,<br />
35:205-225.<br />
Comans, R. N. J., J. J. Middelburg, J. Zonderhuis, J. R. W. Woittiez, G. J. De Lange, H. A. Das,<br />
C. H. Van Der Weijden. 1989. “Mobilization of Radiocaesium in Pore Water in Lake<br />
Sediments.” Nature, 367-369.<br />
Cremers, A., A. Elsen. P. De Preter, and A. Maes. 1988. “Quantitative Analysis of<br />
Radiocaesium Retention in Soils.” Nature, 335:247-249.<br />
D.29<br />
Ref. 2
Bruggenwert, M. G. M., and A. Kamphorst. 1979. “Survey of Experimental Information on<br />
Cation Exchange in Soil Systems.” In Soil Chemistry: B. Physico-Chemical Models, G. H.<br />
Bolt (ed.), Elsevier Scientific Publishing Company, New York, New York.<br />
Dahlman, R. C., E. A. Bondietti, and L. D. Eyman. 1976. “Biological Pathways and Chemical<br />
Behavior of Plutonium and Other Actinides in the Environment.” In Actinides in the<br />
Environment, A. M. Friedman (ed.), pp. 47-80. ACS Symposium Series 35, American<br />
Chemical Society, Washington, D.C.<br />
Douglas, L. A. 1989. “Vermiculites.” In Minerals in Soil Environments, J. B. Dixon and S. B.<br />
Week (eds.), Second Edition, pp. 635-674, Soil Science Society of America, Madison,<br />
Wisconsin.<br />
Elprince, A. M., C. I. Rich, and D. C. Martens. 1977. “Effect of Temperature and Hydroxy<br />
Aluminum Interlayers on the Adsorption of Trace Radioactive Cesium by Sediments near<br />
Water-Cooled Nuclear Reactors.” Water Resources Research, 13:375-380.<br />
Erten, H. N., S. Aksoyoglu, S. Hatipoglu, and H. Göktürk. 1988. “Sorption of Cesium and<br />
Strontium on Montmorillonite and Kaolinite.” Radiochimica Acta, 44/45:147-155.<br />
Evans, D. W., J. J. Alberts, and R. A. Clark. 1983. “Reversible Ion-Exchange Fixation of<br />
Cesium-137 Leading to Mobilization from Reservoir Sediments.” Geochimica et<br />
Cosmochimica Acta, 47:1041-1049.<br />
Francis, C. W., and F. S. Brinkley. 1976. “Preferential Adsorption of 137 Cs to Micaceous<br />
Minerals in Contaminated Freshwater Sediments.” Nature, 260:511-513.<br />
Fukui, M. 1990. “Desorption Kinetics and Mobility of Some Radionuclides in Sediments.:<br />
Health Physics, 59:879-889.<br />
Hartman, M. J., and P. E. Dresel. 1997. Hanford Site Groundwater Monitoring for Fiscal Year<br />
1996. PNNL-11470, Pacific Northwest National Laboratory, Richland, Washington.<br />
Hem, J. D. 1985. Study and Interpretation of the Chemical Characteristics of Natural Water.<br />
Water Supply Paper 2254, U.S. Geological Survey, Alexandria, Virginia.<br />
Inch, K. J. and R. W. D. Killey. 1987. “Surface Area and Radionuclide Sorption in<br />
Contaminated Aquifers.” Water Pollution Research Journal of Canada, 22:85-98.<br />
Konishi, M., K. Yamamoto, T. Yanagi, and Y. Okajima. 1988. “Sorption Behavior of Cesium,<br />
Strontium and Americium Ions on Clay Materials.” Journal of Nuclear Science and<br />
Technology. 25:929-933.<br />
Legoux, Y., G. Blain, R. Guillaumont, G. Ouzounian, L. Brillard, and M. Hussonnois. 1992. “K d<br />
Measurements of Activation, Fission, and Heavy Elements in Water/Solid Phase Systems.”<br />
Radiochimica Acta, 58/59:211-218.<br />
D.30
Li, Y., L. Burkhardt, M. Buchholtz, P. O’Hara, and P. H. Santschi. 1994. “Partition of<br />
Radiotracers Between Suspended Particles and Seawater.” Geochimica et Cosmochimica<br />
Acta, 48:2011-2019.<br />
Lieser, K. H., B. Gleitsmann, and Th. Steinkopff. 1986. “Sorption of Trace Elements or<br />
Radionuclides in Natural Systems Containing Groundwater and Sediments.” Radiochimica<br />
Acta, 40:33-37.<br />
Lieser, K. H., and Th. Steinkopff. 1989. “Sorption Equilibria of Radionuclides or Trace<br />
Elements in Multicomponent Systems.” Radiochimica Acta, 47:55-61.<br />
Neter, J., and W. Wasserman. 1974. Applied Linear Statistical Models. Richard D. Irwin, Inc.<br />
Homewood, Illinois.<br />
Ohnuki, T. 1991. “Characteristics of Migration of 85 Sr and 137 Cs in Alkaline Solution Through<br />
Sandy Soil.” Material Research Society Proceedings, 212:609-616.<br />
Petersen, L. W., P. Moldrup, O. H. Jacobsen, and D. E. Rolston. 1996. “Relations Between<br />
Specific Surface Area and Soils Physical and Chemical Properties.” Soil Science, 161:9-21.<br />
Rhodes, D. W., and J. L. Nelson. 1957. Disposal of Radioactive Liquid Wastes From the<br />
Uranium Recovery Plant. HW-54721, Westinghouse Hanford Company, Richland,<br />
Washington.<br />
Routson, R. C., G. S. Barney, and R. M. Smith. 1980. Hanford Site Sorption Studies for the<br />
Control of Radioactive Wastes: A Review. WHO-SA-155, Rev. 1, Rockwell Hanford<br />
Operations, Richland, Washington.<br />
Satmark, B., and Y. Albinsson. 1991. “Sorption of Fission Products on Colloids Made of<br />
Naturally Occurring Minerals and the Stability of these Colloids.” Radiochimica Acta,<br />
58/59:155-161.<br />
Sawhney, B. L. 1972. “Selective Sorption and Fixation of Cations by Clay Minerals: A Review.”<br />
Clays and Clay Minerals, 20:93-100.<br />
Serne, R. J., J. L. Conca, V. L. LeGore, K. J. Cantrell, C. W. Lindenmeier, J. A. Campbell, J. E.<br />
Amonette, and M. I. Wood. 1993. Solid-Waste Leach Characteristics and Contaminant-<br />
Sediment Interactions. Volume 1: Batch Leach and Adsorption Tests and Sediment<br />
Characterization. PNL-8889, Pacific Northwest National Laboratory, Richland,<br />
Washington.<br />
Serne, R. J., and V. L. LeGore. 1996. Strontium-90 Adsorption-Desorption Properties and<br />
Sediment Characterization at the 100 N-Area. PNL-10899, Pacific Northwest National<br />
Laboratory, Richland, Washington.<br />
D.31
Shiao, S. Y., P. Rafferty, R. E. Meyer, and W. J. Rogers. 1979. “Ion-Exchange Equilibria<br />
Between Montmorillonite and Solutions of Moderate-to-High Ionic Strength.” In<br />
Radioactive Waste in Geologic Storage, S. Fried (ed.), pp. 297 324, ACS Symposium<br />
Series 100, American Chemical Society, Washington, D.C.<br />
Smith, J. T., and R. N. J. Comans. 1996. “Modelling the Diffusive Transport and Remobilization<br />
of 137 Cs in Sediments: The Effects of Sorption Kinetics and Reversibility.” Geochimica et<br />
Cosmochimica Acta, 60:995-1004.<br />
Sposito, G. 1984. The Surface Chemistry of Soils. Oxford University Press, New York, New<br />
York.<br />
Sposito, G. 1989. The Chemistry of Soils. Oxford University Press, New York, New York.<br />
Staunton, S. 1994. “Adsorption of Radiocaesium on Various Soils: Interpretation and<br />
Consequences of the Effects of Soil:Solution Ratio and Solution Composition on the<br />
Distribution Coefficient.” European Journal of Soil Science, 45:409-418.<br />
Strenge, D. L., and S. R. Peterson. 1989. Chemical Databases for the Multimedia<br />
Environmental Pollutant Assessment System. PNL-7145, Pacific Northwest National<br />
Laboratory, Richland, Washington.<br />
Tamura, T. 1972. “Sorption Phenomena Significant in Radioactive-Waste Disposal.” Am.<br />
Assoc. Pet. Geol. Mem., 18:318-33.<br />
Torstenfelt, B. K. Andersson, and B. Allard. 1982. “Sorption of Strontium and Cesium on<br />
Rocks and Minerals.” Chemical Geology, 36:128-137.<br />
Vine, E. N., R. D. Aguilar, B. P. Bayhurst, W. R. Daniels, S. J. DeVilliers, B. R. Erdal, F. O.<br />
Lawrence, S. Maestas, P. Q. Oliver, J. L. Thompson, and K. Wolfsberg. 1980. Sorption-<br />
Desorption Studies on Tuff. II. A Continuation of Studies with Samples form Jackass Flats,<br />
Nevada and Initial Studies with Samples form Yucca Mountain, Nevada. LA-8110-MS, Los<br />
Alamos National Laboratory, Los Alamos, New Mexico.<br />
D.32
APPENDIX E<br />
Partition Coefficients For Chromium(VI)
E.1.0 Background<br />
Appendix E<br />
Partition Coefficients For Chromium(VI)<br />
The review of chromium K d data obtained for a number of soils (summarized in Table E.1)<br />
indicated that a number of factors influence the adsorption behavior of chromium. These factors<br />
and their effects on chromium adsorption on soils and sediments were used as the basis for<br />
generating a look-up table. These factors are:<br />
C Concentrations of Cr(III) in soil solutions are typically controlled by<br />
dissolution/precipitation reactions therefore, adsorption reactions are not significant in soil<br />
Cr(III) chemistry.<br />
C Increasing pH decreases adsorption (decrease in K d) of Cr(VI) on minerals and soils. The<br />
data are quantified for only a limited number of soils.<br />
C The redox state of the soil affects chromium adsorption. Ferrous iron associated with iron<br />
oxide/hydroxide minerals in soils can reduce Cr(VI) which results in precipitation (higher<br />
K d). Soils containing Mn oxides oxidize Cr(III) into Cr(VI) form thus resulting in lower<br />
K d values. The relation between oxide/hydroxide contents of iron and manganese and<br />
their effects on K d have not been adequately quantified except for a few soils.<br />
C The presence of competing anions reduce Cr(VI) adsorption. The inhibiting effect varies<br />
2- - 2- 2- - - -<br />
in the order HPO4 , H2PO4 >>SO4 CO3 /HCO3 Cl , NO3 . These effects have been<br />
quantified as a function of pH for only 2 soils.<br />
The factors which influence chromium adsorption were identified from the following sources of<br />
data. Experimental data for Cr(VI) adsorption onto iron oxyhydroxide and aluminum hydroxide<br />
minerals (Davis and Leckie, 1980; Griffin et al., 1977; Leckie et al., 1980; Rai et al., 1986)<br />
indicate that adsorption increases with decreasing pH over the pH range 4 to 10. Such adsorption<br />
behavior is explained on the basis that these oxides show a decrease in the number of positively<br />
charged surface sites with increasing pH. Rai et al. (1986) investigated the adsorption behavior<br />
of Cr(VI) on amorphous iron oxide surfaces. The experiments were conducted with initial<br />
concentrations of 5x10 -6 M Cr(VI). The results showed very high K d values (478,630 ml/g) at<br />
lower pH values (5.65), and lower K d values (6,607 ml/g) at higher pH values (7.80). In the<br />
presence of competing anions (SO 4: 2.5x10 -3 M, solution in equilibrium with 3.5x10 -3 atm CO 2),<br />
at the same pH values, the observed K d values were 18,620 ml/g and 132 ml/g respectively<br />
leading to the conclusion that depending on concentration competing anions reduce Cr(VI)<br />
adsorption by at least an order of magnitude. Column experiments on 3 different soils conducted<br />
by Selim and Amacher (1988) confirmed the influence of soil pH on Cr(VI) adsorption. Cecil,<br />
Windsor, and Olivier soils with pH values of 5.1, 5.4, and 6.4 exhibited chromium K d values in the<br />
E.2
ange ~9-100 ml/g, 2-10 ml/g, and ~1-3 ml/g respectively. Adsorption of Cr(VI) on 4 different<br />
subsoils was studied by Rai et al. (1988). The authors interpreted the results of these experiments<br />
using surface complexation models. Using their adsorption data, we calculated the K d values for<br />
these soils. The data showed that 3 of the 4 soils studied exhibited decreasing K d values with<br />
increasing pH. The K d values for these soils were close to 1 ml/g at higher pH values (>8). At<br />
lower pH values (about 4.5) the K d values were about 2 to 3 orders of magnitude greater than the<br />
values observed at higher pH values One of the soils with a very high natural pH value (10.5)<br />
however did not show any adsorption affinity (K d # 1 ml/g) for Cr(VI).<br />
The data regarding the effects of soil organic matter on Cr(VI) adsorption are rather sparse. In<br />
1 study, Stollenwerk and Grove (1985) evaluated the effects of soil organic matter on adsorption<br />
of Cr(VI). Their results indicated that organic matter did not influence Cr(VI) adsorption<br />
properties. In another study, the Cr(VI) adsorption properties of an organic soil was examined by<br />
Wong et al. (1983). The chromium adsorption measurements on bottom, middle, and top layers<br />
of this soil produced K d values of 346, 865, and 2,905 ml/g respectively. Also, another K d<br />
measurement using an organic-rich fine sandy soil from the same area yielded a value of 1,729<br />
ml/g.<br />
A series of column (lysimeter) measurements involving Cr(VI) adsorption on 4 different layers of<br />
a sandy soil yielded average K d values that ranged from 6 to 263 ml/g (Sheppard et al., 1987).<br />
These measurements showed that coarse-textured soils tend to have lower K d values as compared<br />
to fine-textured soils such as loam (K d ~ 1,000 ml/g, Sheppard and Sheppard, 1987).<br />
Stollenwerk and Grove (1985) examined Cr(VI) adsorption on an alluvium from an aquifer in<br />
Telluride, Colorado. A K d value of 5 ml/g was obtained for Cr(VI) adsorption on this alluvium.<br />
Removing organic matter from the soil did not significantly affect the K d value. However,<br />
removing iron oxide and hydroxide coatings resulted in a K d value of about 0.25 leading the<br />
authors to conclude that a major fraction of Cr(VI) adsorption capacity of this soil is due to its<br />
iron oxide and hydroxide content. Desorption experiments conducted on Cr adsorbed soil aged<br />
for 1.5 yrs indicated that over this time period, a fraction of Cr(VI) had been reduced to Cr(III)<br />
by ferrous iron and had probably coprecipitated with iron hydroxides.<br />
Studies by Stollenwerk and Grove (1985) and Sheppard et al. (1987) using soils showed that K d<br />
decreases as a function of increasing equilibrium concentration of Cr(VI). Another study<br />
conducted by Rai et al. (1988) on 4 different soils confirmed that K d values decrease with<br />
increasing equilibrium Cr(VI) concentration.<br />
Other studies also show that iron and manganese oxide contents of soils significantly affect the<br />
adsorption of Cr(VI) on soils (Korte et al., 1976). However, these investigators did not publish<br />
either K d values or any correlative relationships between K d and the oxide contents. The<br />
adsorption data obtained by Rai et al. (1988) also showed that quantities of sodium dithionitecitrate-bicarbonate<br />
(DCB) extractable iron content of soils is a good indicator of a soil’s ability to<br />
reduce Cr(VI) to Cr(III) oxidation state. The reduced Cr has been shown to coprecipitate with<br />
ferric hydroxide. Therefore, observed removal of Cr(VI) from solution when contacted with<br />
E.3
chromium-reductive soils may stem from both adsorption and precipitation reaction. Similarly,<br />
Rai et al. (1988) also showed that certain soils containing manganese oxides may oxidize Cr(III)<br />
into Cr(VI). Depending on solution concentrations, the oxidized form (VI) of chromium may also<br />
precipitate in the form of Ba(S,Cr)O 4. Such complex geochemical behavior chromium in soils<br />
implies that depending on the properties of a soil, the measured K d values may reflect both<br />
adsorption and precipitation reactions.<br />
An evaluation of competing anions indicated that Cr(VI) adsorption was inhibited to the greatest<br />
2- - - -<br />
extent by HPO4 and H2PO4 ions and to a very small extent by Cl and NO3 ions. The data<br />
2- - 2- -<br />
indicate that Cr(VI) adsorption was inhibited by anions in order of HPO4 , H2PO4 >> SO4 >> Cl ,<br />
- (Leckie et al., 1980; MacNaughton, 1977; Rai et al., 1986; Rai et al., 1988; Stollenwerk and<br />
NO 3<br />
Grove, 1985).<br />
E.4
Table E.1. Summary of K d values for Cr(VI) adsorption on soils.<br />
Experimental Parameters Reference<br />
<strong>Kd</strong> (ml/g)<br />
pH CEC<br />
(meq/100g)<br />
Iron<br />
Oxide<br />
Conten1 (wt.%)<br />
Organic<br />
Carbon<br />
(wt.%)<br />
Soil Description Clay<br />
Content<br />
(wt.%)<br />
Wong et al.<br />
(1983)<br />
NR<br />
2905<br />
0.453<br />
7.1<br />
NR<br />
7.05<br />
NR<br />
NR<br />
865<br />
0.409<br />
7.2<br />
NR<br />
6.71<br />
NR<br />
NR<br />
346<br />
0.158<br />
7.3<br />
NR<br />
2.79<br />
NR<br />
NR<br />
1729<br />
0.113<br />
8.2<br />
NR<br />
1.45<br />
NR<br />
Organic Soil (Muck) Top<br />
Layer, Florida<br />
Organic Soil (Muck) Middle<br />
Layer, Florida<br />
Organic Soil (Muck) Bottom<br />
Layer, Florida<br />
Hallandale Fine sand, Florida<br />
Stollenwerk and<br />
Grove (1985)<br />
Batch experiment, deionized water , eq. Cr conc.<br />
1.4 - 0.0004 mmol/l<br />
Batch experiment, groundwater (pH: 6.8)<br />
Batch experiment, groundwater, Soil with org matter removed<br />
Batch experiment, groundwater, Soil with iron oxides removed<br />
Column experiment, groundwater, initial Cr conc. (0.01 mmol/l)<br />
Alluvium, Telluride, Colorado 1 0.1 1.2 6.45 NR 1.7 - 52<br />
E.5<br />
5.3<br />
5.6<br />
0.25<br />
2.35<br />
Sheppard and<br />
Sheppard<br />
(1987)<br />
NR<br />
NR<br />
1000<br />
100<br />
60<br />
1.6<br />
NR<br />
NR<br />
NR<br />
NR<br />
NR<br />
NR<br />
NR<br />
NR<br />
Loam (Chernozem), Canada<br />
Sand (Regosol), Canada<br />
Sheppard et al.,<br />
1987<br />
Column experiments (lysimeter). Solutions: leachate, groundwater<br />
263, 6<br />
8.1<br />
5.2<br />
NR<br />
NR<br />
NR<br />
Column experiments (lysimeter). Solutions:leachate, groundwater<br />
Column experiments (lysimeter). Solutions: leachate, groundwater<br />
Column experiments (lysimeter). Solutions: leachate, groundwater<br />
91, 35<br />
135,160<br />
53, 9<br />
0.29<br />
0.21<br />
0.17<br />
5.1<br />
5.2<br />
6.2<br />
NR<br />
NR<br />
NR<br />
NR<br />
NR<br />
NR<br />
NR<br />
NR<br />
NR<br />
Sand (Brunisol) organic surface<br />
layer (LFH-Ah)<br />
Sand (Brunisol) upper layer (Ae)<br />
Sand (Brunisol) middle layer (Bfj)<br />
Sand (Brunisol) lower layer (Bfjgj)<br />
1 Total iron oxide (Fe2O 3) content of soils. Values within parenthesis represent DCB extractable Fe content (mmol/g) of soils.
E.2.0 Approach<br />
The approach used to develop the look-up table was to identify the key parameters that control Cr(VI)<br />
adsorption reactions. From the data of Rai et al. (1988) and other studies of Cr(VI) adsorption on soils pH<br />
was identified as a key parameter. The data show (Table E.2) that the K d values are significantly higher at<br />
lower pH values and decline with increasing pH. Also, K d values for soils show a wider range at lower pH,<br />
but values for all soils converge as pH value approaches about 8. Another parameter which seems to<br />
influence soil adsorption of Cr(VI) is the capacity of soils to reduce Cr(VI) to Cr(III). Leckie et al. (1980)<br />
and Rai et al. (1988) showed that iron oxides in the soil reduce Cr(VI) to Cr(III) and precipitate Cr(III) as a<br />
(Fe,Cr)(OH) 3 mineral. Also, studies conducted by Rai et al. (1988) show that DCB extractable iron content is<br />
a good indicator as to whether a soil can reduce significant quantities of Cr(VI) which results in higher K d<br />
values. It is important to note the total iron oxide content is a poor indicator of a soil’s Cr(VI) reducing<br />
capacity and that DCB extractable iron better represents the fraction of iron content that would reduce Cr(VI)<br />
to Cr(III). The data indicated that Holton/Cloudland soil with the highest concentrations of DCB extractable<br />
iron (0.435 mmol/g) exhibited higher K d values than other soils which did not show an observable Cr(VI)<br />
reduction tendency.<br />
Based on this information, 4 ranges of pH, which encompass the pH range of most natural soils, were selected<br />
for the look-up table (Table E.3). Within each pH range, 3 ranges of DCB extractable iron content were<br />
selected to represent the categories of soils that definitely reduce ($0.3 mmol/g), probably reduce (0.26 to<br />
0.29 mmol/g), and do not reduce (#2.5 mmol/g) Cr(VI) to Cr(III) form. The range of K d values to be<br />
expected within each of the 12 categories was estimated from the data listed in Table E.2. The variations of<br />
K d values as a function of pH and DCB extractable iron as independent variables based on experimental data<br />
(Table E.2) is also shown as a 3-dimensional graph (Figure E.1). The graph indicates that soils with lower pH<br />
values and higher DCB extractable iron contents exhibit greater adsorption (higher K d) of Cr(VI). At higher<br />
pH values (>7), Cr(VI) adsorption tends to be very low (very low K d values) irrespective of DCB extractable<br />
iron content. Similarly, soils which contain very low DCB extractable iron, adsorb very little Cr(VI) (very<br />
low K d values) irrespective of soil pH values.<br />
2- -<br />
Additionally, Cr(VI) adsorption studies show that the presence of competing anions such as HPO4 , H2PO4, 2- 2- -<br />
SO4 , CO3 , and HCO3 will reduce the <strong>Kd</strong> values as compared to a noncompetitive adsorption process. The<br />
only available data set that can be used to assess the competing anion effect was developed by Rai et al.<br />
2- 2- -<br />
(1988). However, they used fixed concentrations of competing anions namely SO4 , CO3 , and HCO3 (fixed<br />
through a single selected partial pressure of CO2) concentrations (Tables E.4 and E.5). Among these<br />
2- -3<br />
competing anions, SO4 at about 3 orders of magnitude higher concentrations (2 x 10 M or 191.5 mg/l) than<br />
Cr(VI) concentration depressed Cr(VI) K d values roughly by an order of magnitude as compared to<br />
noncompetitive adsorption. Therefore, the look-up table was developed on the assumption that <strong>Kd</strong> values of<br />
2- -3<br />
Cr(VI) would be reduced as soluble SO4 concentrations increase from 0 to 2x10 M (or 191.5 mg/l).<br />
E.7
Table E.2. Data from Rai et al. (1988) for the adsorption of Cr(VI) as a function of pH.<br />
Kenoma Soil Cecil/Pacolet Soil Holton/Cloudland Soil Ocala Soil<br />
pH -log C<br />
(mol/m3 -log S <strong>Kd</strong> pH -log C<br />
) (mol/kg) (ml/g) (mol/m3 -log S <strong>Kd</strong> pH -log C<br />
) (mol/kg) (ml/g) (mol/m3 -log S <strong>Kd</strong> pH -log C<br />
) (mol/kg) (ml/g) (mol/m3 -log S <strong>Kd</strong> ) (mol/kg) (ml/g)<br />
8.42 3.03 6.25 1 9.26 3.05 5.66 2 9.84 3.03 6.33 1 9.37 3.02 6.56 0<br />
7.71 3.05 5.84 2 9.29 3.05 5.88 1 8.67 3.04 6.11 1 9.40 3.03 6.05 1<br />
7.70 3.04 5.97 1 8.57 3.11 5.34 6 8.60 3.08 5.60 3 8.94 3.02 7.71 0<br />
7.35 3.09 5.54 4 7.80 3.30 5.00 20 8.29 3.09 5.53 4 8.94 3.02 6.67 0<br />
7.40 3.08 5.59 3 7.41 3.44 4.89 35 8.27 3.07 5.70 2 8.67 3.04 6.00 1<br />
7.20 3.03 5.36 5 7.38 3.46 4.88 38 8.08 3.11 5.45 5 8.61 3.02 6.36 0<br />
7.16 3.13 5.37 6 6.99 3.66 4.81 71 7.55 3.30 5.04 18 8.33 3.04 6.00 1<br />
6.89 3.16 5.27 8 6.94 3.65 4.81 69 7.15 3.44 4.92 33 8.30 3.03 6.07 1<br />
6.92 3.15 5.29 7 6.67 3.79 4.78 102 7.05 3.51 4.89 42 7.56 3.03 6.14 1<br />
6.70 3.23 5.13 13 6.49 3.79 4.78 102 6.96 3.60 4.85 56 7.53 3.02 6.48 0<br />
6.47 3.26 5.09 15 6.19 3.99 4.75 174 6.88 3.61 4.85 58 7.53 3.02 6.86 0<br />
6.02 3.36 4.98 24 6.16 3.94 4.75 155 6.26 4.26 4.74 331 7.07 3.03 6.25 1<br />
6.02 3.35 4.99 23 5.89 4.08 4.74 219 6.20 4.25 4.74 324 7.18 3.03 6.19 1<br />
5.61 3.39 4.95 28 5.84 4.06 4.74 209 5.40 4.55 4.73 661 6.92 3.03 6.21 1<br />
5.62 3.40 4.95 28 5.46 4.19 4.73 288 5.39 4.63 4.73 794 6.88 3.02 6.48 0<br />
5.49 4.21 4.73 302 4.90 4.75 4.73 1047 6.61 3.03 6.12 1<br />
4.98 4.33 4.72 407 4.87 4.74 4.73 1023 5.71 3.02 6.68 0<br />
4.98 4.32 4.72 398 4.63 4.79 4.72 1175 5.14 3.04 6.01 1<br />
4.49 4.52 4.71 646 4.63 4.80 4.72 1202<br />
4.49 4.39 4.72 468 4.51 4.85 4.72 1349<br />
4.51 4.82 4.72 1259<br />
4.50 4.88 4.72 1445<br />
4.45 4.92 4.72 1585<br />
E.8
Table E.3. Estimated range of K d values for Cr(VI) as a function of soil pH, extractable iron content, and soluble sulfate.<br />
pH<br />
4.1 - 5.0 5.1 - 6.0 6.1 - 7.0 $7.1<br />
DCB Extractable Fe<br />
(mmol/g)<br />
DCB Extractable Fe<br />
(mmol/g)<br />
DCB Extractable Fe<br />
(mmol/g)<br />
DCB Extractable Fe<br />
(mmol/g)<br />
<strong>Kd</strong> (ml/g)<br />
#0.25 0.26 - 0.29 $0.30 #0.25 0.26 - 0.29 $0.30 ##0.25 0.26 - 0.29 $0.30 #0.25 0.26 - 0.29 $0.30<br />
Soluble<br />
Sulfate<br />
Conc<br />
(mg/l)<br />
Min 25 400 990 20 190 390 8 70 80 0 0 1<br />
0 - 1.9<br />
Max 35 700 1770 34 380 920 22 180 350 7 30 60<br />
E.9<br />
Min 12 190 460 10 90 180 4 30 40 0 0 1<br />
2 - 18.9<br />
Max 15 330 820 15 180 430 10 80 160 3 14 30<br />
Min 5 90 210 4 40 80 2 15 20 0 0 0<br />
19 - 189<br />
Max 8 150 380 7 80 200 5 40 75 2 7 13<br />
Min 3 40 100 2 20 40 1 7 8 0 0 0<br />
$190<br />
Max 4 70 180 3 40 90 2 20 35 1 3 6
Figure E.1. Variation of K d for Cr(VI) as a function of pH and DCB extractable iron<br />
content without the presence of competing anions.<br />
E.3.0 Data Set for Soils<br />
The data set used to develop the look-up table is from the adsorption data collected by Rai et al. (1988). The<br />
adsorption data for Cr(VI) as a function of pH developed for 4 well-characterized soils were used to calculate<br />
the K d values (Table E.2). All 4 soil samples were obtained from subsurface horizons and characterized as to<br />
their pH, texture, CEC, organic and inorganic carbon contents, surface areas, extractable (hydroxylamine<br />
hydrochloride, and DCB) iron, manganese, aluminum, and silica, KOH extractable aluminum and silica, and<br />
clay mineralogy. Additionally, Cr oxidizing and reducing properties of these soils were also determined (Rai<br />
et al., 1988). Effects of competing anions such as sulfate and carbonate on Cr(VI) adsorption were<br />
determined for 2 of the soils (Cecil/Pacolet, and Kehoma). The K d values from competitive anion experiments<br />
were calculated (Tables E.4 and E.5) and used in developing the look-up table (Table E.3).<br />
E.10
Table E.4. Data from Rai et al. (1988) on effects of competing anions on Cr(VI)<br />
adsorption on Cecil/Pacolet soil.<br />
pH -log C<br />
(mol/m 3 )<br />
Cr(VI) 1 Cr(VI) + Sulfate 1 Cr(VI) + Carbonate 1<br />
-log S<br />
(mol/kg)<br />
K d<br />
(ml/g)<br />
pH -log C<br />
(mol/m 3 )<br />
-log S<br />
(mol/kg)<br />
E.11<br />
K d<br />
(ml/g)<br />
pH -log C<br />
(mol/m 3 )<br />
-log S<br />
(mol/kg)<br />
9.26 3.05 5.66 2 8.92 3.05 6.27 1 9.62 3.05 6.88 0<br />
9.29 3.05 5.88 1 8.38 3.07 5.71 2 9.15 3.05 6.79 0<br />
8.57 3.11 5.34 6 8.38 3.04 5.70 2 9.01 3.06 6.35 1<br />
7.80 3.30 5.00 20 7.70 3.12 5.28 7 7.92 3.06 6.12 1<br />
7.41 3.44 4.89 35 7.67 3.12 5.28 7 7.95 3.06 6.10 1<br />
7.38 3.46 4.88 38 7.37 3.19 5.11 12 7.53 3.08 5.85 2<br />
6.99 3.66 4.81 71 7.24 3.23 5.09 14 7.52 3.07 6.06 1<br />
6.94 3.65 4.81 69 6.85 3.34 4.95 24 7.19 3.12 5.55 4<br />
6.67 3.79 4.78 102 6.76 3.37 4.96 26 7.31 3.10 5.67 3<br />
6.49 3.79 4.78 102 6.58 3.43 4.92 32 7.22 3.12 5.55 4<br />
6.19 3.99 4.75 174 6.56 3.34 4.95 25 6.99 3.13 5.48 4<br />
6.16 3.94 4.75 155 6.15 3.55 4.85 50 6.70 3.22 5.21 10<br />
5.89 4.08 4.74 219 6.15 3.51 4.88 43 6.68 3.21 5.24 9<br />
5.84 4.06 4.74 209 5.75 3.58 4.82 58 5.84 3.65 4.87 60<br />
5.46 4.19 4.73 288 5.79 3.56 4.86 51 6.08 3.54 4.91 43<br />
K d<br />
(ml/g)<br />
5.49 4.21 4.73 302 5.35 3.60 4.83 59 5.12 4.11 4.78 214<br />
4.98 4.33 4.72 407 5.33 3.59 4.84 57 5.12 4.14 4.78 229<br />
4.98 4.32 4.72 398 4.68 3.55 4.86 49 4.76 4.20 4.78 263<br />
4.49 4.52 4.71 646 4.69 3.47 4.86 41 4.75 4.11 4.78 214<br />
4.49 4.39 4.72 468 4.33 4.39 4.76 427<br />
1 Cr(VI) concentration: 10 -6 M, Sulfate Concentration: 10 -2.7 M, CO 2 : 10 -1.6 atm.<br />
4.34 4.37 4.77 398
Table E.5. Data from Rai et al. (1988) on effects of competing anions on<br />
Cr(VI) adsorption on Kenoma soil.<br />
pH -log C<br />
(mol/m 3 )<br />
Cr(VI) 1 Cr(VI) + Sulfate + Carbonate 1<br />
-log S<br />
(mol/kg)<br />
K d<br />
(ml/g)<br />
E.12<br />
pH -log C<br />
(mol/m 3 )<br />
-log S<br />
(mol/kg)<br />
8.42 3.03 6.25 1 7.49 3.06 6.22 1<br />
7.71 3.05 5.84 2 7.42 3.06 6.35 1<br />
7.70 3.04 5.97 1 7.3 3.07 5.98 1<br />
7.35 3.09 5.54 4 7.38 3.08 5.9 2<br />
7.40 3.08 5.59 3 7.08 3.08 5.83 2<br />
7.20 3.03 5.36 5 6.93 3.1 5.64 3<br />
7.16 3.13 5.37 6 6.49 3.15 5.43 5<br />
6.89 3.16 5.27 8 6.52 3.16 5.39 6<br />
6.92 3.15 5.29 7 6.32 3.17 5.33 7<br />
6.70 3.23 5.13 13 6.32 3.18 5.31 7<br />
K d<br />
(ml/g)<br />
6.47 3.26 5.09 15 5.97 3.23 5.21 10<br />
6.02 3.36 4.98 24 5.97 3.21 5.25 9<br />
6.02 3.35 4.99 23 5.7 3.23 5.2 11<br />
5.61 3.39 4.95 28 5.69 3.24 5.18 11<br />
5.62 3.40 4.95 28 5.54 3.24 5.19 11<br />
5.52 3.25 5.18 12<br />
5.03 3.18 5.32 7<br />
5.02 3.21 5.26 9<br />
1 Cr(VI) concentration: 10 -6 M, Sulfate Concentration: 10 -2.7 M, CO2 : 10 -1.6 atm.
E.4.0 References<br />
Davis, J. A. and J. O. Leckie. 1980. “Surface Ionization and Complexation at the Oxide/Water Interface. 3.<br />
Adsorption of Anions.” Journal of Colloid Interfacial Science, 74:32-43.<br />
Griffin, R. A., A. K. Au, and R. R. Frost. 1977. “Effect of pH on adsorption of Chromium form Landfill-<br />
Leachate by Clay Minerals.” Journal of Environmental Science Health, 12:431-449.<br />
Korte N. E., J. Skopp, W. H. Fuller, E. E. Niebla and B. A. Alesii. 1976. “Trace Element Movement in<br />
Soils: Influence of Soil Physical and Chemical Properties.” Soil Science, 122:350-359.<br />
Leckie, J. O., M. M. Benjamin, K. Hayes, G. Kaufman, and S. Altman. 1980. Adsorption/Coprecipitation of<br />
Trace Elements from Water with Iron Oxyhydroxides. EPRI-RP-910. Electric Power Research Institute,<br />
Palo Alto, California.<br />
MacNaughton, M. G. 1977. “Adsorption of Chromium (VI) at the Oxide-Water Interface.” In Biological<br />
Implications of Metals in the Environment, H. Drucker and R. F. Wildung (eds.), pp. 244-253, CONF-<br />
750929, National Technical Information Service, Springfield, Virginia.<br />
Rai, D., J. M. Zachara, L. E. Eary, C. C. Ainsworth, J. E. Amonette, C. E. Cowan, R. W. Szelmeczka, C.<br />
T. Resch, R. L. Schmidt, D. C. Girvin, and S. C. Smith. 1988. Chromium reactions in Geological<br />
Materials. EPRI-EA-5741. Electric Power Research Institute, Palo Alto, California.<br />
Rai, D., J. M. Zachara, L. E. Eary, D. C. Girvin, D. A. Moore, C. T. Resch, B. M. Sass, and R. L. Schmidt.<br />
1986. Geochemical Behavior of Chromium Species. EPRI-EA-4544. Electric Power Research Institute,<br />
Palo Alto, California.<br />
Ramirez, L. M., J. B. Rodriguez and F. Barba. 1985. “Heavy Metal Concentration in Sludge-Soil Systems as<br />
a result of Water Infiltration.” In Tropical Hydrology and Caribbean Island Water Resources Congress,<br />
F. Quinones and A. N. Sanchez (eds.), pp. 20-25, American Water Resources Association, Bethesda,<br />
Maryland.<br />
Rhoades, J. D. 1996. “Salinity: electrical Conductivity and Total Dissolved Solids.” In Methods of Soil<br />
Analysis, Part 3, Chemical Methods, J. M. Bigham (ed.), pp. 417-436. Soil Science Society of America<br />
Inc. Madison, Wisconsin.<br />
Richards, L. A. 1954. Diagnosis and Improvement of Saline and Alkali Soils. Agricultural Handbook 60,<br />
U. S. Department of Agriculture, Washington, D.C.<br />
Selim, H. M. and M C. Amcher. 1988. “A Second-Order Kinetic Approach for Modeling Solute Retention<br />
and transport in Soils.” Water Resources Research, 24:2061-2075.<br />
E.13
Sheppard, M. I., D. H. Thibault, and J. H. Mitchell. 1987. “Element Leaching and Capillary Rise<br />
in Sandy Soil Cores: Experimental Results.” Journal of Environmental Quality, 16:273-284.<br />
Sheppard, M. I., and S. C. Sheppard. 1987. “A Solute Transport Model Evaluated on Two Experimental<br />
Systems.” Ecological Modeling, 37:191-206.<br />
Stollenwerk, K. G., and D. B. Grove. 1985. “Adsorption and Desorption of Hexavalent Chromium in an<br />
Alluvial Aquifer Near Telluride, Colorado.” Journal of Environmental Quality, 14:150-155.<br />
Wong, K. V., S. Sengupta, D. Dasgupta, E. L. Daly, N. Nemerow, and H. P. Gerrish. 1983. “Heavy Metal<br />
Migration in Soil-Leachate Systems.” Biocycle, 24:30-33.<br />
E.14
APPENDIX F<br />
Partition Coefficients For Lead
F.1.0 Background<br />
Appendix F<br />
Partition Coefficients For Lead<br />
The review of lead K d data reported in the literature for a number of soils led to the following<br />
important conclusions regarding the factors which influence lead adsorption on minerals, soils,<br />
and sediments. These principles were used to evaluate available quantitative data and generate a<br />
look-up table. These conclusions are:<br />
C Lead may precipitate in soils if soluble concentrations exceed about 4 mg/l at pH 4 and<br />
about 0.2 mg/l at pH 8. In the presence of phosphate and chloride, these solubility limits<br />
may be as low as 0.3 mg/l at pH 4 and 0.001 mg/l at pH 8. Therefore, in experiments in<br />
which concentrations of lead exceed these values, the calculated K d values may reflect<br />
precipitation reactions rather than adsorption reactions.<br />
C Anionic constituents such as phosphate, chloride, and carbonate are known to influence<br />
lead reactions in soils either by precipitation of minerals of limited solubility or by reducing<br />
adsorption through complex formation.<br />
C A number of adsorption studies indicate that within the pH range of soils (4 to 11), lead<br />
adsorption increases with increasing pH.<br />
C Adsorption of lead increases with increasing organic matter content of soils.<br />
C Increasing equilibrium solution concentrations correlates with decreasing lead adsorption<br />
(decrease in K d).<br />
Lead adsorption behavior on soils and soil constituents (clays, oxides, hydroxides, oxyhydroxides,<br />
and organic matter) has been studied extensively. However, calculations by Rickard and Nriagu<br />
(1978) show that the solution lead concentrations used in a number of adsorption studies may be<br />
high enough to induce precipitation. For instance, their calculations show that lead may<br />
precipitate in soils if soluble concentrations exceed about 4 mg/l at pH 4 and about 0.2 mg/l at pH<br />
8. In the presence of phosphate and chloride, these solubility limits may be as low as 0.3 mg/l at<br />
pH 4 and 0.001 mg/l at pH 8. Therefore, in experiments in which concentrations of lead exceed<br />
these values, the calculated K d values may reflect precipitation reactions rather than adsorption<br />
reactions.<br />
Based on lead adsorption behavior of 12 soils from Italy, Soldatini et al. (1976) concluded that<br />
soil organic matter and clay content were 2 major factors which influence lead adsorption. In<br />
these experiments, the maximum adsorption appeared to exceed the cation exchange capacity<br />
F.2
(CEC) of the soils. Such an anomaly may have resulted from precipitation reactions brought<br />
about by high initial lead concentrations used in these experiments (20 to 830 mg/l).<br />
Lead adsorption characteristics of 7 alkaline soils from India were determined by Singh and<br />
Sekhon (1977). The authors concluded that soil clay, organic matter, and the calcium carbonate<br />
influenced lead adsorption by these soils. However, the initial lead concentrations used in these<br />
experiments ranged from 5 to 100 mg/l, indicating that in these alkaline soils the dominant lead<br />
removal mechanism was quite possibly precipitation.<br />
In another adsorption study, Abd-Elfattah and Wada (1981) measured the lead adsorption<br />
behavior of 7 Japanese soils. They concluded that soil mineral components which influenced lead<br />
adsorption ranged in the order: iron oxides>halloysite>imogolite, allophane>humus,<br />
kaolinite>montmorillonite. These data may not be reliable because high lead concentrations (up<br />
to 2,900 mg/l) used in these experiments may have resulted in precipitation reactions dominating<br />
the experimental system.<br />
Anionic constituents, such as phosphate, chloride, and carbonate, are known to influence lead<br />
reactions in soils either by precipitation of minerals of limited solubility or by reducing adsorption<br />
through complex formation (Rickard and Nriagu, 1978). A recent study by Bargar et al. (1998)<br />
showed that chloride solutions could induce precipitation of lead as solid PbOHCl. Presence of<br />
synthetic chelating ligands such as ethylenediaminetetraacetic acid (EDTA) has been shown to<br />
reduce lead adsorption on soils (Peters and Shem, 1992). These investigators showed that the<br />
presence of strongly chelating EDTA in concentrations as low as 0.01 M reduced K d for lead by<br />
about 3 orders of magnitude. By comparison quantitative data is lacking on the effects of more<br />
common inorganic ligands (phosphate, chloride, and carbonate) on lead adsorption on soils.<br />
A number of adsorption studies indicate that within the pH range of soils (4 to 11), lead<br />
adsorption increases with increasing pH (Bittel and Miller, 1974; Braids et al., 1972; Griffin and<br />
Shimp, 1976; Haji-Djafari et al., 1981; Hildebrand and Blum, 1974; Overstreet and<br />
Krishnamurthy, 1950; Scrudato and Estes, 1975; Zimdahl and Hassett, 1977). Griffin and Shimp<br />
(1976) also noted that clay minerals adsorbing increasing amounts of lead with increasing pH may<br />
also be attributed to the formation of lead carbonate precipitates which was observed when the<br />
solution pH values exceeded 5 or 6.<br />
Solid organic matter such as humic material in soils and sediments are known to adsorb lead<br />
(Rickard and Nriagu, 1978; Zimdahl and Hassett, 1977). Additionally, soluble organic matter<br />
such as fulvates and amino acids are known to chelate soluble lead and affect its adsorption on<br />
soils (Rickard and Nriagu, 1978). Gerritse et al. (1982) examined the lead adsorption properties<br />
of soils as a function of organic matter content of soils. Initial lead concentrations used in these<br />
experiments ranged from 0.001 to 0.1 mg/l. Based on adsorption data, the investigators<br />
expressed K d value for a soil as a function of organic matter content (as wt.%) and the distribution<br />
coefficient of the organic matter. The data also indicated that irrespective of soil organic matter<br />
content, lead adsorption increased with increasing soil pH (from 4 to 8). In certain soils, lead is<br />
F.3
also known to form methyl- lead complexes (Rickard and Nriagu, 1978). However, quantitative<br />
relationship between the redox status of soils and its effect on overall lead adsorption due to<br />
methylation of lead species is not known.<br />
Tso (1970), and Sheppard et al. (1989) studied the retention of 210 Pb in soils and its uptake by<br />
plants. These investigators found that lead in trace concentrations was strongly retained on soils<br />
(high K d values). Lead adsorption by a subsurface soil sample from Hanford, Washington was<br />
investigated by Rhoads et al. (1992). Adsorption data from these experiments showed that K d<br />
values increased with decreasing lead concentrations in solution (from 0.2 mg/l to 0.0062 mg/l).<br />
At a fixed pH of 8.35, the authors found that K d values were log-linearly correlated with<br />
equilibrium concentrations of lead in solution. Calculations showed that if lead concentrations<br />
exceeded about 0.207 mg/l, lead-hydroxycarbonate (hydrocerussite) would probably precipitate in<br />
this soil.<br />
The K d data described above are listed in Table F.1.<br />
F.2.0 Approach<br />
The initial step in developing a look-up table consisted of identifying the key parameters which<br />
were correlated with lead adsorption (K d values) on soils and sediments. Data sets developed by<br />
Gerritse et al. (1982) and Rhoads et al. (1992) containing both soil pH and equilibrium lead<br />
concentrations as independent variables were selected to develop regression relationships with K d<br />
as the dependent variable. From these data it was found that a polynomial relationship existed<br />
between K d values and soil pH measurements. This relationship (Figure F.1) with a correlation<br />
coefficient of 0.971 (r 2 ) could be expressed as:<br />
K d (ml/g) = 1639 - 902.4(pH) + 150.4(pH) 2<br />
The relationship between equilibrium concentrations of lead and K d values for a Hanford soil at a<br />
fixed pH was expressed by Rhoads et al. (1992) as:<br />
K d (ml/g) = 9,550 C -0.335<br />
where C is the equilibrium concentration of lead in µg/l. The look-up table (Table F.2) was<br />
developed from using the relationships F.1 and F.2. Four equilibrium concentration and 3 pH<br />
categories were used to estimate the maximum and minimum K d values in each category. The<br />
relationship between the K d values and the 2 independent variables (pH and the equilibrium<br />
concentration) is shown as a 3-dimensional surface (Figure F.2). This graph illustrates that the<br />
highest K d values are encountered under conditions of high pH values and very low equilibrium<br />
lead concentrations and in contrast, the lowest K d values are encountered under lower pH and<br />
higher lead concentrations. The K d values listed in the look-up table encompasses the ranges of<br />
pH and lead concentrations normally encountered in surface and subsurface soils and sediments.<br />
F.4<br />
(F.1)<br />
(F.2)
Table F.1. Summary of K d values for lead adsorption on soils.<br />
Reference<br />
<strong>Kd</strong> (ml/g) Experimental<br />
Parameters<br />
pH CEC<br />
(meq/100g)<br />
Iron<br />
Oxide<br />
content<br />
(wt.%)<br />
Organic<br />
Carbon<br />
(wt.%)<br />
Soil Description Clay<br />
Content<br />
(wt.% )<br />
Haji-Djafari et al., 1981<br />
--<br />
--<br />
--<br />
--<br />
20<br />
100<br />
1,500<br />
4,000<br />
--<br />
--<br />
--<br />
--<br />
2.0<br />
4.5<br />
5.75<br />
7.0<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
Sediment, Split Rock<br />
Formation, Wyoming<br />
Gerritse et al. (1982)<br />
Batch Experiment<br />
Batch Experiment<br />
Batch Experiment<br />
Batch Experiment<br />
280<br />
1295<br />
3,000<br />
4,000<br />
22<br />
22<br />
16<br />
16<br />
4.5<br />
5.0<br />
7.5<br />
8.0<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
0<br />
0<br />
2<br />
2<br />
Sand (Soil C)<br />
Sand (Soil C)<br />
Sandy Loam (Soil D)<br />
Sandy Loam (Soil D)<br />
F.5<br />
Sheppard et al. (1989)<br />
Batch Experiment<br />
Batch Experiment<br />
Batch Experiment<br />
Batch Experiment<br />
21,000<br />
19<br />
30,000<br />
59,000<br />
17<br />
5.8<br />
120<br />
8.7<br />
7.3<br />
4.9<br />
5.5<br />
7.4<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
--<br />
15<br />
2<br />
Figure F.1. Correlative relationship between K d and pH.<br />
F.6
Figure F.2. Variation of K d as a function of pH and the equilibrium lead<br />
concentrations.<br />
F.7
F.3.0 Data Set for Soils<br />
The data sets developed by Gerritse et al. (1982) and Rhoads et al. (1992) were used to<br />
develop the look-up table (Table F.2). Gerritse et al. (1982) developed adsorption data for<br />
2 well-characterized soils using a range of lead concentrations ( 0.001 to 0.1 mg/l) which<br />
precluded the possibility of precipitation reactions. Similarly, adsorption data developed by<br />
Rhoads et al. (1992) encompassed a range of lead concentrations from 0.0001 to 0.2 mg/l at a<br />
fixed pH value. Both these data sets were used for estimating the range of K d values for the range<br />
of pH and lead concentration values found in soils.<br />
Table F.2. Estimated range of K d values for lead as a function of soil pH, and<br />
equilibrium lead concentrations.<br />
Equilibrium Lead<br />
Concentration (µg/l) K d (ml/g)<br />
0.1 - 0.9<br />
1.0 - 9.9<br />
10 - 99.9<br />
100 - 200<br />
F.8<br />
Soil pH<br />
4.0 - 6.3 6.4 - 8.7 8.8 - 11.0<br />
Minimum 940 4,360 11,520<br />
Maximum 8,650 23,270 44,580<br />
Minimum 420 1,950 5,160<br />
Maximum 4,000 10,760 20,620<br />
Minimum 190 900 2,380<br />
Maximum 1,850 4,970 9,530<br />
Minimum 150 710 1,880<br />
Maximum 860 2,300 4,410
F.4.0 References<br />
Abd-Elfattah, A., and K. Wada. 1981. “Adsorption of Lead, Copper, Zinc, Cobalt, and<br />
Cadmium by Soils that Differ in Cation-Exchange Material.” Journal of Soil Science, 32:71-<br />
283.<br />
Bargar, J. R., G. E. Brown, Jr., and G. A. Parks. 1998. “Surface Complexation of Pb(II) at<br />
Oxide-Water Interface: III. XAFS Determination of Pb(II) and Pb(II)-Chloro Adsorption<br />
Complexes on Goethite and Alumina.” Geochimica et Cosmochimica Acta, 62(2):193-207.<br />
Bittel, J. R., and R. J. Miller. 1974. “Lead, Cadmium, and Calcium Selectivity Coefficients on<br />
Montmorillonite, Illite, and Kaolinite.” Journal of Environmental Quality, 3:250-253.<br />
Braids, O. C., F. J. Drone, R. Gadde, H. A. Laitenen, and J. E. Bittel. 1972. “Movement of Lead<br />
in Soil-Water System.” In Environmental Pollution of Lead and Other Metals. pp 164-238,<br />
University of Illinois, Urbana, Illinois.<br />
Chow, T. J. 1978. “Lead in Natural Waters.” In The Biogeochemistry of Lead in the<br />
Environment. Part A. Ecological Cycles., J. O. Nriagu (ed.), pp. 185-218, Elsevier/North<br />
Holland, New York, New York.<br />
Forbes, E. A., A. M. Posner, and J. P. Quirk. 1976. “The Specific Adsorption of Cd, Co, Cu,<br />
Pb, and Zn on Goethite.” Journal of Soil Science, 27:154-166.<br />
Gerritse, R. G., R. Vriesema, J. W. Dalenberg, and H. P. De Roos. 1982. “Effect of Sewage<br />
Sludge on Trace Element Mobility in Soils.” Journal of Environmental Quality, 11:359-364.<br />
Grasselly, G., and M. Hetenyi. 1971. “The Role of Manganese Minerals in the Migration of<br />
Elements.” Society of Mining Geology of Japan, Special Issue 3:474-477.<br />
Griffin, R. A., and N. F. Shimp. 1976. “Effect of pH on Exchange-Adsorption or Precipitation of<br />
Lead from Landfill Leachates by Clay Minerals.” Environmental Science and Technology,<br />
10:1256-1261.<br />
Haji-Djafari, S., P. E. Antommaria, and H. L. Crouse. 1981. “Attenuation of Radionuclides and<br />
Toxic Elements by In Situ Soils at a Uranium Tailings Pond in central Wyoming.” In<br />
Permeability and Groundwater Contaminant Transport, T. F. Zimmie, and C. O. Riggs<br />
(eds.), pp 221-242. ASTM STP 746. American Society of Testing Materials. Washington,<br />
D.C.<br />
Hildebrand, E. E., and W. E. Blum. 1974. “Lead Fixation by Clay Minerals.”<br />
Naturewissenschaften, 61:169-170.<br />
F.9
Leckie, J. O., M. M. Benjamin, K. Hayes, G. Kaufman, and S. Altman. 1980.<br />
Adsorption/Coprecipitation of Trace Elements from Water with Iron Oxyhydroxides.<br />
EPRI-RP-910, Electric Power Research Institute, Palo Alto, California.<br />
Overstreet, R., and C. Krishnamurthy. 1950. “An Experimental Evaluation of Ion-exchange<br />
Relationships. ” Soil Science, 69:41-50.<br />
Peters, R. W., and L. Shem. 1992. “Adsorption/Desorption Characteristics of Lead on Various<br />
Types of Soil.” Environmental Progress, 11:234-240.<br />
Rhoads, K., B. N. Bjornstad, R. E. Lewis, S. S. Teel, K. J. Cantrell, R. J. Serne, J. L. Smoot, C.<br />
T. Kincaid, and S. K. Wurstner. 1992. Estimation of the Release and Migration of Lead<br />
Through Soils and Groundwater at the Hanford Site 218-E-12B Burial Ground. Volume 1:<br />
Final Report. PNL-8356 Volume 1, Pacific Northwest Laboratory, Richland, Washington.<br />
Rhoades, J. D. 1996. “Salinity: electrical Conductivity and Total Dissolved Solids.” In Methods<br />
of Soil Analysis, Part 3, Chemical Methods, J. M. Bigham (ed.), pp. 417-436. Soil Science<br />
Society of America Inc., Madison, Wisconsin.<br />
Richards, L. A. 1954. Diagnosis and Improvement of Saline and Alkali Soils. Agricultural<br />
Handbook 60, U. S. Department of Agriculture, Washington, D.C.<br />
Rickard, D. T., and J. E. Nriagu. 1978. “Aqueous Environmental Chemistry of Lead.” In The<br />
Biogeochemistry of Lead in the Environment. Part A. Ecological Cycles, J. O. Nriagu (ed.),<br />
pp. 291-284, Elsevier/North Holland, New York, New York.<br />
Scrudato, R. J., and E. L. Estes. 1975. “Clay-Lead Sorption Studies.” Environmental Geology,<br />
1:167-170.<br />
Sheppard, S. C., W. G. Evenden, and R. J. Pollock. 1989. “Uptake of Natural Radionuclides by<br />
Field and Garden Crops.” Canadian Journal of Soil Science, 69:751-767.<br />
Singh, B, and G. S. Sekhon. 1977. “Adsorption, Desorption and Solubility Relationships of<br />
Lead and Cadmium in Some Alkaline Soils.” Journal of Soil Science, 28:271-275.<br />
Soldatini, G. F., R. Riffaldi, and R. Levi-Minzi. 1976. “Lead adsorption by Soils.” Water, Air<br />
and Soil Pollution, 6:111-128.<br />
Tso, T.C. 1970. “Limited Removal of 210 Po and 210 Pb from Soil and Fertilizer Leaching.”<br />
Agronomy Journal, 62:663-664.<br />
Zimdahl, R. L., and J. J. Hassett. 1977. “Lead in Soil.” In Lead in the Environment. W. R.<br />
Boggess and B. G. Wixson (eds.), pp. 93-98. NSF/RA-770214. National Science<br />
Foundation, Washington, D.C.<br />
F.10
APPENDIX G<br />
Partition Coefficients For Plutonium
G.1.0 Background<br />
Appendix G<br />
Partition Coefficients For Plutonium<br />
A number of studies have focussed on the adsorption behavior of plutonium on minerals, soils,<br />
and other geological materials. A review data from diverse literature sources indicated that K d<br />
values for plutonium typically range over 4 orders of magnitude (Thibault et al., 1990). Also,<br />
from these data a number of factors which influence the adsorption behavior of plutonium have<br />
been identified. These factors and their effects on plutonium adsorption on soils and sediments<br />
were used as the basis for generating a look-up table. These factors are:<br />
C Typically, in many experiments, the oxidation state of plutonium in solution was not<br />
determined or controlled therefore it would be inappropriate to compare the K d data<br />
obtained from different investigations.<br />
C In natural systems with organic carbon concentrations exceeding ~10 mg/kg, plutonium<br />
exists mainly in trivalent and tetravalent redox states. If initial plutonium concentrations<br />
exceed ~10 -7 M, the measured K d values would reflect mainly precipitation reactions and<br />
not adsorption reactions.<br />
C Adsorption data show that the presence of ligands influence plutonium adsorption onto<br />
soils. Increasing concentrations of ligands decrease plutonium adsorption.<br />
C If no complexing ligands are present plutonium adsorption increases with increasing pH<br />
(between 5.5 and 9.0).<br />
C Plutonium is known to adsorb onto soil components such as aluminum and iron oxides,<br />
hydroxides, oxyhydroxides, and clay minerals. However, the relationship between the<br />
amounts of these components in soils and the measured adsorption of plutonium has not<br />
been quantified.<br />
Because plutonium in nature can exist in multiple oxidation states (III, IV, V, and VI), soil redox<br />
potential would influence the plutonium redox state and its adsorption on soils. However, our<br />
literature review found no plutonium adsorption studies which included soil redox potential as a<br />
variable. Studies conducted by Nelson et al. (1987) and Choppin and Morse (1987) indicated<br />
that the oxidation state of dissolved plutonium under natural conditions depended on the colloidal<br />
organic carbon content in the system. Additionally, Nelson et al (1987) also showed that<br />
plutonium precipitation occurred if the solution concentration exceeded 10 -7 M.<br />
G.2
A number of investigators have examined potential adsorption of plutonium on minerals, soils,<br />
and other geological substrates. Earlier experiments conducted by Evans (1956), Tamura<br />
(1972), Van Dalen et al. (1975) showed that plutonium adsorption onto mineral surfaces was<br />
influenced significantly by the type of mineral, the pH and mineral particle size. The reported<br />
values ranged from zero for quartz (Tamura, 1972) to 4,990 ml/g for montmorillonite (Evans,<br />
1956). [The K d for glauconite tabulated by Evans (1956) was listed as “infinite”(certainly greater<br />
than 5,000 ml/g), because the concentration of dissolved plutonium measured in the K d<br />
defemination was below detection.] These K d values are only qualitative because, the initial<br />
concentrations of plutonium used in these experiments were apparently high enough to induce<br />
precipitation of plutonium solid phases therefore, the observed phenomena was likely due to<br />
mainly precipitation and not adsorption. Second, the redox status of plutonium was unknown in<br />
these experiments thus these reported K d values cannot be K d readily compared to values derived<br />
from other experiments.<br />
The importance of the plutonium redox status on adsorption was demonstrated by Bondietti et al.<br />
(1975) who reported about 2 orders of magnitude difference in K d values between hexavalent<br />
(250 ml/g) and tetravalent (21,000 ml/g) plutonium species adsorbing on to montmorillonite.<br />
Bondietti et al. (1975) also demonstrated that natural dissolved organic matter (fulvic acid)<br />
reduces plutonium from hexavalent to tetravalent state thus potentially affecting plutonium<br />
adsorption in natural systems. Some of the earlier adsorption experiments also demonstrated that<br />
complexation of plutonium by various ligands significantly influences its adsorption behavior.<br />
Increasing concentrations of acetate (Rhodes, 1957) and oxalate (Bensen, 1960) ligands resulted<br />
in decreasing adsorption of plutonium. Adsorption experiments conducted more recently<br />
(Sanchez et al., 1985) indicate that increasing concentrations of carbonate ligand also depresses<br />
the plutonium adsorption on various mineral surfaces.<br />
Even though the adsorption behavior of plutonium on soil minerals such as glauconite (Evans,<br />
1956), montmorillonite (Billon, 1982; Bondietti et al., 1975), attapulgite (Billon, 1982), and<br />
oxides, hydroxides, and oxyhydroxides (Evans, 1956; Charyulu et al., 1991; Sanchez et al.,<br />
1985; Tamura, 1972; Ticknor, 1993; Van Dalen et al., 1975) has been studied, correlative<br />
relationships between the type and quantities of soil minerals in soils and the overall plutonium<br />
adsorption behavior of the soils have not been established.<br />
Adsorption experiments conducted by Billon (1982) indicated K d values for Pu(IV) ranging from<br />
about 32,000 to 320,000 ml/g (depending on pH) for bentonite or attapulgite as adsorbents.<br />
Because of relatively high initial concentrations of plutonium [1.7x10 -6 to 4x10 -6 M of Pu(IV)]<br />
used in these experiments, it is likely that precipitation and not adsorption resulted in very high K d<br />
values. Additional experiments conducted with Pu(VI) species on bentonite substrate resulted in<br />
K d values ranging from about 100 to 63,100 ml/g when pH was varied from 3.1 to 7.52. The<br />
validity of these data are questionable because of high initital concentrations of plutonium used in<br />
these experiments may have induced precipitation of plutonium.<br />
Experiments conducted by Ticknor (1993) showed that plutonium sorbed on goethite and<br />
hematite from slightly basic solutions [(pH: 7.5) containing high dissolved salts, but extremely low<br />
G.3
icarbonate concentrations (8.2 x 10 -6 to 2.9 x 10 -4 M)] resulted in distribution coefficients, K d,<br />
ranging from 170 to 1,400 ml/g. According to Pius et al. (1995), significant removal of Pu(IV)<br />
from solutions containing 0.1 to 1 M concentrations of sodium carbonate was observed with<br />
alumina, silica gel, and hydrous titanium oxide as substrates. These investigators also noted that<br />
the presence of carbonate lowered the sorption distribution coefficient for these adsorbents.<br />
However, even at 0.5 M carbonate, the coefficients were 60 ml/g, 1,300 ml/g, and 15,000 ml/g,<br />
respectively, for alumina, silica gel, and hydrous titanium oxide. In another study using<br />
bicarbonate solutions, the distribution coefficient for Pu(IV) sorption on alumina was lowered to<br />
about 30 ml/g at 0.5 M bicarbonate (Charyulu et al., 1991). However, one should note that the<br />
initial concentrations of Pu(IV) used by these investigators ranged from 8.4 x 10 -6 to 4.2 x 10 -5 M,<br />
which means that the solutions were probably supersaturated with respect to PuO 2·xH 2O solid<br />
phase. Because of the experimental conditions used by Pius et al. (1995) and Charyulu et al.<br />
(1991), the principal mechanism of plutonium removal from solution could have been<br />
precipitation as easily as adsorption.<br />
Barney et al. (1992) measured adsorption of plutonium from carbonate-free wastewater solutions<br />
onto commercial alumina adsorbents over a pH range of 5.5 to 9.0. Plutonium adsorption K d<br />
values increased from about 10 ml/g at a pH of 5.5 to about 50,000 ml/g at a pH of 9.0. The<br />
slopes of the K d compared to the pH curves were close to 1, which indicated that 1 hydrogen ion<br />
is released to the solution for each plutonium ion that is adsorbed on the alumina surface. This<br />
behavior is typical of adsorption reactions of multivalent hydrolyzable metal ions with oxide<br />
surfaces. Changing the initial concentration of plutonium from about 10 -9 to 10 -10 M did not affect<br />
the K d values, which showed that plutonium precipitation was not significant in these tests. Also,<br />
the initial plutonium concentrations were below the measured solubility limits of plutonium<br />
hydroxide. This experiment demonstrated that in carbonate-free systems, plutonium would be<br />
adsorbed on alumina substrates.<br />
Another study of adsorption of Pu(IV) and Pu(V) on goethite was conducted by Sanchez et al.<br />
(1985). The experimental conditions used by these investigators were evaluated for assessing<br />
whether the reaction being studied was indeed adsorption. The initial plutonium concentrations<br />
used in their experiments were 10 -10 and 10 -11 moles per liter. These concentrations are well<br />
below the equilibrium saturation levels for PuO 2·xH 2O. The equilibrating solutions used in these<br />
experiments contained salts such as NaNO 3, NaCl, Na 2SO 4, and NaHCO 3 and did not contain any<br />
ionic constituents that may have potentially formed solid solution precipitates. Therefore, it is<br />
reasonably certain that the dominant reaction being studied was adsorption and not precipitation<br />
of pure or solid solution phases.<br />
The Pu(IV) and (V) adsorption data obtained in 0.1 M NaNO 3 electrolyte medium by Sanchez et<br />
al. (1985) indicated isotherms typical of metal and/or metal-like complex specie adsorption on<br />
substrate (Benjamin and Leckie, 1981). This indicated that Pu(IV) and Pu(V) adsorbed onto the<br />
ionized hydroxyl sites in the form of free ions and their hydrolytic species with metal ion and the<br />
metal-ion part of the complexes adsorbing onto the surface. The adsorption isotherms obtained at<br />
the higher initial concentration (10 -10 M) of total soluble Pu(IV) and Pu(V) showed that the<br />
adsorption edges (pH value at which 50 percent adsorption occurs) increased towards a higher<br />
G.4
pH value, which is typical of the metal-like adsorption behavior of adsorbing species (Benjamin<br />
and Leckie, 1981). These data also showed that the adsorption edges for Pu(V) was shifted<br />
about 2 pH units higher as compared to the adsorption edges observed for Pu(V), indicating that<br />
plutonium in the higher oxidation state (pentavalent) had lower adsorbing affinity as compared<br />
with tetravalent plutonium. This difference in adsorption was attributed to the fact that Pu(V)<br />
hydrolyzes less strongly than Pu(IV),<br />
The Pu(IV) and Pu(V) adsorption data obtained in 0.1 M NaNO3 media represents conditions<br />
where only free cations and the respective hydrolytic species are the adsorbing species. Extensive<br />
experimental observations have shown that, when present, strong complexing agents have a<br />
significant effect on the metal ion adsorption (Benjamin and Leckie, 1981). This modified<br />
adsorption behavior in the presence of complex-forming ligands is characterized by Benjamin and<br />
Leckie as ligand-like adsorption. Sanchez et al. (1985) also conducted experiments to examine<br />
the effect of dissolved carbonate (from 10 to 1,000 meq/l) on the adsorption of Pu(IV) and Pu(V)<br />
on goethite. Their adsorption data showed that at a fixed pH value of 8.6, increasing carbonate<br />
concentration beyond 100 meq/l greatly decreased the adsorption of plutonium in both oxidation<br />
states. These data demonstrated that practically no Pu(IV) or Pu(V) adsorption occurred on<br />
goethite when the total carbonate concentration approached 1,000 meq/l (0.5 M CO3). However,<br />
data collected by Glover et al. (1976) showed that, at very low concentrations of dissolved<br />
carbonate (i.e., 0.1-6 meq/l) typically encountered in soils, adsorption of Pu(IV) increased with<br />
increasing dissolved carbonate concentration. These results indicate that Pu(IV) in these soils<br />
3+<br />
may adsorb in the form of PuHCO3 species.<br />
Such complete suppression of Pu(IV) and Pu(V) adsorption was attributed to the presence of<br />
anionic plutonium-hydroxy carbonate species in solution and to the fact that goethite at this pH<br />
contains mainly negatively charged sites that have negligible affinity to adsorb anionic species.<br />
This adsorption behavior of Pu(IV) and Pu(V) in the presence of carbonate ions that form strong<br />
hydroxy carbonate complexes is typical of ligand-like adsorption of metal ions described by<br />
Benjamin and Leckie (1981). Ligand-like adsorption is described as adsorption of a metal-ligand<br />
complex that is analogous to adsorption of the free ligand species. Also, the metal-ligand<br />
complexes may not adsorb at all if these complexes are highly stable. These data clearly<br />
demonstrate that increasing total carbonate and hydroxyl solution concentrations significantly<br />
decrease Pu(IV) and Pu(V) on iron oxyhydroxide surfaces.<br />
Similar suppression of adsorption of higher valence state actinides in the presence of carbonate<br />
and hydroxyl ions has been observed by a number of investigators. Some of these studies include<br />
adsorption of U(VI) on goethite (Hsi and Langmuir, 1985; Koehler et al., 1992; Tripathi, 1984),<br />
ferrihydrite (Payne et al., 1992), and clinoptilolite (Pabalan and Turner, 1992), and Np(V)<br />
adsorption on ferrihydrite, hematite, and kaolinite (Koehler et al., 1992).<br />
Some of the early plutonium adsorption experiments on soils were conducted by Rhodes (1957)<br />
and Prout (1958). Rhodes (1957) conducted plutonium adsorption experiments using a<br />
calcareous subsurface soil from Hanford as the adsorbent. The data indicated that adsorption<br />
varied as a function of pH ranging from 18 ml/g under highly acidic conditions to >1980 ml/g at<br />
G.5
highly alkaline conditions. These data are unreliable because initial plutonium concentration of<br />
6.8x10 -7 M used in these experiments may have resulted in precipitation of plutonium solid<br />
phases. Prout (1958) studied adsorption of plutonium in +3, +4, and +6 redox states on a<br />
Savannah River Plant soil as a function of pH. The calculated K d ranged from 10,000<br />
ml/g, ~100 to ~10,000 ml/g, and
These significant reductions in adsorption were attributed to the limited affinity of Pu-EDTA<br />
complexes to adsorb onto the soil mineral surfaces. Increasing the EDTA concentration by an<br />
order of magnitude resulted in reductions in K d values from about 1 order (for silt loam) to<br />
2 orders (for sand) of magnitude. Using a stronger chelating agent (10 -3 M DTPA) resulted in<br />
very low K d values (0.12 ml/g for sand, 1.06 ml/g for loamy sand, and 0.24 ml/g for silt loam)<br />
which were about 3 to 4 orders of magnitude smaller as compared to the values from chelate-free<br />
systems. The results obtained from desorption experiments (using EDTA and DTPA ligands)<br />
showed that the K d values were 1 to 2 orders of magnitude higher than the values calculated from<br />
adsorption experiments leading to the conclusion that some fraction of plutonium in soil was<br />
specifically adsorbed (not exchangeable). These data showed that Pu(IV) adsorption on soils<br />
would be significantly reduced if the equilibrating solutions contain strong chelating ligands, such<br />
as EDTA and DTPA.<br />
The reduction of plutonium adsorption on soils by strong synthetic chelating agents was also<br />
confirmed by experiments conducted by Delegard et al. (1984). These investigators conducted<br />
tests to identify tank waste components that could significantly affect sorption of plutonium on<br />
3 typical shallow sediments from the the DOE Hanford Site. They found that sorption was<br />
decreased by the chelating agents, 0.05 M EDTA and 0.1 M HEDTA<br />
(N-2-hydroxyethylethylenediaminetriacetate) but not by low concentrations of carbonate<br />
(0.05 M). Delegard’s data also showed that roughly a twofold increase in ionic strength caused<br />
an order of magnitude decrease in plutonium adsorption.<br />
Based on an adsorption study of plutonium on basalt interbed sediments from the vicinity of<br />
Hanford site, Barney (1984) reported a K d value of about 500 ml/g. This relatively lower K d<br />
value may have resulted from the relatively enhanced concentration of 215 mg/l of carbonate<br />
(a complex forming ligand) which was present in the groundwater used in the experiments.<br />
Later, sorption of plutonium in +4, +5, and +6 redox states on a Hanford Site shallow sediment<br />
was studied by Barney (1992) to elucidate any differences in rate and amount of adsorption of<br />
plutonium in different redox states. The initial plutonium concentrations used in these<br />
experiments varied between about 10 -11 to 10 -9 M with synthetic ground water as a background<br />
electrolyte. The data indicated that the K d values ranged from 2,100 to 11,600, 2,700 to 4,600,<br />
and 1,000 to 4,600 ml/g for plutonium in +4, +5, and +6 redox states, respectively. The data also<br />
indicated that Pu(V) and Pu(VI) upon adsorption was reduced to the tetravalent state. In these<br />
experiments, the K d data obtained at lower initial concentrations (~1x10 -11 M) of plutonium are<br />
reliable because the dominant plutonium removal mechanism from solution was adsorption.<br />
Using batch equilibration techniques, Bell and Bates (1988) measured K d values for plutonium<br />
which ranged from 32 to 7,600 ml/g. The soils used in these experiments were obtained from the<br />
Sellafield and Drigg sites in England and their texture ranged from clay to sand. Ground water<br />
spiked with about 2.1x10 -8 M of plutonium was used in these adsorption experiments. The data<br />
also showed that the adsorption of plutonium on these soils varied as a function of pH, with<br />
maximum adsorption occuring at a pH value of about 6.<br />
G.7
A number of studies indicate that K d values for plutonium adsorption on river, oceanic, and lake<br />
sediments range from about 1x10 3 to 1x10 6 ml/g. Duursma and coworkers calculated that K d for<br />
marine sediments was about 1x10 4 ml/g (Duursma and Eisma, 1973; Duursma and Gross, 1971;<br />
Duursma and Parsi, 1974). Studies by Mo and Lowman (1975) on plutonium-contaminated<br />
calcareous sediments in aerated and anoxic seawater medium yielded K d values from 1.64x10 4 to<br />
3.85x 10 5 ml/g. Based on distribution of plutonium between solution and suspended particle<br />
phases in sea water, Nelson et al. (1987) calculated that for plutonium in oxidized states (V, VI),<br />
the K d was ~2.5x10 3 ml/g, and ~2.8x10 6 ml/g for plutonium in reduced states (III, IV). Based on a<br />
number of observations of lake and sea water samples, Nelson et al (1987) reported that K d values<br />
for lake particulates ranged from 3,000 to 4x10 5 ml/g, and for oceanic particulates ranged from<br />
1x10 5 to 4x10 5 ml/g.<br />
G.2.0 Data Set for Soils<br />
The most detailed data set on plutonium K d measurements were obtained by Glover et al. (1976).<br />
These data set were based on 17 soil samples from 9 different sites that included 7 DOE sites. The<br />
characterization of the soil included measurements of CEC, electrical conductivity, pH and soluble<br />
carbonate of the soil extracts, inorganic and organic carbon content, and the soil texture (wt.% of<br />
sand, silt, and clay content). The textures of these soils ranged from clay to fine sand. Three<br />
different initial concentrations of plutonium (10 -8 , 10 -7 , and 10 -6 M) were used in these<br />
experiments. This data set is the most extensive as far as the determination of a number of soil<br />
properties therefore, it can be examined for correlative relationships between K d values and the<br />
measured soil parameters. The data set generated at initial plutonium concentrations of 10 -8 M<br />
were chosen for statistical analyses because the data sets obtained at higher initial concentrations<br />
of plutonium may have been affected by precipitation reactions (Table G.1).<br />
G.3.0 Approach and Regression Models<br />
The most detailed data set on plutonium K d measurements were obtained by Glover et al. (1976).<br />
This data set was based on 17 soil samples from 9 different sites that included 7 DOE sites. The<br />
characterization of the soil included measurements of CEC, electrical conductivity, pH and soluble<br />
carbonate of the soil extracts, inorganic and organic carbon content, and the soil texture (wt.% of<br />
sand, silt, and clay content). The textures of these soils ranged from clay to fine sand. Three<br />
different initial concentrations of plutonium (10 -8 , 10 -7 , and 10 -6 M) were used in these<br />
experiments. This data set is the most extensive as far as the determination of a number of soil<br />
properties therefore, it can be examined for correlative relationships between K d values and the<br />
measured soil parameters. The data set generated at an initial plutonium concentration of 10 -8 M<br />
was chosen for statistical analyses because the data sets obtained at higher initial concentrations of<br />
plutonium may have been confounded by precipitation reactions<br />
In developing regression models, initially it is assumed that all variables are influential. However,<br />
based on theoretical considerations or prior experience with similar models, one usually knows<br />
that some variables are more important than others. As a first step, all the variables are plotted in<br />
a pairwise fashion to ascertain any statistical relationship that may exist between these variables.<br />
G.8
This is typically accomplished by the use of scatter diagrams in which the relationship of each<br />
variable with other variables is examined in a pair-wise fashion and displayed as a series of<br />
2-dimensional graphs. This was accomplished by using the Statistica software. The variables<br />
graphed included the distribution coefficient (K d in ml/g), pH, CEC (in meq/100g), electrical<br />
conductivity of soil extract (EC in mmhos/cm), dissolved carbonate concentration in soil extract<br />
(DCARB in meq/l), inorganic carbon content (IC as percent CaCO 3), organic carbon content<br />
(OC as wt.%), and the clay content (CLAY as wt.%).<br />
G.9
Table G.1. Plutonium adsorption data for soil samples. [Data taken from results<br />
reported by Glover et al. (1976) for measurements conducted at an initial<br />
plutonium concentrations of 10 -8 M.]<br />
Soil<br />
Sample<br />
K d<br />
(ml/g)<br />
pH CEC 1<br />
(meq/100 g)<br />
EC 1<br />
(mmhos/cm)<br />
G.10<br />
DCARB 1<br />
(meq/l)<br />
IC % 1<br />
CaCO3<br />
OC 1<br />
(%<br />
mass)<br />
CO-A 2,200 5.7 20.0 3.6 5.97 0.4 2.4 36<br />
CO-B 200 5.6 17.5 0.4 0.97 0.3 3.4 22<br />
CO-C 1,900 7.9 29.6 0.4 1.98 2.4 0.7 64<br />
ID-A 1,700 7.8 15.5 0.5 2.71 17.2 0.8 34<br />
ID-B 320 8.3 13.8 0.8 2.51 7.9 0.2 32<br />
ID-C 690 8.0 8.2 1.0 2.52 5.2 0.3 23<br />
ID-D 2,100 7.5 17.5 1.2 4.90 0.0 0.1 3<br />
WA-A 100 8.0 6.4 0.9 2.60 0.6 0.3 14<br />
WA-B 430 8.2 5.8 0.4 2.30 0.0 0.1 14<br />
SC 280 5.4 2.9 0.4 0.50 0.2 0.7 20<br />
NY 810 5.4 16.0 1.2 1.40 0.0 2.7 36<br />
NM 100 6.4 7.0 1.7 2.80 0.2 0.7 18<br />
AR-A 710 6.2 34.4 0.5 0.10 0.9 3.2 56<br />
AR-B 80 4.8 3.8 0.4 0.10 0.7 0.6 9<br />
AR-C 430 2.3 16.2 0.3 0.10 0.6 2.3 37<br />
IL 230 3.6 17.4 0.5 0.10 0.7 3.6 16<br />
CLAY 1<br />
( %<br />
mass)<br />
1 CEC: Cation exchange capacity; EC: Electrical conductivity; DCARB: Dissolved carbonate;<br />
IC: Inorganic carbon; OC: Organic carbon; CLAY: Soil clay content.<br />
.
The scatterplots are typically displayed in a matrix format with columns and rows representing the<br />
dependent and independent variables respectively. For instance, the first row of plots shows the<br />
relationship between K d as a dependent variable and other variables each in turn as selected as<br />
independent variables. Additionally, histograms displayed in each row illustrate the value<br />
distribution of each variable when it is being considered as the dependent variable.<br />
The scatter matrix (Figure G.1) shows that regression relationships may exist between K d and<br />
CEC, DCARB, and CLAY. Other relationships may exist between the CEC and CLAY,<br />
DCARB, and between PH, EC and DCARB. These relationships affirm that the CEC of soils<br />
depends mainly on the clay content. Similarly, the electrical conductivity of a soil solution<br />
depends on total concentrations of soluble ions and increasing dissolved carbonate concentration<br />
would contribute towards increasing EC. Also the pH of a soil solution would reflect the<br />
carbonate content of a soil with soils containing solid carbonate tending towards a pH value of<br />
~8.3.<br />
While a scatter diagram is a useful tool to initially assess the pairwise relationships between a<br />
number of variables, this concept cannot be extended to analyze multiple regression relationships<br />
(Montgomery and Peck, 1982). These authors point out that if there is 1 dominant regressive<br />
relationship, the corresponding scatter diagram would reveal this correlation. They also indicate<br />
however, that if several regressive relationships exist between a dependent variable and other<br />
independent variables, or when correlative relationships exist between independent variables<br />
themselves, the scatter diagrams cannot be used to assess multiple regressive relationships.<br />
Typically, in regression model building, significant variables have to be selected out of a number<br />
of available variables. Montgomery and Peck (1982) indicate that regression model building<br />
involves 2 conflicting objectives. First, the models have to include as many independent variables<br />
as possible so that the influence of these variables on the predicted dependent variable is not<br />
ignored. Second, the regression model should include a minimum number of independent<br />
variables as possible so that the variance of predicted dependent variable is minimized.<br />
Variable selection was conducted by using forward stepwise and backward stepwise elimination<br />
methods (Montgomery and Peck, 1982). In the forward stepwise method, each independent<br />
variable is added in a stepwise fashion until an appropriate model is obtained. The backward<br />
stepwise elimination method starts off by including all independent variables and in each step<br />
deletes (selects out) the least significant variables resulting in a final model which includes only<br />
the most influential independent variables.<br />
G.11
KD<br />
PH<br />
CEC<br />
EC<br />
G.12<br />
DCARB<br />
Figure G.1. Scatter plot matrix of soil properties and the distribution coefficient (K d) of<br />
plutonium.<br />
The variable selection with and without an intercept indicated that the 2 most significant variables<br />
for reliably forecasting the K d values were the concentrations of dissolved carbonate (DCARB)<br />
and the clay content (CLAY) of soils (Table G.2). Using these 2 independent variables, several<br />
forms of polynomial regression models and a piecewise regression model with a breakpoint were<br />
generated. The results showed that the best regression model among all the models tested was<br />
the piecewise regression model. The relationship between the K d values and the 2 independent<br />
variables (CLAY and DCARB) is shown as a 3-dimensional surface (Figure G.2). This graph<br />
illustrates that the highest K d values are encountered under conditions of high clay content and<br />
dissolved carbonate concentrations. In contrast, the low K d values are encountered in soils<br />
containing low clay content and low dissolved carbonate concentrations.<br />
Using the piecewise regression model, a look-up table (Table G.3) was created for ranges of clay<br />
content and soluble carbonate values which are typically encountered in soils.<br />
IC<br />
OC<br />
CLAY
Table G.2. Regression models for plutonium adsorption.<br />
Model Type Forecasting Equation R 2<br />
Linear Regression<br />
Forward Stepwise<br />
Linear Regression<br />
Forward Stepwise<br />
Linear Regression<br />
Backward Stepwise<br />
Linear Regression<br />
Backward Stepwise<br />
Piecewise Linear<br />
Regression<br />
K d = 284.6 (DCARB) + 27.8 (CLAY) - 594.2 0.7305<br />
K d = 488.3 (DCARB) + 29.9 (CLAY) - 119.1 (pH) - 356.8 (EC) 0.8930<br />
K d = 284.6 (DCARB) + 27.8 (CLAY) - 594.2 0.7305<br />
K d = 351.4 (DCARB) 0.7113<br />
K d = 25.7 (DCARB) + 12.14 (CLAY) + 2.41 for K d values 767.5<br />
Polynomial K d = -156.0 (DCARB) + 15.2 (CLAY) +16.1 (DCARB) 2 - 0.04 (CLAY) 2 + 11.3 (DCARB)(CLAY) - 87.0 0.9222<br />
Polynomial K d = -171.1(DCARB) + 10.5 (CLAY) +17.2(DCARB) 2 + 0.02 (CLAY) 2 + 11.6 (DCARB)(CLAY) 0.9219<br />
Polynomial K d = -106.1(DCARB) + 11.2 (CLAY) + 12.5 (DCARB)(CLAY) - 72.4 0.9194<br />
Polynomial K d = -137.9 (DCARB) + 9.3 (CLAY) + 13.4 (DCARB)(CLAY) 0.9190<br />
Table G.3. Estimated range of K d values for plutonium as a function of the soluble<br />
carbonate and soil clay content values.<br />
K d (ml/g)<br />
Clay Content (wt.%)<br />
0 - 30 31 - 50 51 - 70<br />
Soluble Carbonate<br />
(meq/l)<br />
G.13<br />
Soluble Carbonate<br />
(meq/l)<br />
Soluble Carbonate<br />
(meq/l)<br />
0.1 - 2 3 - 4 5 - 6 0.1 - 2 3 - 4 5 - 6 0.1 - 2 3 - 4 5 - 6<br />
Minimum 5 80 130 380 1,440 2,010 620 1,860 2,440<br />
Maximum 420 470 520 1,560 2,130 2,700 1,980 2,550 3,130<br />
0.9730
Figure G.2. Variation of K d for plutonium as a function of clay content and<br />
dissolved carbonate concentrations.<br />
G.14
G.4.0 References<br />
Barney, G. S. 1984. “Radionuclide Sorption and Desorption Reactions with Interbed Materials<br />
from the Columbia River Basalt Formation.” In Geochemical Behavior of Radioactive Waste,<br />
G. S. Barney, J. D. Navratil, and W. W. Schulz (eds.), pp. 1-23. American Chemical Society,<br />
Washington, D.C.<br />
Barney, G. S. 1992. Adsorption of Plutonium on Shallow Sediments at the Hanford Site,<br />
WHC-SA-1516-FP, Westinghouse Hanford Company, Richland, Washington.<br />
Bell, J., and T. H. Bates. 1988. “Distribution coefficients of Radionuclides between Soils and<br />
Groundwaters and their Dependence on Various test Parameters.” Science of Total<br />
Environment, 69:297-317.<br />
Benjamin, M. M., and J. O. Leckie. 1981. “Conceptual Model for Metal-Ligand-Surface<br />
Interactions during Adsorption.” Environmental Science and Technology, 15:1050-1056.<br />
Bensen, D. W. 1960. Review of Soil Chemistry Research at Hanford. HW-67201. General<br />
Electric Company, Richland, Washington.<br />
Billon, A. 1982. “Fixation D’elements Transuraniens a Differents Degres D’oxydation Sur Les<br />
Argiles.” In Migration in the Terrestrial Environment of Long-lived Radionuclides from the<br />
Nuclear Fuel Cycle, pp. 167-176, IAEA-SM-257/32. International Atomic Energy Agency.<br />
Vienna, Austria.<br />
Bondietti, E. A., S. A. Reynolds, and M. H. Shanks. 1975. “Interaction of Plutonium with<br />
Complexing Substances in Soils and Natural Waters.” In Transuranium Nuclides in the<br />
Environment, pp. 273-287, IAEA-SM-199/51. International Atomic Energy Agency.<br />
Vienna.<br />
Charyulu, M. M., I. C. Pius, A. Kadam, M. Ray, C. K. Sivaramakrishnan, and S. K. Patil. 1991.<br />
“The Behavior of Plutonium in Aqueous Basic Media.” Journal of Radioanalytical and<br />
Nuclear Chemistry, 152: 479-485.<br />
Choppin, G. R., and J. W. Morse. 1987. “Laboratory Studies of Actinides in Marine Systems.”<br />
In Environmental Research on Actinide Elements, J. E. Pinder, J. J. Alberts, K. W. McLeod,<br />
and R. Gene Schreckhise (eds.), pp. 49-72, CONF-841142, Office of Scientific and Technical<br />
Information, U. S. Department of Energy, Washington, D.C.<br />
Dahlman, R. C., E. A. Bondietti, and L. D. Eyman. 1976. “Biological Pathways and Chemical<br />
Behavior of Plutonium and Other Actinides in the Environment.” In Actinides in the<br />
Environment, A. M. Friedman (ed.), pp. 47-80. ACS Symposium Series 35, American<br />
Chemical Society, Washington, D.C.<br />
G.15
Delegard, C. H. , G. S. Barney, and S. A. Gallagher. 1984. “Effects of Hanford High-Level<br />
Waste Components on the Solubility and Sorption of Cobalt, Strontium, Neptunium,<br />
Plutonium, and Americium.” In Geochemical Behavior of Disposed Radioactive Waste,<br />
G. S. Barney, J. D. Navratil, and W. W. Schulz (eds.), pp. 95-112. ACS Symposium<br />
Series 246, American Chemical Society, Washington, D.C.<br />
Duursma, E. K., and M. G. Gross. 1971. “Marine Sediments and Radioactivity.” In<br />
Radioactivity in the Marine Environment, pp. 147-160, National Academy of Sciences,<br />
Washington, D.C.<br />
Duursma, E. K., and D. Eisma. 1973. “Theoretical, Experimental and Field Studies Concerning<br />
Reactions of Radioisotopes with Sediments and Suspended Particles of the Sea. Part C:<br />
Applications to Field Studies.” Netherlands Journal of Sea Research, 6:265-324.<br />
Duursma, E. K., and P. Parsi. 1974. “Distribution Coefficients of Plutonium between Sediment<br />
and Seawater.” In Activities of the Int. Laboratory of Marine Radioactivity, pp. 94-96,<br />
IAEA-163. International Atomic Energy Agency, Vienna, Austria.<br />
Evans, E. J. 1956. Plutonium Retention in Chalk River Soil. CRHP-660. Chalk River<br />
Laboratory, Chalk River, Canada.<br />
Glover, P. A., F. J. Miner, and W. O. Polzer. 1976. “Plutonium and Americium Behavior in the<br />
Soil/Water Environment. I. Sorption of Plutonium and Americium by Soils.” In Proceedings<br />
of Actinide-Sediment Reactions Working Meeting, Seattle, Washington. pp. 225-254,<br />
BNWL-2117, Battelle Pacific Northwest Laboratories, Richland, Washington.<br />
Hsi, C. K. D., and D. Langmuir. 1985. “Adsorption of Uranyl onto Ferric Oxyhydroxides:<br />
Application of the Surface Complexation Site-Binding Model.” Geochimica et<br />
Cosmochimica Acta, 49:1931-1941.<br />
Koehler M., E.Wieland, and J. O. Leckie. 1992. “Metal-Ligand Interactions during Adsorption<br />
of Uranyl and Neptunyl on Oxides and Silicates.” In Proceedings of 7th International<br />
Symposium On Water-Rock Interaction -WRI7. V1: Low Temperature Environment,<br />
Y. K. Kharaka and A. S. Maest (eds.), A. A. Balkema, Rotterdam, Netherlands.<br />
Mo, T., and F. G. Lowman. 1975. “Laboratory Experiments on the Transfer Dynamics of<br />
Plutonium from Marine Sediments to Seawater and to Marine Organisms.” CONF-750503-5,<br />
Technical Information Center. U.S. Department of Energy, Washington, D.C.<br />
Montgomery, D. C., and E. A. Peck. 1982. Introduction to Linear Regression Analysis. John<br />
Wiley and Sons, New York, New York.<br />
G.16
Nelson, D. M., R. P. Larson, and W. R. Penrose. 1987. “Chemical Speciation of Plutonium in<br />
Natural Waters.” In Environmental Research on Actinide Elements, J. E. Pinder, J. J.<br />
Alberts, K. W. McLeod, and R. Gene Schreckhise (eds.), pp. 27-48, CONF-841142, Office of<br />
Scientific and Technical Information, U.S. Department of Energy, Washington, D.C.<br />
Nishita, H. 1978. “Extractability of Plutonium-238 and Curium-242 from a Contaminated Soil as<br />
a Function of pH and Certain Soil Components. CH 3COOH-NH 4OH System.” In<br />
Environmental Chemistry and Cycling Process, pp. 403-416. CONF-760429, Technical<br />
Information Center, U.S. Department of Energy, Washington, D.C.<br />
Nishita, H., M. Hamilton, and A. J. Steen. 1976. “Extractability of Pu-238 and Cm-242 from a<br />
Contaminated soil as a Function of pH and Certain Soil Components.” Soil Science Society<br />
of America Abstracts, Madison, Wisconsin.<br />
Pabalan, R. T., and D. R. Turner. 1992. Sorption Modeling for HLW Performance Assessment.<br />
Re. On Res. Act. For Calender Year 1991, W. C. Patrick (ed.), pp. 8-1 to 8-66. CNWRA<br />
91-01A. Center for Nuclear Waste Regulations and Analysis, San Antonio, Texas.<br />
Payne T. E., K. Sekine, J. A. Davis, and T. D. Waite. 1992. “Modeling of Radionuclide Sorption<br />
Processes in the Weathered Zone of the Koongarra Ore Body.” In Alligator Rivers Analogue<br />
Project Annual Report, 1990-1991, P. Duerden (ed.), pp. 57-85. Australian Nuclear Science<br />
and Technical Organization, Australia.<br />
Pius, I. C., M. M. Charyulu, B. Venkataramani, C. K. Sivaramakrishnan, and S. K. Patil. 1995.<br />
“Studies on Sorption of Plutonium on Inorganic Ion Exchangers from Sodium Carbonate<br />
Medium.” Journal of Radioanalytical and Nuclear Chemistry Letters, 199:1-7.<br />
Prout, W. E. 1958. “Adsorption of Radioactive Wastes by Savannah River Plant Soil.” Soil<br />
Science, 13-17.<br />
Relyea, J. F., and D. A. Brown. 1978. “Adsorption and Diffusion of Plutonium in Soil.” In<br />
Environmental Chemistry and Cycling Process, CONF-760429. Technical Information<br />
Center, U.S. Department of Energy, Washington, D.C.<br />
Rhodes, D. W. 1957. “The Effect of pH on the Uptake of Radioactive Isotopes from Solution by<br />
a Soil.” Soil Science Society of America Proceedings, 21:389-392.<br />
Rhoades, J. D. 1996. “Salinity: electrical Conductivity and Total Dissolved Solids.” In Methods<br />
of Soil Analysis, Part 3, Chemical Methods, J. M. Bigham (ed.), pp. 417-436, Soil Science<br />
Society of America Inc., Madison, Wisconsin.<br />
Richards, L. A. 1954. Diagnosis and Improvement of Saline and Alkali Soils. Agricultural<br />
Handbook 60, U.S. Department of Agriculture, Washington, D.C.<br />
G.17
Rodgers, D. R. 1976. “Behavior of Plutonium-238 Solutions in the Soil and Hydrology System<br />
at Mound Laboratory.” In Proceedings of Actinide-sediment Reactions Working Meeting,<br />
Seattle, Washington, pp. 291-497. BNWL-2117, Battelle Pacific Northwest Laboratories,<br />
Richland, Washington.<br />
Sanchez, A. L., J. W. Murray, and T. H. Sibley. 1985. “The Adsorption of Pu (IV) and (V) of<br />
Goethite.” Geochimica et Cosmochimica Acta, 49:2297-2307.<br />
Sheppard, M. I., D. H. Thibault, and J. H. Mitchell. 1987. “Element Leaching and Capillary Rise<br />
in Sandy Soil Cores: Experimental Results.” Journal of Environmental Quality, 16:273-284.<br />
Tamura T. 1972. “Sorption Phenomena Significant in Radioactive Waste Disposal.” In<br />
Underground Waste Management and Environmental Implications, pp. 318-330. American<br />
Association of Petroleum Geology Memoirs 18, Tulsa, Oklahoma.<br />
Thibault, D. H., M. I. Sheppard, and P. A. Smith. 1990. A Critical Compilation and Review of<br />
Default Soil Solid/Liquid Partition Coefficients, K d, for Use in Environmental Assessments.<br />
AECL-10125, Whiteshell Nuclear research Establishment, Pinawa, Canada.<br />
Ticknor, K. V. 1993. “Actinide Sorption by Fracture-Filling Minerals.” Radiochimica Acta,<br />
60:33-42.<br />
Tripathi, V. S. 1984. Uranium (VI) Transport Modeling: Geochemical Data and Submodels.<br />
Ph.D. Dissertation, Stanford University, Stanford, California.<br />
Van Dalen, A., F. DeWitte, and J. Wikstra. 1975. Distribution Coefficients for Some<br />
Radionuclides Between Saline Water and Clays, Sandstones and Other Samples from Dutch<br />
Subsoil, Report 75-109, Reactor Centrum, Netherlands.<br />
G.18
APPENDIX H<br />
Partition Coefficients For Strontium
H.1.0 Background<br />
Appendix H<br />
Partition Coefficients For Strontium<br />
Two simplifying assumptions underlying the selection of strontium K d values included in the lookup<br />
table were made. These assumptions are that the adsorption of strontium adsorption occurs by<br />
cation exchange and follows a linear isotherm. These assumptions appear to be reasonable for a<br />
wide range of environmental conditions. However, these simplifying assumptions are<br />
compromised in systems with strontium concentrations greater than about 10 -4 M, humic<br />
substance concentrations greater than about 5 mg/l, ionic strengths greater than about 0.1 M, and<br />
pH levels greater than approximately 12.<br />
Based on these assumptions and limitations, strontium K d values and some important ancillary<br />
parameters that influence cation exchange were collected from the literature and tabulated in<br />
Section H.3. The tabulated data were from studies that reported K d values (not percent adsorbed<br />
or Freundlich or Langmuir constants) and were conducted in systems consisting of<br />
C Natural soils (as opposed to pure mineral phases)<br />
C Low ionic strength (< 0.1 M)<br />
C pH values between 4 and 10<br />
C Strontium concentrations less than 10 -4 M<br />
C Low humic material concentrations (
1.6 ml/g for a measurement made on a sandy soil dominated by quartz (Lieser et al., 1986) to<br />
10,200 ml/g for a measurement made on a tuff 1 soil collected at Yucca Mountain, Nevada<br />
(Sample YM-38; Vine et al., 1980). The average strontium K d value was 355 ± 184 ml/g. The<br />
median 2 strontium K d value was 15.0 ml/g. This is perhaps the single central estimate of a<br />
strontium K d value for this data set.<br />
1 Tuff is a general name applied to material dominated by pyroclastic rocks composed of<br />
particles fragmented and ejected during volcanic eruptions.<br />
2 The median is that value for which 50 percent of the observations, when arranged in order of<br />
magnitude, lie on each side.<br />
Table H.1. Descriptive statistics of strontium K d data set for soils.<br />
Sr K d<br />
(ml/g)<br />
Clay<br />
Content<br />
(wt.%)<br />
H.3<br />
pH CEC<br />
(meq/100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
Ca<br />
(mg/l)<br />
Mean 355 7.1 6.8 4.97 1.4 56<br />
Standard Error 183 1.1 0.21 1.21 0 23<br />
Median 15 5 6.7 0.9 1.4 0<br />
Mode 21 5 6.2 2 1.4 0<br />
Standard Deviation 1,458 7.85 1.35 9.66 0.00 134<br />
Kurtosis 34 10.7 -0.5 11.6 -3 3.4<br />
Minimum 1.6 0.5 3.6 0.05 1.4 0.00<br />
Maximum 10,200 42.4 9.2 54 1.4 400<br />
Number of<br />
Observations<br />
63 48 42 63 7.00 32
H.2.0 Approach and Regression Models<br />
H.2.1 Correlations with Strontium K d Values<br />
A matrix of the correlation coefficients of the strontium K d values and soil parameters are<br />
presented in Table H.2. The correlation coefficients significant at or less than the 5 percent level<br />
of probability (P # 0.05) are identified in Table H.2. The highest correlation coefficient with<br />
strontium K d values was with CEC (r = 0.84). Also significant are the correlation coefficients<br />
between strontium K d values and clay content (r = 0.82) and CEC and clay content (r = 0.91)<br />
(Table H.2).<br />
H.2.2 Strontium K d Values as a Function of CEC and pH<br />
The CEC and strontium K d data are presented in Figure H.1. It should be noted that a logarithmic<br />
scale was used for the y-axis to assist in the visualization of the data and is not meant to suggest<br />
any particular model. A great deal of scatter exists in this data, especially in the lower CEC range<br />
where more data exist. For example, between the narrow CEC range of 5.5 to 6.0 meq/100 g,<br />
9 strontium K d values are reported ( Keren and O’Connor, 1983; McHenry, 1958; Serne et al.,<br />
1993). The strontium K d values range from 3 ml/g for a surface noncalcareous sandy loam<br />
collected from New Mexico (Keren and O’Connor, 1983) to 70 ml/g for a carbonate surface soil<br />
collected from Washington (McHenry, 1958). Thus, over an order of magnitude variability in<br />
strontium K d values may be expected at a given CEC level.<br />
Strontium K d<br />
Table H.2. Correlation coefficients (r) of the strontium K d data set for soils.<br />
Strontium<br />
K d<br />
1.00<br />
Clay Content 0.82 1<br />
Clay<br />
Content<br />
1.00<br />
pH 0.28 0.03 1.00<br />
CEC 0.84 1<br />
0.91 1<br />
pH CEC Surface<br />
Area<br />
0.28 1<br />
H.4<br />
1.00<br />
Surface Area 0.00 -1.00 0.00 1.00 1<br />
1.00<br />
Ca Conc.<br />
Ca Conc. -0.17 0.00 -0.20 0.03 --- 1.00<br />
1 Correlation coefficients significant at or less than the 5% level of probability (P # 0.05).
Figure H.1. Relation between strontium K d values and<br />
CEC in soils.<br />
Another important issue regarding this data set is that 83 percent of the observations exists at<br />
CEC values less than 15 meq/100 g. The few K d values associated with CEC values greater than<br />
15 meq/100 g may have had a disproportionally large influence on the regression equation<br />
calculation (Neter and Wasserman, 1974). Consequently, estimates of strontium K d values using<br />
these data for low CEC soils, such as sandy aquifers, may be especially inaccurate.<br />
The regression equation for the data in Figure H.1 is presented as Equation 1 in Table H.3. Also<br />
presented in Table H.3 are the 95 percent confidence limits of the calculated regression<br />
coefficients, the y-intercepts, and slopes. These coefficients, when used to calculate K d values,<br />
suggest a K d range at a given CEC by slightly over an order of magnitude. The lower 95 percent<br />
confidence limit coefficients can provide guidance in selecting lower (or conservative) K d values.<br />
The large negative intercept in Equation 1 compromises its value for predicting strontium K d<br />
values in low CEC soils, a potentially critical region of the data, because many aquifers matrix<br />
have low CEC values. At CEC values less than 2.2 meq/100 g, Equation 1 yields negative<br />
strontium K d values, which are clearly unrealistic. 1 To provide a better estimate of strontium K d<br />
1 A negative <strong>Kd</strong> value is physically possible and is indicative of the phenomena referred to as<br />
anion exclusion or negative adsorption. It is typically and commonly associated with anions being<br />
H.5
values at low CEC values, 2 approaches were evaluated. First, the data in Figure H.1 was<br />
reanalyzed such that the intercept of the regression equation was set to zero, i.e., the regression<br />
equation was forced through the origin. The statistics of the resulting regression analysis are<br />
presented as Equation 2 in Table H.3. The coefficient of determination (R 2 ) for Equation 2<br />
slightly decreased compared to Equation 1 to 0.67 and remained highly significant (F= 2x10 -16 ).<br />
However, the large value for the slope resulted in unrealistically high strontium K d values. For<br />
example at 1 meq/100 g, Equation 2 yields a strontium K d value of 114 ml/g, which is much<br />
greater than the actual data presented in Figure H.1.<br />
The second approach to improving the prediction of strontium K d values at low CEC was to limit<br />
the data included in the regression analysis to those with CEC less than 15 meq/100 g. These data<br />
are redrawn in Figure H.2. The accompanying regression statistics with the y-intercept calculated<br />
and forced through the origin are presented in Table H.3 as Equations 3 and 4, respectively. The<br />
regression equations are markedly different from there respective equations describing the entire<br />
data set, Equations 1 and 2. Not surprisingly, the equations calculate strontium K d more similar<br />
to those in this reduced data set. Although the coefficients of determination for Equations 3 and 4<br />
decreased compared to those of Equations 1 and 2, they likely represent these low CEC data<br />
more accurately.<br />
Including both CEC and pH as independent variables further improved the predictive capability of<br />
the equation for the full data set as well as the data set for soils with CEC less than 15 meq/100 g<br />
(Equations 5 and 6 in Table H.3). Multiple regression analyses with additional parameters did not<br />
significantly improve the model (results not presented).<br />
H.2.3 Strontium K d Values as a Function of Clay Content and pH<br />
Because CEC data are not always available to contaminant transport modelers, an attempt was<br />
made to use independent variables in the regression analysis that are more commonly available to<br />
modelers. Multiple regression analysis was conducted using clay content and pH as independent<br />
variables to predict CEC (Equations 7 and 8 in Table H.3) and strontium K d values (Equations 9<br />
and 10 in Table H.3; Figures H.3 and H.4). The values of pH and clay content were highly<br />
correlated to soil CEC for the entire data set (R 2 = 0.86) and for those data limited to CEC less<br />
than 15 meq/100 g (R 2 = 0.57). Thus, it is not surprising that clay content and pH were<br />
correlated to strontium K d values for both the entire data set and for those associated with CEC<br />
less than 15 meq/100 g.<br />
repelled by the negative charge of permanently charged minerals.<br />
H.6
Figure H.2. Relation between strontium K d values for soils with<br />
CEC values less than 15 meq/100 g.<br />
Figure H.3. Relation between strontium K d values and soil<br />
clay contents.<br />
H.7
Table H.3. Simple and multiple regression analysis results involving strontium K d values,<br />
cation exchange capacity (CEC; meq/100 g), pH, and clay content (percent).<br />
# Equation n 2 Data<br />
Range 3<br />
H.8<br />
95% Confidence Limits 1<br />
Intercept Slope First<br />
Independent<br />
Parameter<br />
Slope Second<br />
Independent<br />
Parameter<br />
Lower Upper Lower Upper Lower Upper<br />
R 2 4 F Value 5<br />
1 K d = -272 + 126(CEC) 63 All -501 -43 105 147 --- --- 0.70 1x10 -17<br />
2 K d = 114(CEC) 63 All --- --- 95 134 --- --- 0.67 2x10 -16<br />
3 K d = 10.0 + 4.05(CEC) 57 CEC
H.2.4 Approach<br />
Figure H.4. Relation between strontium K d values and soil pH.<br />
Two strontium K d look up tables were created. The first table requires knowledge of the CEC<br />
and pH of the system in order to select the appropriate strontium K d value (Table H.4). The<br />
second table requires knowledge of the clay content and pH to select the appropriate strontium K d<br />
value (Table H.5).<br />
A full factorial table was created that included 3 pH categories and 3 CEC categories. This<br />
resulted in 9 cells. Each cell contained a range for the estimated minimum- and maximum K d<br />
values. A 2 step process was used in selecting the appropriate K d values for each cell. For the<br />
first step, the appropriate equations in Table H.3 were used to calculate K d values. The lower and<br />
upper 95 percent confidence limit coefficients were used to provide guidance regarding the<br />
minimum and maximum K d values. For the 2 lowest CEC categories, Equation 6 in Table H.3<br />
was used. For the highest CEC category, Equation 5 was used. For the second step, these<br />
calculated values were adjusted by “eye balling the data” to agree with the data in Figures<br />
H.2-H.4. It is important to note that some of the look-up table categories did not have any actual<br />
observations, e.g., pH
Table H.4. Look-up table for estimated range of K d values for strontium based on CEC<br />
and pH. [Tabulated values pertain to systems consisting of natural soils (as<br />
opposed to pure mineral phases), low ionic strength (< 0.1 M), low humic<br />
material concentrations (
A second look-up table (Table H.5) was created from the first look-up table in which clay content<br />
replaced CEC as an independent variable. This second table was created because it is likely that<br />
clay content data will be more readily available for modelers than CEC data. To accomplish this,<br />
clay contents associated with the CEC values used to delineate the different categories were<br />
calculated using regression equations; Equation 11 was used for the high category (10 to 50<br />
meq/100 g) and Equation 10 was used for the 2 lower CEC categories. The results of these<br />
calculations are presented in Table H.6. It should be noted that, by using either Equation 11<br />
or 12, the calculated clay content at 15 meq/100 g of soil equaled 20 percent clay.<br />
Table H.6. Calculations of clay contents using regression equations containing<br />
cation exchange capacity as a independent variable.<br />
Equation 1 Y-Intercept Slope CEC<br />
(meq/100 g)<br />
H.11<br />
Clay Content<br />
(%)<br />
12 --- 1.34 3 4<br />
12 --- 1.34 15 20<br />
11 3.36 1.1.2 15 20<br />
11 3.36 1.12 50 59<br />
1 Number of equation in Table H.3.
H.3.0 K d Data Set for Soils<br />
Table H.7 lists the available K d values identified for experiments conducted with only soils. The K d<br />
values are listed with ancillary parameters that included clay content, pH, CEC, surface area, solution<br />
calcium concentrations, and solution strontium concentrations.<br />
Sr K d<br />
(ml/g)<br />
Clay<br />
Content<br />
(%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Table H.7. Strontium K d data set for soils.<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
ppm<br />
H.12<br />
[Sr] Background<br />
Solution<br />
Soil<br />
ID<br />
Reference 1 , Comments<br />
21 0.8 5.2 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4e2Bq/ml 85-Sr in<br />
2.4x10 -8 M SrCl 2<br />
19 0.8 5.6 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4e2Bq/ml 85-Sr in<br />
2.4x10 -8 M SrCl 2<br />
22 0.8 6.2 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4e2Bq/ml 85-Sr in<br />
2.4x10 -8 M SrCl 2<br />
26 0.8 6.45 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4e2Bq/ml 85-Sr in<br />
2.4x10 -8 M SrCl 2<br />
24 0.8 6.6 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4e2Bq/ml 85-Sr in<br />
2.4x10 -8 M SrCl 2<br />
30 0.8 8.4 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4e2Bq/ml 85-Sr in<br />
2.4x10 -8 M SrCl 2<br />
43 0.8 9.2 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4e2Bq/ml 85-Sr in<br />
2.4x10 -8 M SrCl 2<br />
21.4 5 0.47 Groundwater 2<br />
25 5 0.83 Groundwater 2, CEC was estimated by<br />
adding exch. Ca,Mg,K<br />
12.7 5 0.39 Groundwater 2, GW = 7.4Ca, 1.7Mg,<br />
2.2Na,5.6Cl, 18ppmSO4<br />
7.9 5 0.46 Groundwater 2, Aquifer sediments<br />
15.6 5 0.81 Groundwater Chalk River Nat'l Lab,<br />
Ottawa, Canada<br />
9.4 5 0.21 Groundwater 2, Described as sand texture<br />
7.6 5 0.25 Groundwater 2, Assumed 5% clay, mean<br />
[clay] in sandy soils<br />
6.4 5 0.24 Groundwater 2<br />
7.7 5 0.26 Groundwater 2<br />
28.1 5 0.76 Groundwater 2
Sr K d<br />
(ml/g)<br />
Clay<br />
Content<br />
(%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
ppm<br />
[Sr] Background<br />
Solution<br />
7.63 5 0.26 Groundwater 2<br />
11.4 5 0.41 Groundwater 2<br />
20.1 5 0.44 Groundwater 2<br />
13 5 0.25 Groundwater 2<br />
9.8 5 0.29 Groundwater 2<br />
11 5 0.22 Groundwater 2<br />
13 5 0.39 Groundwater 2<br />
7.8 5 0.2 Groundwater 2<br />
3.8 5 0.1 Groundwater 2<br />
3 5 0.1 Groundwater 2<br />
2.5 5 0.13 Groundwater 2<br />
4 10 4 5.5 0 1x10 -8 M 0.01M NaCl Puye<br />
soil-Na<br />
15 10 5 5.5 0 1x10 -8 M 0.01M NaCl Puye<br />
soil-Na<br />
21 10 6 5.5 0 1x10 -8 M 0.01M NaCl Puye<br />
soil-Na<br />
24 10 7.4 5.5 0 1x10 -8 M 0.01M NaCl Puye<br />
soil-Na<br />
3 10 3.6 5.5 400 1x10 -8 M 0.01M CaCl Puye<br />
soil-Ca<br />
4.5 10 5.2 5.5 400 1x10 -8 M 0.01M CaCl Puye<br />
soil-Ca<br />
5.2 10 6.8 5.5 400 1x10 -8 M 0.01M CaCl Puye<br />
soil-Ca<br />
5.7 10 7.9 5.5 400 1x10 -8 M 0.01M CaCl Puye<br />
soil-Ca<br />
3.5 5.2 2 0 1x10 -10 M NaOH/HCl Hanford<br />
soil<br />
4.6 5.6 2 0 1x10 -10 M NaOH/HCl Hanford<br />
soil<br />
5.8 5.8 2 0 1x10 -10 M NaOH/HCl Hanford<br />
soil<br />
6.1 5.9 2 0 1x10 -10 M NaOH/HCl Hanford<br />
soil<br />
H.13<br />
Soil<br />
ID<br />
Reference 1 , Comments<br />
3<br />
3, Noncalcareous soils<br />
3<br />
3<br />
3<br />
3<br />
3<br />
3<br />
4<br />
4, Carbonate system<br />
4<br />
4
Sr K d<br />
(ml/g)<br />
Clay<br />
Content<br />
(%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
ppm<br />
[Sr] Background<br />
Solution<br />
8.3 6 2 0 1x10 -10 M NaOH/HCl Hanford<br />
soil<br />
17 7.4 2 0 1x10 -10 M NaOH/HCl Hanford<br />
soil<br />
21 7.6 2 0 1x10 -10 M NaOH/HCl Hanford<br />
soil<br />
27 7.8 2 0 1x10 -10 M NaOH/HCl Hanford<br />
soil<br />
47 8.4 2 0 1x10 -10 M NaOH/HCl Hanford<br />
soil<br />
81 9.1 2 0 1x10 -10 M NaOH/HCl Hanford<br />
soil<br />
19.1 4 7.66 10.4 129 100<br />
µCi/l<br />
21.5 6 7.87 5.9 58.5 100<br />
µCi/l<br />
23.2 5 8.17 4.57 35.1 100<br />
µCi/l<br />
48.5 8.24 3 3.8x10 -<br />
10,200 8.17 54 3.8x10 -<br />
2,500 8.13 21 3.8x10 -<br />
3,790 8.24 27 3.8x10 -<br />
3,820 8.24 27 3.8x10 -<br />
H.14<br />
8 M<br />
8 M<br />
8 M<br />
8 M<br />
8 M<br />
Hanford<br />
Groundwater<br />
Hanford<br />
Groundwater<br />
Hanford<br />
Groundwater<br />
Yucca<br />
Groundwater<br />
Yucca<br />
Groundwater<br />
Yucca<br />
Groundwater<br />
Yucca<br />
Groundwater<br />
Yucca<br />
Groundwater<br />
Soil<br />
ID<br />
Reference 1 , Comments<br />
4<br />
4<br />
4<br />
4<br />
4<br />
4<br />
cgs-1 5<br />
1.6 0.5 6.2 0.05 10x10 -6 M Groundwater Sediments 7<br />
trench-8 5, Groundwater pH = 8.3<br />
tbs-1 5, Hanford, Richland,<br />
Washington surface and<br />
subsurface sediments<br />
YM-22 6, Los Alamos, New Mexico<br />
YM-38 6, Yucca Mountain tuff<br />
sediments<br />
YM48 6, Approximate initial pH,<br />
final pH are presented<br />
YM-49 6, Final pH 8.1- 8.5<br />
YM-50 6, Sediments = 106-500 µm<br />
fractions<br />
2.6 3 6.2 0.3 10x10 -6 M Groundwater Sediments 7, Added kaolinite to sand<br />
3.4 5 6.2 0.5 10x10 -6 M Groundwater Sediments 7, CEC estimated based on<br />
kaolinite = 10 meq/100 g<br />
4.6 8 6.2 0.8 10x10 -6 M Groundwater Sediments 7<br />
6.7 13 6.2 1.3 10x10 -6 M Groundwater Sediments 7<br />
400 42.4 7.2 34 0 Water Ringhold<br />
Soil<br />
8, soil from Richland,<br />
Washington
Sr K d<br />
(ml/g)<br />
Clay<br />
Content<br />
(%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
ppm<br />
[Sr] Background<br />
Solution<br />
135 26.9 8.3 13.6 0 Water Bowdoin<br />
Soil<br />
H.15<br />
Soil<br />
ID<br />
Reference 1 , Comments<br />
8, soil from Montana<br />
600 33.5 6.5 26.3 0 Water Hall soil 8, soil from Nebraska<br />
70 3.5 8.3 5.8 0 Water Composite<br />
Soil<br />
8, soil from Hanford Site,<br />
Richland, Washington<br />
1 References: 1 = Ohnuki, 1994, 2 = Patterson and Spoel, 1981; 3 = Keren and O'Connor, 1983; 4 = Rhodes and Nelson, 1957;<br />
5 = Serne et al., 1993; 6 = Vine et al., 1980; 7 = Lieser and Steinkopff, 1989; 8 = McHenry, 1958
H.4.0 K d Data Set for Pure Mineral Phases and Soils<br />
Table H.8 lists the available K d values identified for experiments conducted with pure mineral phases<br />
as well as soils. The K d values are listed with ancillary parameters that included clay content, pH,<br />
CEC, surface area, solution calcium concentrations, and solution strontium concentrations.<br />
Sr K d<br />
(ml/g)<br />
Clay<br />
Conten<br />
t (%)<br />
Table H.8. Strontium K d data set for pure mineral phases and soils.<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
(ppm)<br />
H.16<br />
[Sr] Background<br />
Solution<br />
Soil ID Reference 1<br />
and Comments<br />
21 0.8 5.2 0.9 1.4 0 * NaClO 4 Soil A 1, Ohnuki, 1994<br />
19 0.8 5.6 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
22 0.8 6.2 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
26 0.8 6.45 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
24 0.8 6.6 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
30 0.8 8.4 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
43 0.8 9.2 0.9 1.4 0 * NaClO 4 Soil A 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
0 5.5 * Quartz 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
290 5.5 3.3 26.4 0 * Kaolinite 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
140 5.5 3.6 43.9 0 * Halloysite 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
17 5.5 0.6 1.4 0 * Chlorite 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
37 5.5 1.9 2.2 0 * Sericite 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
8 5.5 0.5 0.7 0 * Oligoclase 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
6 5.5 0.5 0 * Hornblend 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2
Sr K d<br />
(ml/g)<br />
Clay<br />
Conten<br />
t (%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
(ppm)<br />
H.17<br />
[Sr] Background<br />
Solution<br />
Soil ID Reference 1<br />
and Comments<br />
16 5.5 0.7 0 * Pyroxene 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
110 5.5 8.5 19.3 0 * MnO 2 1, * = 4.4x10 2 Bq/ml 85-<br />
Sr in 2.4x10 -8 M SrCl 2<br />
7.7 5.8 24 113 µCi/l Groundwater AA 45/1 2 Jackson and Inch, 1989<br />
9.9 6.1 25 105 µCi/l Groundwater AA45/3 2, K d = -.38Ca + 0.82. r2<br />
= 0.19<br />
12.6 6.1 23 105 µCi/l Groundwater AA45/4 2, Ca not important to Sr<br />
K d<br />
13.7 5.8 22 123 µCi/l Groundwater AA45/5 2<br />
10.1 6 24 99 µCi/l Groundwater AA45/7 2<br />
15.8 5.8 21 143 µCi/l Groundwater AA38/1 2<br />
13.8 5.8 27 113 µCi/l Groundwater AA38/2 2<br />
11 5.9 21 114 µCi/l Groundwater AA38/3 2<br />
14.2 5.6 21 124 µCi/l Groundwater AA38/4 2<br />
6 5.8 24 115 µCi/l Groundwater AA38/5 2<br />
7.5 5.9 21 117 µCi/l Groundwater AA38/6 2<br />
6.9 5.9 17 108 µCi/l Groundwater AA38/8 2<br />
8.3 6.1 24 68 µCi/l Groundwater AA27/1 2<br />
8 6.2 21 71 µCi/l Groundwater AA27/2 2<br />
6.7 6.2 28 72 µCi/l Groundwater AA27/3 2<br />
6.8 6.2 84 µCi/l Groundwater AA27/4 2<br />
4.9 6.2 18 84 µCi/l Groundwater AA27/5 2<br />
5.1 6.2 19 87 µCi/l Groundwater AA27/6 2<br />
8.5 6.2 17 88 µCi/l Groundwater AA27/7 2<br />
8.8 6.2 18 90 µCi/l Groundwater AA27/8 2<br />
5.6 6.3 20 77 µCi/l Groundwater AA34/1 2<br />
5.3 6.4 16 79 µCi/l Groundwater AA34/2 2<br />
7.2 6.4 18 65 µCi/l Groundwater AA34/3 2<br />
5.1 6.3 18 72 µCi/l Groundwater AA34/4 2<br />
6.5 6.4 17 75 µCi/l Groundwater AA34/5 2
Sr K d<br />
(ml/g)<br />
Clay<br />
Conten<br />
t (%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
(ppm)<br />
[Sr] Background<br />
Solution<br />
6 6.2 14 79 µCi/l Groundwater AA34/6 2<br />
6.5 6.2 15 107 µCi/l Groundwater AA34/7 2<br />
7.6 6.2 17 107 µCi/l Groundwater AA34/8 2<br />
H.18<br />
Soil ID Reference 1<br />
and Comments<br />
21.4 0.47 Groundwater 3 Patterson and Spoel,<br />
1981<br />
25 0.83 Groundwater 3, CEC was<br />
approximated by adding<br />
exch. Ca,Mg,K<br />
12.7 0.39 Groundwater 3, Groundwater =7.4<br />
ppm Ca, 1.7 ppm Mg, 2.2<br />
ppm Na, 5.6 ppm Cl, 18<br />
ppm SO 4<br />
7.9 0.46 Groundwater 3<br />
15.6 0.81 Groundwater 3<br />
9.4 0.21 Groundwater 3<br />
7.6 0.25 Groundwater 3<br />
6.4 0.24 Groundwater 3<br />
7.7 0.26 Groundwater 3<br />
28.1 0.76 Groundwater 3<br />
7.63 0.26 Groundwater 3<br />
11.4 0.41 Groundwater 3<br />
20.1 0.44 Groundwater 3<br />
13 0.25 Groundwater 3<br />
9.8 0.29 Groundwater 3<br />
11 0.22 Groundwater 3<br />
13 0.39 Groundwater 3<br />
7.8 0.2 Groundwater 3<br />
3.8 0.1 Groundwater 3<br />
3 0.1 Groundwater 3<br />
2.5 0.13 Groundwater 3<br />
4 10 4 5.5 0 1x10 -8 M .01M NaCl Puye<br />
soil-Na<br />
15 10 5 5.5 0 1x10 -8 M .01M NaCl 4, Noncalcareous soils<br />
4
Sr K d<br />
(ml/g)<br />
Clay<br />
Conten<br />
t (%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
(ppm)<br />
[Sr] Background<br />
Solution<br />
21 10 6 5.5 0 1x10 -8 M .01M NaCl 4<br />
24 10 7.4 5.5 0 1x10 -8 M .01M NaCl 4<br />
3 10 3.6 5.5 400 1x10 -8 M .01M CaCl 2 Puye<br />
soil-Ca<br />
4.5 10 5.2 5.5 400 1x10 -8 M .01M CaCl 2 4<br />
5.2 10 6.8 5.5 400 1x10 -8 M .01M CaCl 2 4<br />
5.7 10 7.9 5.5 400 1x10 -8 M .01M CaCl 2 4<br />
7.2 3 0 0.1 ppm 2,000 ppm<br />
Na<br />
12.7 5 0 0.1 ppm 2,000 ppm<br />
Na<br />
14.9 7 0 0.1 ppm 2,000 ppm<br />
Na<br />
12.9 9 0 0.1 ppm 2,000 ppm<br />
Na<br />
25.1 11 0 0.1 ppm 2,000 ppm<br />
Na<br />
H.19<br />
Soil ID Reference 1<br />
and Comments<br />
4<br />
Hanford Soil 5<br />
Hanford Soil 5<br />
Hanford Soil 5<br />
Hanford Soil 5<br />
Hanford Soil 5<br />
40.6 0.98 C-27 6<br />
48.6 0.96 C-27 6<br />
35 0.88 C-97 6<br />
39.2 0.8 C-55 6<br />
25.2 0.73 C-81 6<br />
16.4 0.39 C-62 6<br />
10.3 0.36 C-71 6<br />
8.2 0.32 C-85 6<br />
7.6 0.25 C-77 6<br />
7.8 0.51 MK-4 6<br />
11.2 0.38 TK3 6<br />
10.5 0.34 RK2 6<br />
3.7 0.34 NK2 6<br />
3.5 5.2 2 0 1x10 -10 M NaOH/HCl Hanford soil 7<br />
4.6 5.6 2 0 1x10 -10 M NaOH/HCl Hanford soil 7
Sr K d<br />
(ml/g)<br />
Clay<br />
Conten<br />
t (%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
(ppm)<br />
[Sr] Background<br />
Solution<br />
5.8 5.8 2 0 1x10 -10 M NaOH/HCl Hanford soil 7<br />
6.1 5.9 2 0 1x10 -10 M NaOH/HCl Hanford soil 7<br />
8.3 6 2 0 1x10 -10 M NaOH/HCl Hanford soil 7<br />
17 7.4 2 0 1x10 -10 M NaOH/HCl Hanford soil 7<br />
21 7.6 2 0 1x10 -10 M NaOH/HCl Hanford soil 7<br />
27 7.8 2 0 1x10 -10 M NaOH/HCl Hanford soil 7<br />
47 8.4 2 0 1x10 -10 M NaOH/HCl Hanford soil 7<br />
81 9.1 2 0 1x10 -10 M NaOH/HCl Hanford soil 7<br />
140 70 2.4 70 0 1x10 -8 M Water Bentonite 8<br />
160 70 2.4 70 1x10 -8 M Groundwater Bentonite 8<br />
1500 70 9.3 70 0 1x10 -8 M Water Bentonite 8<br />
1100 70 9.3 70 1x10 -8 M Groundwater Bentonite 8<br />
H.20<br />
Soil ID Reference 1<br />
and Comments<br />
1800 10 6.1 130 0 1x10 -8 M Water Takadate Loam 8, hydrohalloysite=10%,<br />
70% silt<br />
950 10 8 130 1x10 -8 M Groundwater Takadate Loam 8, hydrohalloysite=10%,<br />
70% silt<br />
550 10 6.5 60 0 1x10 -8 M Water Hachinohe<br />
Loam<br />
260 10 8.2 60 1x10 -8 M Groundwater Hachinohe<br />
Loam<br />
19.1 4 7.66 10.4 129 100 µCi/l Hanford<br />
Groundwater<br />
21.5 6 7.87 5.9 58.5 100 µCi/l Hanford<br />
Groundwater<br />
23.2 5 8.17 4.57 35.1 100 µCi/l Hanford<br />
Groundwater<br />
48.5 0 8.24 3 3.8x10 -8 M Yucca<br />
Groundwater<br />
10200 0 8.17 54 3.8x10 -8 M Yucca<br />
Groundwater<br />
2500 0 8.13 21 3.8x10 -8 M Yucca<br />
Groundwater<br />
3790 0 8.24 27 3.8x10 -8 M Yucca<br />
Groundwater<br />
cgs-1 9<br />
8, hydrohalloysite = 10%,<br />
90% silt<br />
8, hydrohalloysite = 10%,<br />
90% silt<br />
trench-8 9, Groundwater pH = 8.3<br />
tbs-1 9<br />
YM-22 10, Los Alamos, New<br />
Mexico<br />
YM-38 10, Yucca Mt tuff<br />
sediments<br />
YM48 10, Approximate initial<br />
pH, final pH are<br />
presented<br />
YM-49 10, Final pH 8.1- 8.5
Sr K d<br />
(ml/g)<br />
Clay<br />
Conten<br />
t (%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
(ppm)<br />
[Sr] Background<br />
Solution<br />
3820 0 8.24 27 3.8x10 -8 M Yucca<br />
Groundwater<br />
27000 0 8.4 31 10 3.8x10 -8 M Yucca<br />
Groundwater<br />
4850 0 8.63 31 50 3.8x10 -8 M Yucca<br />
Groundwater<br />
85 0 8.25 8 10 3.8x10 -8 M Yucca<br />
Groundwater<br />
17.7 0 8.5 8 50 3.8x10 -8 M Yucca<br />
Groundwater<br />
385 0 8.39 105 10 3.8x10 -8 M Yucca<br />
Groundwater<br />
149 0 8.45 105 50 3.8x10 -8 M Yucca<br />
Groundwater<br />
H.21<br />
Soil ID Reference 1<br />
and Comments<br />
YM-50 10, Sediments = 106-500<br />
µm fractions<br />
JA-18 10<br />
JA-19 10<br />
JA-32 10<br />
JA-33 10<br />
JA-37 10<br />
JA-38 10<br />
25000 12 10 nCi/ml kaolinite 13<br />
530 12 10 nCi/ml chlorite 13<br />
71,000 12 10 nCi/ml FeOOH 13<br />
1.6 0.5 6.2 0.05 10x10 -6 M Groundwater Sediments 14<br />
2.6 3 6.2 0.3 10x10 -6 M Groundwater Sediments 14, Added Kaolinite to<br />
sand<br />
3.4 5 6.2 0.5 10x10 -6 M Groundwater Sediments 14, CEC estimated based<br />
on kaolinite = 10<br />
meq/100 g<br />
4.6 8 6.2 0.8 10x10 -6 M Groundwater Sediments 14<br />
6.7 13 6.2 1.3 10x10 -6 M Groundwater Sediments 14<br />
17,000 97 1x10 -10 M Ohya tuff 14, Akiba and<br />
Hashimoto, 1990<br />
150 3.4 1x10 -10 M Pyrophyllite 14, log K d = log CEC +<br />
constant: for trace [Sr]<br />
780 2.4 1x10 -10 M Sandstone 14, pH not held constant,<br />
ranged from 6 to 9.<br />
95 1.9 1x10 -10 M Shale 14, 1g solid:50ml<br />
sol'n,centrifuged,32-<br />
60mesh<br />
440 1.9 1x10 -10 M Augite<br />
Andesite<br />
39 1.2 1x10 -10 M Plagiorhyolite 14<br />
14, CEC of Cs and K d of<br />
Sr
Sr K d<br />
(ml/g)<br />
Clay<br />
Conten<br />
t (%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
(ppm)<br />
[Sr] Background<br />
Solution<br />
380 0.75 1x10 -10 M Olivine Basalt 14<br />
50 0.57 1x10 -10 M Vitric Massive<br />
Tuff<br />
82 0.54 1x10 -10 M Inada granite 14<br />
22 0.35 1x10 -10 M Rokko Granite 14<br />
1.3 0.033 1x10 -10 M Limestone 14<br />
2,000 2 1x10 -10 M Muscovite 14<br />
140 0.93 1x10 -10 M Chlorite 14<br />
40 0.36 1x10 -10 M Hedenbergite 14<br />
20 0.33 1x10 -10 M Hornblende 14<br />
71 0.11 1x10 -10 M Grossular 14<br />
150 0.07 1x10 -10 M Microcline 14<br />
0.92 0.067 1x10 -10 M Forsterite 14<br />
14 0.034 1x10 -10 M K-Feldspar 14<br />
30 0.032 1x10 -10 M Albite 14<br />
3 0.022 1x10 -10 M Epidote 14<br />
23 0.0098 1x10 -10 M Quartz 14<br />
H.22<br />
Soil ID Reference 1<br />
and Comments<br />
400 42.4 7.2 34 0 Water Ringhold Soil 11, Soil from Richland<br />
WA<br />
135 26.9 8.3 13.6 0 Water Bowdoin Soil 11, from Montana<br />
600 33.5 6.5 26.3 0 Water Hall Soil 11, from Nebraska<br />
70 3.5 8.3 5.8 0 Water Composite Soil 11, from Hanford Site<br />
2.4 4 Groundwater Eolian Sand 12<br />
4.7 5 Eolian Sand 12, Belgian soils<br />
6 7 Eolian Sand 12, Composition of<br />
Groundwater was not<br />
given<br />
2.3 4 Mol White<br />
Sand<br />
5.5 5 Mol White<br />
Sand<br />
4.8 7 Mol White<br />
Sand<br />
14<br />
12, Compared static vs.<br />
dynamic <strong>Kd</strong><br />
12<br />
12
Sr K d<br />
(ml/g)<br />
Clay<br />
Conten<br />
t (%)<br />
pH CEC<br />
(meq/<br />
100 g)<br />
Surface<br />
Area<br />
(m 2 /g)<br />
[Ca]<br />
(ppm)<br />
[Sr] Background<br />
Solution<br />
2.6 4 Mol Lignitic<br />
Sand<br />
5.3 5 Mol Lignitic<br />
Sand<br />
7.2 7 Mol Lignitic<br />
Sand<br />
H.23<br />
Soil ID Reference 1<br />
and Comments<br />
1 References: 1 = Ohnuki, 1994; 2 = Jackson and Inch ,1989; 3 =Patterson and Spoel ,1981; 4 = Keren and O'Connor, 1983; 5 Nelson,<br />
1959; 6 = Inch and Killey, 1987; 7 = Rhodes and Nelson, 1957; 8 = Konishi et al., 1988; 9 = Serne et al., 1993; 10 = Vine et al., 1980;<br />
11 = McHenry, 1958;12 = Baetsle et al., 1964; 13 = Ohnuki, 1991; 14 = Lieser and Steinkopff, 1989<br />
12<br />
12<br />
12
H.5.0 References<br />
Adeleye, S. A., P. G. Clay, and M. O. A. Oladipo. 1994. “Sorption of Caesium, Strontium and<br />
Europium Ions on Clay Minerals.” Journal of Materials Science, 29:954-958.<br />
Akiba, D., and H. Hashimoto. 1990. “Distribution Coefficient of Strontium on Variety of<br />
Minerals and Rocks.” Journal of Nuclear Science and Technology, 27:275-279.<br />
Ames, L., and D. Rai. 1978. Radionuclide Interactions with Soil and Rock Media. Volume 1:<br />
Processes Influencing Radionuclide Mobility and Retention, Element Chemistry and<br />
Geochemistry, Conclusions and Evaluation. PB-292 460, Pacific Northwest National<br />
Laboratory, Richland, Washington.<br />
Baetsle, L. H., P. Dejonghe, W. Maes, E. S. Simpson, J. Souffriau, and P. Staner. 1964.<br />
Underground Radionuclide Movement. EURAEC-703, European Atomic Energy<br />
Commission, Vienna, Austria.<br />
Cantrell, K., P. F. Martin, and J. E. Szecsody. 1994. “Clinoptilolite as an In-Situ Permeable<br />
Barrier to Strontium Migration in Ground Water.” In In-Situ Remediation: Scientific Basis<br />
for Current and Future Technologies. Part 2., G. W. Gee and N. Richard Wing (eds.).<br />
pp. 839-850. Battelle Press, Columbus, Ohio.<br />
Cui, D., and R. E. Eriksen. 1995. “Reversibility of Strontium Sorption on Fracture Fillings.” In<br />
Scientific Basis for Nuclear Waste Management XVIII, T. Murakami and R. C. Ewing (eds.),<br />
pp. 1045-1052. Material Research Society Symposium Proceedings, Volume 353, Materials<br />
Research Society, Pittsburgh, Pennsylvania.<br />
Del Debbio, J. A. 1991. “Sorption of Strontium, Selenium, Cadmium, and Mercury in Soil.”<br />
Radiochimica Acta, 52/53:181-186.<br />
Faure, G., and J. L. Powell. 1972. Strontium Isotope Geology. Springer-Verlag, Berlin,<br />
Germany.<br />
Inch, K. J., and R. W. D. Killey. 1987. “Surface Area and Radionuclide Sorption in<br />
Contaminated Aquifers.” Water Pollution Research Journal of Canada, 22:85-98.<br />
Jackson, R. E., and K. J. Inch. 1989. “The In-Situ Adsorption of 90 Sr in a Sand Aquifer at the<br />
Chalk River Nuclear Laboratories.” Journal of Contaminant Hydrology, 4:27-50.<br />
Keren, R., and G. A. O’Connor. 1983. “Strontium Adsorption by Noncalcareous Soils -<br />
Exchangeable Ions and Solution Composition Effects.” Soil Science, 135:308-315.<br />
H.24
Konishi, M., K. Yamamoto, T. Yanagi, and Y. Okajima. 1988. “Sorption Behavior of Cesium,<br />
Strontium and Americium Ions on Clay Materials.” Journal of Nuclear Science and<br />
Technology, 25:929-933.<br />
Lefevre, R., M. Sardin, and D. Schweich. 1993. “Migration of Strontium in Clayey and<br />
Calcareous Sandy Soil: Precipitation and Ion Exchange.” Journal of Contaminant<br />
Hydrology, 13:215-229.<br />
Lieser, K. H., B. Gleitsmann, and Th. Steinkopff. 1986. “Sorption of Trace Elements or<br />
Radionuclides in Natural Systems Containing Groundwater and Sediments.” Radiochimica<br />
Acta, 40:33-37.<br />
Lieser, K. H., and Th. Steinkopff. 1989. “Sorption Equilibria of Radionuclides or Trace<br />
Elements in Multicomponent Systems.” Radiochimica Acta, 47:55-61.<br />
McHenry, J. R. 1958. “Ion Exchange Properties of Strontium in a Calcareous Soil.” Soil<br />
Science Society of America, Proceedings, 22:514-518.<br />
Nelson, J. L. 1959. Recent Studies at Hanford on Soil and Mineral Reactions in Waste<br />
Disposal. HW-SA-2273, Westinghouse Hanford Company, Richland, Washington.<br />
Hem, J. D. 1985. Study and Interpretation of the Chemical Characteristics of Natural Water.<br />
Water Supply Paper 2254. Distribution Branch, Text Products Section, U.S. Geological<br />
Survey, Alexandria, Virginia.<br />
Neter, J. and W. Wasserman. 1974. Applied Linear Statistical Models. Richard D. Irwin, Inc.,<br />
Homewood, Illinois.<br />
Ohnuki, T. 1991. “Characteristics of Migration of 85 Sr and 137 Cs in Alkaline Solution Through<br />
Sandy Soil.” Material Research Society Proceedings, 212:609-616.<br />
Ohnuki, T. 1994. “Sorption Characteristics of Strontium on Sandy Soils and Their<br />
Components.” Radiochimica Acta, 64:237-245.<br />
Patterson, R. J., and T. Spoel. 1981. “Laboratory Measurements of the Strontium Distribution<br />
Coefficient for Sediments From a Shallow Sand Aquifer.” Water Resources Research,<br />
17:513-520.<br />
Petersen, L. W., P. Moldrup, O. H. Jacobsen, and D. E. Rolston. 1996. “Relations Between<br />
Specific Surface Area and Soils Physical and Chemical Properties.” Soil Science, 161:9-21.<br />
H.25
Rhodes, D. W., and J. L. Nelson. 1957. Disposal of Radioactive Liquid Wastes From the<br />
Uranium Recovery Plant. HW-54721, Westinghouse Hanford Company, Richland,<br />
Washington.<br />
Satmark, B., and Y. Albinsson. 1991. “Sorption of Fission Products on Colloids Made of<br />
Naturally Occurring Minerals and the Stability of these Colloids.” Radiochimica Acta,<br />
58/59:155-161.<br />
Serne, R. J., J. L. Conca, V. L. LeGore, K. J. Cantrell, C. W. Lindenmeier, J. A. Campbell, J. E.<br />
Amonette, and M. I. Wood. 1993. Solid-Waste Leach Characteristics and Contaminant-<br />
Sediment Interactions. Volume 1: Batch Leach and Adsorption Tests and Sediment<br />
Characterization. PNL-8889, Pacific Northwest National Laboratory, Richland,<br />
Washington.<br />
Serne, R. J., and V. L. LeGore. Strontium-90 Adsorption-Desorption Properties and Sediment<br />
Characterization at the 100 N-Area. PNL-10899, Pacific Northwest National Laboratory,<br />
Richland, Washington.<br />
Sposito, G. 1984. The Surface Chemistry of Soils. Oxford University Press, New York,<br />
New York.<br />
Strenge, D. L., and S. R. Peterson. 1989. Chemical Databases for the Multimedia<br />
Environmental Pollutant Assessment System. PNL-7145, Pacific Northwest National<br />
Laboratory, Richland, Washington.<br />
Vine, E. N., R. D. Aguilar, B. P. Bayhurst, W. R. Daniels, S. J. DeVilliers, B. R. Erdal, F. O.<br />
Lawrence, S. Maestas, P. Q. Oliver, J. L. Thompson, and K. Wolfsberg. 1980. Sorption-<br />
Desorption Studies on Tuff. II. A Continuation of Studies with Samples form Jackass Flats,<br />
Nevada and Initial Studies with Samples form Yucca Mountain, Nevada. LA-8110-MS, Los<br />
Alamos Scientific Laboratory, Los Alamos, New Mexico.<br />
H.26
APPENDIX I<br />
Partition Coefficients For Thorium
I.1.0 BACKGROUND<br />
Appendix I<br />
Partition Coefficients For Thorium<br />
Two generalized, simplifying assumptions were established for the selection of thorium K d values<br />
for the look-up table. These assumptions were based on the findings of the literature review<br />
conducted on the geochemical processes affecting thorium sorption. The assumptions are as<br />
follows:<br />
C Thorium adsorption occurs at concentrations less than 10 -9 M. The extent of thorium<br />
adsorption can be estimated by soil pH.<br />
C Thorium precipitates at concentrations greater than 10 -9 M. This concentration is based<br />
on the solubility of Th(OH) 4 at pH 5.5. Although (co)precipitation is usually quantified<br />
with the solubility construct, a very large K d value will be used in the look-up table to<br />
approximate thorium behavior in systems with high thorium concentrations.<br />
These assumptions appear to be reasonable for a wide range of environmental conditions.<br />
However, these simplifying assumptions are clearly compromised in systems containing high<br />
alkalinity (LaFlamme and Murray, 1987), carbonate (LaFlamme and Murray, 1987), or sulfate<br />
(Hunter et al., 1988) concentrations, and low or high pH values (pH values less than 3 or greater<br />
than 8) (Hunter et al., 1988; LaFlamme and Murray, 1987; Landa et al., 1995). These<br />
assumptions will be discussed in more detail in the following sections.<br />
Thorium K d values and some important ancillary parameters that influence sorption were collected<br />
from the literature and tabulated. Data included in this table were from studies that reported K d<br />
values (not percent adsorbed or Freundlich or Langmuir constants) and were conducted in<br />
systems consisting of:<br />
C Low ionic strength (< 0.1 M)<br />
C pH values between 4 and 10.5<br />
C Dissolved thorium concentrations less than 10 -9 M<br />
C Low humic material concentrations (
descriptive statistics of the thorium K d data set are presented in Table I.1. The lowest thorium K d<br />
value was 100 ml/g for a measurement made on a pH 10 soil (Rancon, 1973). The largest<br />
thorium K d value was 500,000 ml/g for a measurement made on a silt/quartz soil of schist origin<br />
(Rancon, 1973). The average thorium K d value for the 17 observations was 54,000 ± 29,944<br />
ml/g.<br />
Table I.1. Descriptive statistics of thorium K d value data set presented in Section I.3.<br />
Thorium K d<br />
(ml/g)<br />
Clay<br />
Content<br />
(wt.%)<br />
pH CEC<br />
(meq/100 g)<br />
I.3<br />
Calcite<br />
(wt.%)<br />
Al/Fe-<br />
Oxides<br />
(wt.%)<br />
Mean 54,000 26.8 6.1 13.7 29 -- --<br />
Standard Error 29,944 6.3 0.4 11.2 13.4 -- --<br />
Median 5,000 30 6 2.9 25 -- --<br />
Mode 100,000 40 6 2.9 0 -- --<br />
Standard Deviation 123,465 14.1 1.5 29.8 30.1 -- --<br />
Sample Variance 1.5x10 10 199.2 2.1 886.2 905 -- --<br />
Minimum 100 12 4 1.7 0 -- --<br />
Maximum 500,000 40 10 81.2 60 -- --<br />
No. Observations 17 5 17 7 5 0 0<br />
I.2.0 Approach and Regression Models<br />
I.2.1 Correlations with Thorium K d Values<br />
Organic<br />
Matter<br />
(wt.%)<br />
A matrix of the correlation coefficients for thorium K d values with soil parameters is<br />
presented in Table I.2. The correlation coefficients that are significant at or less than the<br />
1 percent or 5 percent level of probability are identified. The parameter with the largest<br />
correlation coefficient with thorium K d was pH (r = 0.58, n = 16, P # 0.01, where r, n, and P<br />
represent correlation coefficient, number of observations, and level of probability, respectively).<br />
The pH range for this data set is 4 to 7.6. When K d data for pH 10 is included in the regression<br />
analysis, the correlation coefficient decreases to 0.14 (n = 17, P # 0.22). The nonsignificant<br />
correlations with clay content, CEC, and calcite may in part be attributed to the small number of<br />
values in the data sets.
Table I.2. Correlation coefficients (r) of the thorium K d value data set presented in<br />
Section I.3.<br />
Thorium K d<br />
Thorium K d Clay Content pH CEC<br />
Clay Content -0.79 1<br />
pH 0.58 2<br />
1<br />
(0.14) 3<br />
-0.84 1 1<br />
CEC -0.15 -- -0.21 1<br />
Calcite 0.76 -0.998 2 0.85 1 --<br />
1,2 Correlation coefficient is significant at the 5 percent (P # 0.05) (indicated by footnote a) or 1 percent (P #<br />
0.01) (indicated by footnote b) level of significance, respectively. Significance level is in part dependent on the<br />
number of observations, n, (more specifically, the degrees of freedom) and variance of each correlation<br />
comparison (Table I.1). Thus, it is possible for thorium K d/clay correlation coefficient of -0.79 to be not<br />
significant and the thorium K d /pH correlation coefficient of 0.58 to be significant because the former has 4<br />
degrees of freedom and the latter has 15 degrees of freedom.<br />
3 Excluding the <strong>Kd</strong> values at the highest pH value (pH 10), the correlation is 0.58 (n = 16). Including this K d<br />
value, the correlation coefficient decreases to 0.14.<br />
I.2.2 Thorium K d Values as a Function of pH<br />
Thorium K d values were significantly correlated to pH between the pH range of 4 to 8, but were<br />
not correlated to pH between the range 4 to 10 (Figure I.1 and Table I.2). The pH dependence of<br />
thorium sorption to solid phases has been previously demonstrated with pure mineral phases<br />
(Hunter et al., 1987; LaFlamme and Murray, 1987). The pH dependence can be explained in part<br />
by taking into consideration the aqueous speciation of thorium in groundwater. Thorium aqueous<br />
speciation changes greatly as a function of groundwater pH (Table I.3). As the pH increases, the<br />
thorium complexes become more anionic or neutral, thereby becoming less prone to be<br />
electrostatically attracted to a negatively charged solid phase. This decrease in electrostatic<br />
attraction would likely result in a decrease in K d values. Figure I.1 shows an increase in thorium<br />
K d values between pH 4 and 8. This may be the result of the pH increasing the number of<br />
exchange sites in the soil. At pH 10, the large number of neutral or anionic thorium complexes<br />
may have reduced the propensity of thorium to sorb to the soil.<br />
I.4
Figure I.1. Linear regression between thorium K d values<br />
and pH for the pH range from 4 to 8. [The<br />
single K d value at pH 10 is identified by the<br />
filled circle.]<br />
Table I.3. Calculated aqueous speciation of thorium as a function of pH. [The<br />
composition of the water and details of the aqueous speciation calculations are<br />
presented in Chapter 5. Total thorium concentration used in the aqueous<br />
speciation calculations is 1 ng/ml.]<br />
pH Dominant<br />
Aqueous Species<br />
2+<br />
3 ThF2 ThF +<br />
3<br />
2-<br />
7 Th(HPO4) 3<br />
I.5<br />
Percent (%) of<br />
Total Dissolved Thorium<br />
"<br />
9 Th(OH) 4 (aq) 99<br />
54<br />
42<br />
98
The regression equation between the pH range of 4 to 8 that is shown in Figure I.1 is<br />
log (Th K d) = -0.13 + 0.69(pH). (I.1)<br />
The statistics for this equation are presented in Table I.4. The fact that the P-value for the<br />
intercept coefficient is $0.05 indicates that the intercept is not significantly (P $ 0.05) different<br />
than 0. The fact that the P-value for the slope coefficient is #0.05 indicates that the slope is<br />
significantly (P $ 0.05) different than 1. The lower and upper 95 percent coefficients presented in<br />
Table I.4 reflect the 95 percent confidence limits of the coefficients. They were used to calculate<br />
the upper and lower limits of expected thorium K d values at a given pH value.<br />
I.2.3 Approach<br />
Linear regression analyses were conducted with data collected from the literature. These analyses<br />
were used as guidance for selecting appropriate K d values for the look-up table. The K d values<br />
used in the look-up tables could not be based entirely on statistical consideration because the<br />
statistical analysis results were occasionally nonsensible. For example, the data showed a negative<br />
correlation between clay content and thorium K d values. This trend contradicts well established<br />
principles of surface chemistry. Instead, the statistical analysis was used to provide guidance as to<br />
the approximate range of values to use and to identify meaningful trends between the thorium K d<br />
values and the solid phase parameters. Thus, the K d values included in the look-up table were in<br />
part selected based on professional judgment. Again, only low-ionic strength solutions similar to<br />
that expected in far-field ground waters were considered in these analyses.<br />
Table I.4. Regression coefficient and their statistics relating thorium K d values and pH.<br />
[log (Th K d) = -0.13 + 0.69(pH), based on data presented in Figure I.1.]<br />
Coefficients Standard<br />
Error<br />
I.6<br />
t- Statistic P-value Lower<br />
95%<br />
Upper<br />
95%<br />
Intercept Coefficient 2.22 1.06 0.47 0.64 -1.77 2.76<br />
Slope Coefficient 0.57 0.18 3.24 0.006 0.19 0.95
The look-up table (Table I.5) for thorium K d values was based on thorium concentrations and pH.<br />
These 2 parameters have an interrelated effect on thorium K d values. The maximum<br />
concentration of dissolved thorium may be controlled by the solubility of hydrous thorium oxides<br />
(Felmy et al., 1991; Rai et al., 1995; Ryan and Rai, 1987). The dissolution of hydrous thorium<br />
oxides may in turn vary with pH. Ryan and Rai (1987) reported that the solubility of hydrous<br />
thorium oxide is ~10 -8.5 to ~10 -9 in the pH range of 5 to 10. The concentration of dissolved<br />
thorium increases to ~10 -2.6 M (600 mg/L) as pH decreases from 5 to 3.2. Thus, 2 categories,<br />
pH 3 - 5 and pH 5 - 10, based on thorium solubility were included in the look-up table. Although<br />
precipitation is typically quantified by the solubility construct, a very large K d value was used in<br />
Table I.5 to describe high thorium concentrations.<br />
The following steps were taken to assign values to each category in the look-up table. For K d<br />
values in systems with pH values less than 8 and thorium concentrations less than the estimated<br />
solubility limits, Equation I.1 was used. This regression equation is for data collected between the<br />
pH range of 4 to 8 as shown in Figure I.1 [log (Th K d) = -0.13 + 0.69(pH)]. pH values of 4 and<br />
6.5 were used to estimate the “pH 3 to 5” and “pH 5 to 8” categories, respectively. The K d<br />
values in the “pH 8 to 10” category were based on the single laboratory experiment conducted at<br />
pH 10 that had a K d of 200 ml/g. Upper and lower estimates of thorium K d values were<br />
calculated by adding or subtracting 1 logarithmic unit to the “central estimates” calculated above<br />
for each pH category (Figure I.2). The 1 logarithm unit estimates for the upper and lower limits<br />
are based on visual examination of the data in Figure I.1. The use of the upper and lower<br />
regression coefficient values at the 95 percent confidence limits (Table I.5) resulted in calculated<br />
ranges that were unrealistically large. At pH 4, for the “pH 3 to 5” category, the lower and upper<br />
log (Th K d) values were calculated to be 1 and 6.6, respectively; at pH 6.5, this range of K d was -<br />
0.5 to 9.0). All thorium K d values for systems containing concentrations of dissolved thorium<br />
greater than their estimated solubility limit (10 -9 M for pH 5 to 10 and 10 -2.6 M for pH < 5) were<br />
assigned a K d of 300,000 ml/g.<br />
Table I.5. Look-up table for thorium K d values (ml/g) based on pH and dissolved thorium<br />
concentrations. [Tabulated values pertain to systems consisting of low ionic<br />
strength (
I.3.0 K d Data Set for Soils<br />
Figure I.2. Linear regression between thorium K d values<br />
and pH for the pH Range 4 to 8. [Values ±1<br />
logarithmic unit from the regression line are<br />
also identified. The single K d value at pH 10<br />
is identified by the filled circle)].<br />
The data set of thorium K d values used to develop the look-up table are listed in Table I.6.<br />
I.8
Thorium<br />
K d<br />
(ml/g)<br />
pH Clay<br />
(wt.%)<br />
CEC 1<br />
(meq/<br />
100g)<br />
Table I.6. Data set containing thorium K d values.<br />
OM 1<br />
(wt.%)<br />
Fe-<br />
Oxides<br />
(wt.%)<br />
Th<br />
(M)<br />
Calcite<br />
(wt.%)<br />
I.9<br />
Solution<br />
Chemistry<br />
10,0000 7.6 3 Synthetic GW 1 ,<br />
pH 6.6<br />
500,000 6 40 0 Syn. GW, 232 Th<br />
Competing Ion<br />
1,000 4 40 0 Syn. GW, 232 Th<br />
Competing Ion<br />
100,000 8 12 60 Syn. GW, 232 Th<br />
Competing Ion<br />
150,000 7 30 25 Syn. GW, 232 Th<br />
Competing Ion<br />
100 10 12 60 Syn. GW, 232 Th<br />
Competing Ion<br />
Soil ID and<br />
Characteristics<br />
Ref 2<br />
Soil A 1<br />
Silt+Qtz Sed., Schist soil 2<br />
Silt+Qtz Sed., Schist soil 2<br />
Silt+Qtz+OM+calcite,<br />
Schist Soil<br />
Cadarache Sed. 2<br />
Silt+Qtz+OM+calcite,<br />
Schist Soil<br />
24,000 6 Groundwater Glacial till, Clay 3<br />
5,800 6 Groundwater Fine Coarse Sand 3<br />
1,028.6 5.1 2.9 Gleyed Dystric Brunisol, Ae<br />
Horizon 4-15 cm<br />
1,271 5.2 2.1 Gleyed Dystric Brunisol, Bf<br />
Horizon1 5-45 cm<br />
5,000 4.5 Jefferson City, Wyoming,<br />
Fine Sandstone and Silty<br />
Clay<br />
10,000 5.8 Jefferson City, Wyoming,<br />
Fine Sandstone and Silty<br />
Clay<br />
15,000 7 Jefferson City, Wyoming,<br />
Fine Sandstone and Silty<br />
Clay<br />
1,578 5.2 81.2 Groundwater Gleyed Dystric Brunisol, Ah<br />
Horizon<br />
1,862.5 5.1 2.9 Groundwater Gleyed Dystric Brunisol, Ae<br />
Horizon<br />
1,153.7 5.2 2.1 Groundwater Gleyed Dystric Brunisol, Bf<br />
Horizon<br />
206.9 6.2 1.7 Groundwater Gleyed Dystric Brunisol, C<br />
Horizon<br />
1 CEC = cation exchange capacity, OC = organic matter, GW = groundwater.<br />
2 References: 1 =Legoux et al., 1992; 2 =Rancon, 1973; 3 = Bell and Bates, 1988; 4= Sheppard et al., 1987; 5 = Haji-Djafari et al.,<br />
1981; 6 = Thibault et al., 1990.<br />
2<br />
2<br />
4<br />
4<br />
5<br />
5<br />
5<br />
6<br />
6<br />
6<br />
6
I.5.0 References<br />
Ames, L. L., and D. Rai. 1978. Radionuclide Interactions with Soil and Rock Media.<br />
Volume 1: Processes Influencing Radionuclide Mobility and Retention, element Chemistry<br />
and Geochemistry, and Conclusions and Evaluation. EPA 520/6-78-007 A, Prepared for the<br />
U.S. Environmental Protection Agency by the Pacific Northwest National Laboratory,<br />
Richland, Washington.<br />
Bell, J., and T. H. Bates. 1988. “Distribution Coefficients of Radionuclides Between Soils and<br />
Groundwaters and Their Dependence on Various Test Parameters.” The Science of the Total<br />
Environment, 69:297-317.<br />
Felmy, A. R., D. Rai, and D. A. Moore. 1993. “The Solubility of Hydrous Thorium(IV) Oxide in<br />
Chloride Media: Development of an Aqueous Ion-Interaction Model.” Radiochimica Acta,<br />
55:177-185.<br />
Haji-Djafari, S., P. E. Antommaria, and H. L. Crouse. 1981. Attenuation of Radionuclides and<br />
Toxic Elements by In Situ Soils at a Uranium Tailings Pond in Central Wyoming. In<br />
Permeability and Groundwater Contaminant Transport, (eds.) T. F. Zimmie and C. O. Riggs,<br />
pp. 221-242. American Society for Testing and Materials, Philadelphia, Pennsylvania.<br />
Hem, J. D. 1985. Study and Interpretation of the Chemical Characteristics of Natural Water.<br />
U.S. Geological Survey Water Supply Paper 2254, U.S. Geological Survey, Alexandria,<br />
Virginia. 1985<br />
Hunter, K. A., D. J. Hawke, and L. K. Choo. 1988. “Equilibrium Adsorption of Thorium by<br />
Metal Oxides in Marine Electrolytes.” Geochimica et Cosmochimica Acta, 52:627-636.<br />
LaFlamme, B. D., and J. W. Murray. 1987. “Solid/Solution Interaction: The Effect of<br />
Carbonate Alkalinity on Adsorbed Thorium.” Geochimica et Cosmochimica Acta,<br />
51:243-250.<br />
Landa, E. R., A. H. Le, R. L. Luck, and P. J. Yeich. 1995. “Sorption and Coprecipitation of<br />
Trace Concentrations of Thorium with Various Minerals Under Conditions Simulating an<br />
Acid Uranium Mill Effluent Environment.” Inorganica Chimica Acta, 229:247-252.<br />
Legoux, Y., G. Blain, R. Guillaumont, G. Ouzounian, L. Brillard, and M. Hussonnois. 1992. “K d<br />
Measurements of Activation, Fission, and Heavy Elements in Water/Solid Phase Systems.”<br />
Radiochimica Acta, 58/59:211-218.<br />
I.10
Rai, D., A. R. Felmy, D. A. Moore, and M. J. Mason. 1995. “The Solubility of Th(IV) and<br />
U(IV) Hydrous Oxides in Concentrated NaHCO 3 and Na 2CO 3 Solutions.” In Scientific Basis<br />
for Nuclear Waste Management XVIII, Part 2, T. Murakami and R. C. Ewing (eds.),<br />
pp. 1143-1150, Materials Research Society Symposium Proceedings, Volume 353, Materials<br />
Research Society, Pittsburgh, Pennsylvania.<br />
Rancon, D. 1973. “The Behavior in Underground Environments of Uranium and Thorium<br />
Discharged by the Nuclear Industry.” In Environmental Behavior of Radionuclides Released<br />
in the Nuclear Industry, pp. 333-346. IAEA-SM-172/55, International Atomic Energy<br />
Agency Proceedings, Vienna, Austria.<br />
Ryan, J. L., and D. Rai. 1987. “Thorium(IV) Hydrous Oxide Solubility.” Inorganic Chemistry,<br />
26:4140-4142.<br />
Sheppard, M. I., D. H. Thibault, and J. H. Mitchell. 1987. “Element Leaching and Capillary Rise<br />
in Sandy Soil Cores: Experimental Results.” Journal of Environmental Quality, 16:273-284.<br />
Thibault, D. H., M. I. Sheppard, and P. A. Smith. 1990. A Critical Compilation and Review of<br />
Default Soil Solid/Liquid Partition Coefficients, K d, for Use in Environmental Assessments.<br />
AECL-10125, Whiteshell Nuclear Research Establishment, Atomic Energy of Canada<br />
Limited, Pinawa, Canada.<br />
I.11
APPENDIX J<br />
Partition Coefficients For Uranium
J.1.0 Background<br />
Appendix J<br />
Partition Coefficients For Uranium<br />
The review of uranium K d values obtained for a number of soils, crushed rock material, and<br />
single-mineral phases (Table J.5) indicated that pH and dissolved carbonate concentrations are the<br />
2 most important factors influencing the adsorption behavior of U(VI). These factors and their<br />
effects on uranium adsorption on soils are discussed below. The solution pH was also used as the<br />
basis for generating a look-up table of the range of estimated minimum and maximum K d values<br />
for uranium.<br />
Several of the studies identified in this review demonstrate the importance dissolved carbonate<br />
through the formation of strong anionic carbonato complexes on the adsorption and solubility of<br />
dissolved U(VI). This complexation especially affects the adsorption behavior of U(VI) at<br />
alkaline pH conditions. Given the complexity of these reaction processes, it is recommended that<br />
the reader consider the application of geochemical reaction codes, and surface complexation<br />
models in particular, as the best approach to predicting the role of dissolved carbonate in the<br />
adsorption behavior of uranium and derivation of K d values when site-specific K d values are not<br />
available for U(VI).<br />
J.2.0 Availability of K d Values for Uranium<br />
More than 20 references were identified that reported the results of K d measurements for the<br />
sorption of uranium onto soils, crushed rock material, and single mineral phases. These studies<br />
were typically conducted to support uranium migration investigations and safety assessments<br />
associated with the genesis of uranium ore deposits, remediation of uranium mill tailings,<br />
agriculture practices, and the near-surface and deep geologic disposal of low-level and high-level<br />
radioactive wastes (including spent nuclear fuel).<br />
A large number of laboratory uranium adsorption/desorption and computer modeling studies have<br />
been conducted in the application of surface complexation models (see Chapter 5 and Volume I)<br />
to the adsorption of uranium to important mineral adsorbates in soils. These studies are also<br />
noted below.<br />
Several published compilations of K d values for uranium and other radionuclides and inorganic<br />
elements were also identified during the course of this review. These compilations are also briefly<br />
described below for the sake of completeness because the reported values may have applicability<br />
to sites of interest to the reader. Some of the K d values in these compilations are tabulated below,<br />
when it was not practical to obtain the original sources references.<br />
J.2
J.2.1 Sources of Error and Variability<br />
The K d values compiled from these sources show a scatter of 3 to 4 orders of magnitude at any<br />
pH value from pH 4 to 9. As will be explained below, a significant amount of this variation<br />
represents real variability possible for the steady-state adsorption of uranium onto soils resulting<br />
from adsorption to important soil mineral phases (e.g., clays, iron oxides, clays, and quartz) as a<br />
function of important geochemical parameters (e.g., pH and dissolved carbonate concentrations).<br />
However, as with most compilations of K d values, those in this report and published elsewhere,<br />
reported K d values, and sorption information in general, incorporate diverse sources of errors<br />
resulting from different laboratory methods (batch versus column versus in situ measurements),<br />
soil and mineral types, length of equilibration (experiments conducted from periods of hours to<br />
weeks), and the fact that the K d parameter is a ratio of 2 concentrations. These sources of error<br />
are discussed in detail in Volume I of this report.<br />
Taking the ratio of 2 concentrations is particularly important to uranium, which, under certain<br />
geochemical conditions, will absorb to soil at less than 5 percent (very small K d) or up to more<br />
than 95 percent (very large K d) of its original dissolved concentration. The former circumstance<br />
(95 percent adsorption) requires analysis of dissolved uranium concentrations that<br />
are near the analytical minimum detection limit. When comparing very small or very large K d<br />
values published in different sources, the reader must remember this source of uncertainty can be<br />
the major cause for the variability.<br />
In the following summaries, readers should note that the valence state of uranium is given as that<br />
listed in the authors’ publications. Typically, the authors describe their procedures and results in<br />
terms of “uranium,” and do not distinguish between the different valence states of uranium [U(VI)<br />
and U(IV)] present. In most studies, it is fair for the reader to assume that the authors are<br />
referring to U(VI) because no special precautions are described for conducting the adsorption<br />
studies using a dissolved reductant and/or controlled environmental chamber under ultralow<br />
oxygen concentrations. However, some measurements of uranium sorption onto crushed rock<br />
materials may have been compromised unbeknownst to the investigators by reduction of U(VI)<br />
initially present to U(IV) by reaction with ferrous iron [Fe(II)] exposed on fresh mineral surfaces.<br />
Because a major decrease of dissolved uranium typically results from this reduction due to<br />
precipitation of U(IV) hydrous-oxide solids (i.e., lower solubility), the measured K d values can be<br />
too large as a measure of U(VI) sorption. This scenario is possible when one considers the<br />
geochemical processes associated with some in situ remediation technologies currently under<br />
development. For example, Fruchter et al. (1996) [also see related paper by Amonette et al.<br />
(1994)] describe development of a permeable redox barrier remediation technology that<br />
introduces a reductant (sodium dithionite buffered at high pH) into contaminated sediment to<br />
reduce Fe(III) present in the sediment minerals to Fe(II). Laboratory experiments have shown<br />
that dissolved U(VI) will accumulate, via reduction of U(VI) to U(IV) and subsequent<br />
precipitation as a U(IV) solid, when it contacts such treated sediments.<br />
J.3
J.2.2 Uranium K d Studies on Soils and Rock Materials<br />
The following sources of K d values considered in developing the uranium K d look-up table are<br />
listed in alphabetical order. Due to their extensive length, summary tables that list the uranium K d<br />
values presented or calculated from data given in these sources are located at the end of this<br />
appendix.<br />
Ames et al. (1982) studied the adsorption of uranium on 3 characterized basalts and associated<br />
secondary smectite clay. The experiments were conducted at 23 and 60 " C under oxidizing<br />
conditions using 2 synthetic groundwater solutions. The compositions of the solutions were<br />
based on those of groundwater samples taken at depth from the Columbia River basalt<br />
formations. The basalts were crushed, and the 0.85-0.33 mm size fraction used for the adsorption<br />
studies. The groundwater solutions were mixed with the basaltic material and smectite in a ratio<br />
of 10 ml/1 g, and equilibrated for 60 days prior to analysis. Four initial concentrations of uranium<br />
(1.0x10 -4 , 1.0x10 -5 , 1.0x10 -6 , and 1.0x10 -7 M uranium) were used for the measurements. The pH<br />
values in the final solutions ranged from 7.65 to 8.48. Uranium K d values listed as “D” values in<br />
Ames et al. (1982, Table III) for the 23 " C sorption measurements are listed in Table J.5.<br />
Bell and Bates (1988) completed laboratory uranium (and other radionuclides) K d measurements<br />
designed to evaluate the importance of test parameters such as pH, temperature, groundwater<br />
composition, and contact time at site-relevant conditions. Materials used for the K d<br />
measurements included a sample of borehole groundwater that was mixed in a solution-to-solid<br />
ratio of 10 ml/1 g with the
Erikson et al. (1993) determined the K d values for the adsorption of uranium on soil samples from<br />
the U.S. Department of Army munition performance testing sites at Aberdeen Proving Ground,<br />
Maryland, and Yuma Proving Ground, Arizona. The soil samples included 2 silt loams (Spesutie<br />
and Transonic) from the Aberdeen Proving Ground, and sandy loam (Yuma) from the Yuma<br />
Proving Ground. The names of the soil samples were based on the sampling locations at the study<br />
sites. The K d measurements for the Spesutie and Transonic soil samples were conducted with<br />
site-specific surface water samples. Because no representative surface water existed at the Yuma<br />
site, the soil was equilibrated with tap water. The soil samples were equilibrated in a ratio of<br />
30 ml/1 g with water samples spiked with 200 µg/l uranium. The water/soil mixtures were<br />
sampled at 7 and 30 days. The K d results are given in Table J.5. The K d values reported for the<br />
30-day samples are 4360 (pH 6.8), 328 (pH 5.6), and 54 ml/g (pH 8.0), respectively, for the<br />
Spesutie, Transonic, and Yuma soils. The lower K d values measured for the Yuma Soil samples<br />
were attributed to carbonate complexation of the dissolved uranium.<br />
Giblin (1980) determined the K d values for uranium sorption on kaolinite as a function of pH in a<br />
synthetic groundwater. The measurements were conducted at 25 " C using a synthetic<br />
groundwater (Ca-Na-Mg-Cl-SO 4) containing 100 µg/l uranium. Ten milliliters of solution was<br />
mixed with 0.01 g of kaolinite for a solution-to-solid ratio of 1,000 ml/1 g. The pH of the<br />
suspension was adjusted to cover a range from 3.8 to 10. Uranium K d values from Giblin (1980,<br />
Figure 1) are given in Table J.5. 1 Giblin’s results indicate that adsorption of uranium on kaolinite<br />
in this water composition was negligible below pH 5. From pH 5 to 7, the uranium K d values<br />
increase to a maximum of approximately 37,000 ml/g. At pH values from 7 to 10, the uranium<br />
adsorption decreased.<br />
Kaplan et al. (1998) investigated the effects of U(VI) concentration, pH, and ionic strength on the<br />
adsorption of U(VI) to a natural sediment containing carbonate minerals. The sediments used for<br />
the adsorption measurements were samples of a silty loam and a very coarse sand taken,<br />
respectively, from Trenches AE-3 and 94 at DOE’s Hanford Site in Richland, Washington.<br />
Groundwater collected from an uncontaminated part of the Hanford Site was equilibrated with<br />
each sediment in a ratio of 2 ml/1 g for 14 or 30 days. The <strong>Kd</strong> values listed in Kaplan et al.<br />
(1998) are given in Table J.5. The adsorption of U(VI) was determined to be constant for<br />
2+<br />
concentrations between 3.3 and 100 µg/l UO2 at pH 8.3 and an ionic strength of 0.02 M. This<br />
result indicates that a linear <strong>Kd</strong> model could be used to describe the adsorption of U(VI) at these<br />
conditions. In those experiments where the pH was greater than 10, precipitation of<br />
U(VI)-containing solids occurred, which resulted in apparent <strong>Kd</strong> values greater than 400 ml/g.<br />
Kaplan et al. (1996) measured the K d values for U(VI) and several other radionuclides at<br />
geochemical conditions being considered in a performance assessment for the long-term disposal<br />
of radioactive low-level waste in the unsaturated zone at DOE’s Hanford Site in Richland,<br />
1 The uranium <strong>Kd</strong> values listed in Table J.5 for Giblin (1980) were provided by E. A. Jenne<br />
(PNNL, retired) based on work completed for another research project. The K d values were<br />
generated from digitization of the K d values plotted in Giblin (1980, Figure 1).<br />
J.5
Washington. The studies included an evaluation of the effects of pH, ionic strength, moisture<br />
content, and radionuclide concentration on radionuclide adsorption behavior. Methods used for<br />
the adsorption measurements included saturated batch adsorption experiments, unsaturated batch<br />
adsorption experiments, and unsaturated column adsorption experiments based on the<br />
Unsaturated Flow Apparatus (UFA). The measurements were conducted using uncontaminated<br />
pH 8.46 groundwater and the
wt.% plagioclase feldspar, and minor amounts of other silicate, clay, hydrous oxide, and<br />
carbonate minerals. The column tests were run using a site-specific groundwater and standard<br />
saturated column systems, commercial and modified Wierenga unsaturated column systems, and<br />
the Unsaturated Flow Apparatus (UFA). The results of the column tests indicated that the K d<br />
values for uranium on this sediment material decrease as the sediment becomes less saturated. A<br />
K d value of 2 ml/g was determined from a saturated column test conducted at a pore water<br />
velocity of 1.0 cm/h and residence time of 1.24 h. However, at 29 percent water saturation, the<br />
measured K d value decreases by 70 percent to 0.6 ml/g (pore water velocity of 0.3 cm/h and<br />
residence time of 20.6 h). The K d values listed in Lindenmeier et al. (1995, Table 4.1) are given<br />
in Table J.5.<br />
Salter et al. (1981) investigated the effects of temperature, pressure, groundwater composition,<br />
and redox conditions on the sorption behavior of several radionuclides, including uranium, on<br />
Columbia River basalts. Uranium K d values were determined at 23 and 60 " C under oxidizing and<br />
reducing conditions using a batch technique. The measurements were conducted with 2 synthetic<br />
groundwater solutions (GR-1 and GR-2) that have compositions representative of the<br />
groundwater present in basalt formations at DOE’s Hanford Site, Richland, Washington. The<br />
GR-1 and GR-2 solutions represent a pH 8 sodium bicarbonate-buffered groundwater and a<br />
pH 10 silicic acid-buffered groundwater. The synthetic groundwater solutions were mixed with<br />
the crushed basalt material (0.03-0.85 mm size fraction) in a ratio of 10 ml/1 g. The contact time<br />
for the measurements was approximately 60 days. The K d values were determined for initial<br />
concentrations of 1.0x10 -4 , 1.0x10 -5 , 1.0x10 -6 , 1.0x10 -7 , and 2.15x10 -8 M uranium. The K d<br />
values listed in Table J.5 from Salter et al. (1981) include only those for 23 " C under oxidizing<br />
conditions. The reader is referred to Salter et al. (1981) for a description of the measurement<br />
procedure and results for reducing conditions.<br />
Serkiz and Johnson (1994) (and related report by Johnson et al., 1994) investigated the<br />
partitioning of uranium on soil in contaminated groundwater downgradient of the F and H Area<br />
Seepage Basins at DOE’s Savannah River Site in South Carolina. Their study included<br />
determination of an extensive set of field-derived K d values for 238 U and 235 U for 48 soil/porewater<br />
samples. The K d values were determined from analyses of 238 U and 235 U in soil samples and<br />
associated porewaters taken from contaminated zones downgradient of the seepage basins. It<br />
should be noted that the mass concentration of 235 U is significantly less than (e.g.,
and then decreases with increasing pH over the pH range from 5.2 to 6.7. Serkiz and Johnson<br />
found that the field-derived K d values for 238 U and 235 U were not well correlated with the weight<br />
percent of clay-size particles (Figure J.2) or CEC (Figure J.3) of the soil samples. Based on the<br />
field-derived K d values and geochemical modeling results, Serkiz and Johnson proposed that the<br />
uranium was not binding to the clays by a cation exchange reaction, but rather to a mineral<br />
surface coating with the variable surface charge varying due to the porewater pH.<br />
<strong>Kd</strong> (ml/g)<br />
100,000<br />
10,000<br />
1,000<br />
100<br />
10<br />
1<br />
2 3 4 5 6 7 8<br />
Figure J.1. Field-derived K d values for 238 U and 235 U from Serkiz and<br />
Johnson (1994) plotted as a function of porewater pH for<br />
contaminated soil/porewater samples. [Square and circle<br />
symbols represent field-derived K d values for 238 U and 235 U,<br />
respectively. Solid symbols represent minimum K d values for<br />
238 U and 235 U that were based on minimum detection limit<br />
values for the concentrations for the respective uranium<br />
isotopes in porewaters associated with the soil sample.]<br />
J.8<br />
pH
<strong>Kd</strong> (ml/g)<br />
100,000<br />
10,000<br />
1,000<br />
100<br />
10<br />
1<br />
0 10 20 30 40 50<br />
Clay-Size Particle Content (wt%)<br />
Figure J.2. Field-derived K d values for 238 U and 235 U from Serkiz and Johnson (1994)<br />
plotted as a function of the weight percent of clay-size particles in the<br />
contaminated soil/porewater samples. [Square and circle symbols represent<br />
field-derived K d values for 238 U and 235 U, respectively. Solid symbols<br />
represent minimum K d values for 238 U and 235 U that were based on minimum<br />
detection limit values for the concentrations for the respective uranium<br />
isotopes in porewaters associated with the soil sample.]<br />
J.9
<strong>Kd</strong> (ml/g)<br />
100,000<br />
10,000<br />
1,000<br />
100<br />
10<br />
1<br />
0 5 10 15 20 25<br />
CEC (meq/kg)<br />
Figure J.3. Field-derived K d values for 238 U and 235 U plotted from Serkiz and Johnson<br />
(1994) as a function of CEC (meq/kg) of the contaminated soil/porewater<br />
samples. [Square and circle symbols represent field-derived K d values for<br />
238 U and 235 U, respectively. Solid symbols represent minimum <strong>Kd</strong> values for<br />
238 U and 235 U that were based on minimum detection limit values for the<br />
concentrations for the respective uranium isotopes in porewaters associated<br />
with the soil sample.]<br />
Serne et al. (1993) determined K d values for uranium and several other radionuclides at<br />
geochemical conditions associated with sediments at DOE’s Hanford Site in Richland,<br />
Washington. The K d values were measured using the batch technique with a well-characterized<br />
pH 8.3 groundwater and the
Sheppard and Thibault (1988) investigated the migration of several radionuclides, including<br />
uranium, through 3 peat 1 types associated with mires 2 typical of the Precambrian Shield in<br />
Canada. Cores of peat were taken from a floating sphagnum mire (samples designated PCE, peatcore<br />
experiment) and a reed-sedge mire overlying a clay deposit (samples designated SCE, sedgecore<br />
experiment). Uranium K d values were determined by in situ and batch laboratory methods.<br />
The in situ K d values were calculated from the ratio of uranium in the dried peat and associated<br />
porewater solutions. The batch laboratory measurements were conducted over an equilibration<br />
period of 21 days. The in-situ and batch-measured uranium K d values tabulated in Sheppard and<br />
Thibault (1988) are listed in Table J.5. Because the uranium K d values reported by Sheppard and<br />
Thibault (1988) represent uranium partitioning under reducing conditions, which are beyond the<br />
scope of our review, these K d values were not included in Figure J.4. Sheppard and Thibault<br />
(1988) noted that the uranium K d for these 3 peat types varied from 2,00 to 19,000 ml/g, and did<br />
not vary as a function of porewater concentration. The laboratory measured K d values were<br />
similar to those determined in situ for the SCE peat sample.<br />
Thibault et al. (1990) present a compilation of soil K d values prepared as support to radionuclide<br />
migration assessments for a Canadian geologic repository for spent nuclear fuel in Precambrian<br />
Shield plutonic rock. Thibault et al. collected K d values from other compilations, journal articles,<br />
and government laboratory reports for important elements, such as uranium, that would be<br />
present in the nuclear fuel waste inventory. Some of the uranium K d values listed by Thibault et<br />
al. were collected from references that were not available during the course of our review. These<br />
sources included studies described in reports by M. I. Sheppard, a coauthor of Thibault et al.<br />
(1990), and papers by Dahlman et al. (1976), Haji-Djafari et al. (1981), Neiheisel (1983),<br />
Rançon (1973) and Seeley and Kelmers (1984). The uranium K d values, as listed in Thibault et al.<br />
(1990), taken for these sources are included in Table J.5.<br />
Warnecke and coworkers (Warnecke et al., 1984, 1986, 1988, 1994; Warnecke and Hild, 1988;<br />
and others) published several papers that summarize the results of radionuclide migration<br />
experiments and adsorption/desorption measurements (K d values) that were conducted in support<br />
of Germany’s investigation of the Gorleben salt dome, Asse II salt mine, and former Konrad iron<br />
ore mine as disposal sites for radioactive waste. Experimental techniques included batch and<br />
recirculation methods as well as flow-through and diffusion experiments. The experiments were<br />
designed to assess the effects of parameters, such as temperature, pH, Eh, radionuclide<br />
concentration, complexing agents, humic substances, and liquid volume-to-soil mass ratio, on<br />
radionuclide migration and adsorption/desorption. These papers are overviews of the work<br />
completed in their program to date, and provide very few details on the experimental designs and<br />
individual results. There are no pH values assigned to the K d values listed in these overview<br />
1 Peat is defined as “an unconsolidated deposit of semicarbonized plant remains in a water<br />
saturated environment” (Bates and Jackson, 1980).<br />
2 A mire is defined as “a small piece of marshy, swampy, or boggy ground” (Bates and<br />
Jackson, 1980).<br />
J.11
papers. Warnecke et al. (1984) indicated that the measured pH values for the locations of soil<br />
and groundwater samples at Gorleben site studies range from 6 to 9.<br />
Warnecke et al. (1994) summarize experiments conducted during the previous 10 years to<br />
characterize the potential for radionuclide migration at site-specific conditions at the Gorleben<br />
site. Characteristic, minimum, and maximum K d values tabulated by Warnecke et al. (1994, Table<br />
1) for uranium adsorbed to sandy and clayish sediments in contact with fresh or saline waters are<br />
listed below in Table J.1. No pH values were assigned to the listed K d values. Warnecke et al.<br />
noted that the following progression in uranium K d values as function of sediment type was<br />
indicated:<br />
K d (Clay) > K d (Marl 1 ) > K d (Sandy) .<br />
Warnecke and Hild (1988) present an overview of the radionuclide migration experiments and<br />
adsorption/desorption measurements that were conducted for the site investigations of the<br />
Gorleben salt dome, Asse II salt mine, and Konrad iron ore mine. The uranium K d values listed in<br />
Warnecke and Hild are identical to those presented in Warnecke et al. (1994). The uranium K d<br />
values (ml/g) listed by Warnecke and Hild (1988, Table II) for sediments and different water types<br />
for the Konrad site are: 4 (Quaternary fresh water), 6 (Turonian fresh water), 6 (Cenomanian<br />
saline water), 20 [Albian (Hauterivain) saline water], 1.4 [Albian (Hils) saline water], 2.6<br />
(Kimmeridgian saline water), 3 (Oxfordian saline water), and 3 [Bajocian (Dogger) saline water].<br />
Warnecke and Hild (1988, Table III) list minimum and maximum uranium K d values (0.54-15.2<br />
ml/g) for 26 rock samples from the Asse II site. No pH values were assigned to any of the<br />
tabulated K d values, and no descriptions were given regarding the mineralogy of the site sediment<br />
samples. Warnecke and Hild noted that sorption measurements for the Konrad sediments,<br />
especially for the consolidated material, show the same trend as those for the Gorleben sediments.<br />
Table J.1. Uranium K d values (ml/g) listed by Warnecke et al. (1994, Table 1).<br />
Sediment<br />
Type<br />
Typical<br />
K d Value<br />
Fresh Water Saline Water<br />
Minimum<br />
K d Value<br />
Maximum<br />
K d Value<br />
1 Marl is defined as “an earthy substance containing 35-65 percent clay and 65-35 percent<br />
carbonate formed under marine or freshwater conditions” (Bates and Jackson, 1980).<br />
J.12<br />
Typical<br />
K d Value<br />
Minimum<br />
K d Value<br />
Maximum<br />
K d Value<br />
Sandy 27 0.8 332 1 0.3 1.6<br />
Clayish 17 8.6 100 14 - 1,400 14.1 1,400
Warnecke et al. (1986) present an overview of the radionuclide migration experiments and<br />
adsorption/desorption measurements that were conducted for the Gorleben salt dome, and<br />
Konrad iron ore mine. The tabulated K d values for the Gorleben and Konrad site sediments and<br />
waters duplicate those presented Warnecke et al. (1994) and Warnecke and Hild (1988).<br />
Warnecke et al. (1984) present a short summary of radionuclide sorption measurements that were<br />
conducted by several laboratories in support of the Gorleben site investigation. Sediment<br />
(especially sand and silt) and water samples were taken from 20 locations that were considered<br />
representative of the potential migration path for radionuclides that might be released from a<br />
disposal facility sited at Gorleben. The minimum and maximum K d values listed by Warnecke et<br />
al. (1984, Table III) are 0.5 and 3,000 ml/g, respectively (note that these values are not listed as a<br />
function of pH).<br />
Zachara et al. (1992) studied the adsorption of U(VI) on clay-mineral separates from subsurface<br />
soils from 3 DOE sites. The materials included the clay separates (
Anderson et al. (1982) summarize an extensive study of radionuclides on igneous rocks and<br />
related single mineral phases. They report K d values for U(VI) sorption on apatite, attapulgite<br />
(also known as palygorskite), biotite, montmorillonite, and quartz. The K d values were<br />
determined using a batch technique using 10 -7 -10 -9 mol/l uranium concentrations, synthetic<br />
groundwater, and crushed (0.045-0.063 mm size fraction) mineral and rock material. The<br />
solution-to-solid ratio used in the experiments was 50 ml/1 g. The synthetic groundwater had a<br />
composition typical for a Swedish deep plutonic groundwater. Uranium K d values from Anderson<br />
et al. (1982, Figure 6a) are given in Table J.5. 1<br />
Ames et al. (1983a,b) investigated the effects of uranium concentrations, temperature, and<br />
solution compositions on the sorption of uranium on several well-characterized secondary and<br />
sheet silicate minerals. The secondary phases studied by Ames et al. (1983a, oxide analyses listed<br />
in their Table 3) included clinoptilotite, glauconite, illite, kaolinite, montmorillonite, nontronite,<br />
opal, and silica gel. The sheet silicate minerals used by Ames et al. (1983b, oxide analyses listed<br />
in their Table 1) consisted of biotite, muscovite, and phlogopite. The sorption of uranium on each<br />
mineral phase was measured with 2 solutions (0.01 M NaCl and 0.01 M NaHCO 3) using 4 initial<br />
uranium concentrations. The initial uranium concentrations used for the 25 " C experiments<br />
included 1.0x10 -4 , 1.0x10 -5 , 1.4x10 -6 , and 4.4x10 -7 mol/l uranium. The batch experiments were<br />
conducted under oxidizing conditions at 5, 25, and 65 " C in an environmental chamber. Solutions<br />
were equilibrated with the mineral solids in a ratio of 10 ml/1 g. A minimum of 30 days was<br />
required for the mineral/solution mixtures to reach steady state conditions. Uranium K d values<br />
calculated from the 25 " C sorption results given in Ames et al. (1983a, Table 6) are listed in Table<br />
J.5.<br />
Ames et al. (1983c) studied the effects of uranium concentrations, temperature, and solution<br />
compositions on the sorption of uranium on amorphous ferric oxyhydroxide. The sorption of<br />
uranium on amorphous ferric oxyhydroxide was measured with 2 solutions (0.01 M NaCl and<br />
0.01 M NaHCO 3) using 4 initial uranium concentrations. The initial uranium concentrations used<br />
for the 25 " C experiments included 1.01x10 -4 , 1.05x10 -5 , 1.05x10 -6 , and 4.89x10 -7 mol/l uranium<br />
for the 0.01 M NaCl solution, and 1.01x10 -4 , 1.05x10 -5 , 1.53x10 -6 , and 5.46x10 -7 mol/l uranium<br />
for the 0.01 M NaHCO 3 solution. The batch experiments were conducted under oxidizing<br />
conditions at 25 and 60 " C. The solutions were equilibrated for 7 days with the amorphous ferric<br />
oxyhydroxide in a ratio 3.58 l/g of iron in the solid. Uranium K d values calculated from the 25 " C<br />
sorption results given in Ames et al. (1983c, Table II) are listed in Table J.5. Reflecting the high<br />
adsorptive capacity of ferric oxyhydroxide, the K d values for the 25 " C measurements range from<br />
approximately 2x10 6 ml/g for the 0.01 M NaCl solution to approximately 3x10 4 ml/g for the 0.01<br />
M NaHCO 3 solution.<br />
1 The uranium <strong>Kd</strong> values listed in Table J.5 for Anderson et al. (1982) were provided by E. A.<br />
Jenne (PNNL, retired) based on work completed for another research project. The K d values<br />
were generated from digitization of the K d values plotted in Anderson et al. (1982, Figure 6a).<br />
J.14
Borovec (1981) investigated the adsorption of U(VI) and its hydrolytic complexes at 20 " C and<br />
pH 6.0 on fine-grained kaolinite, illite, and montmorillonite. The results indicate that the K d<br />
values increase with decreasing concentrations of dissolved uranium. At uranium concentrations<br />
less than 10 -4 mol/l, the uranium K d values for the individual minerals were constant. The K d<br />
values determined at 20 " C and pH 6.0 ranged from 50 to 1,000. The values increased in the<br />
sequence K d (kaolinite) < K d (illite) < K d (montmorillonite). Borovec presents the following linear<br />
equations for the maximum sorption capacity of uranium (a m, in meq/100 g) on clays at 20 " C and<br />
pH 6.0 with respect to CEC (in meq/100 g),<br />
and specific surface (A, in m 2 /g) of clays,<br />
a m = 0.90 CEC + 1.56 (r = 0.99522) ,<br />
a m = 0.11 A + 2.05 (r = 0.97232) .<br />
J.2.4 Published Compilations Containing K d Values for Uranium<br />
Baes and Sharp (1983) present a model developed for annual-average, order-of-magnitude<br />
leaching constants for solutes in agricultural soils. As part of this model development, they<br />
reviewed and determined generic default values for input parameters, such as K d, in their leaching<br />
model. A literature review was completed to evaluate appropriate distributions for K d values for<br />
various solutes, including uranium. Because Baes and Sharp (1983) are cited frequently as a<br />
source of K d values in other published K d reviews (e.g, Looney et al., 1987; Sheppard and<br />
Thibault, 1990), the uranium K d values listed by Baes and Sharp are reported here for the sake of<br />
completeness. Based of the distribution that Baes and Sharp determined for the K d values for<br />
cesium and strontium, they assumed a lognormal distribution for the K d values for all other<br />
elements in their compilation. Baes and Sharp listed an estimated default K d of 45 ml/g for<br />
uranium based on 24 uranium K d values from 10.5 to 4,400 ml/g for agricultural soils and clays in<br />
the pH range from 4.5 to 9.0. Their compiled K d values represent a diversity of soils, pure clays<br />
(other K d values for pure minerals were excluded), extracting solutions, measurement techniques,<br />
and experimental error.<br />
Looney et al. (1987) describe the estimation of geochemical parameters needed for environmental<br />
assessments of waste sites at DOE’s Savannah River Plant in South Carolina. Looney et al. list<br />
K d values for several metal and radionuclide contaminants based on values that they found in 1-5<br />
published sources. For uranium, Looney et al. list a “recommended” K d of 39.8 (10 1.6 ) ml/g, and<br />
a range for its K d values of 0.1 to 1,000,000 ml/g. Looney et al. note that their recommended<br />
values are specific to the Savannah River Plant site, and they must be carefully reviewed and<br />
evaluated prior to using them in assessments at other sites. Nonetheless, such data are often used<br />
as “default values” in radionuclide migration assessment calculations, and are therefore listed here<br />
for the sake of completeness. It should be noted that the work of Looney et al. (1987) predates<br />
the uranium-migration and field-derived uranium K d study reported for contaminated soils at the<br />
Savannah River Site by Serkiz and Johnston (1994) (described above).<br />
J.15
McKinley and Scholtis (1993) compare radionuclide K d sorption databases used by different<br />
international organizations for performance assessments of repositories for radioactive wastes.<br />
The uranium K d values listed in McKinley and Scholtis (1993, Tables 1, 2, and 4) are listed in<br />
Table J.2. The reader should refer to sources cited in McKinley and Scholtis (1993) for details<br />
regarding their source, derivation, and measurement. Radionuclide K d values listed for<br />
cementitious environments in McKinley and Scholtis (1993, Table 3) are not included in Table<br />
J.2. The organizations listed in the tables in McKinley and Scholtis (1993) include: AECL<br />
(Atomic Energy of Canada Limited); GSF (Gesellschaft für Strahlen- und Umweltforschung<br />
m.b.H., Germany); IAEA (International Atomic Energy Agency, Austria); KBS (Swedish Nuclear<br />
Safety Board); NAGRA [Nationale Genossenschaft für die Lagerung radioaktiver Abfälle (Swiss<br />
National Cooperation for Storage of Radioactive Waste), Switzerland]; NIREX (United Kingdom<br />
Nirex Ltd.); NRC (U.S. Nuclear Regulatory Commission); NRPB (National Radiological<br />
Protection Board, United Kingdom); PAGIS [Performance Assessment of Geological Isolation<br />
Systems, Commission of the European Communities (CEC), Belgium; as well as PAGRIS SAFIR<br />
(Safety Assessment and Feasiblity Interim Report]; PSE (Projekt Sicherheitsstudien Entsorgung,<br />
Germany); RIVM [Rijksinstituut voor Volksgezondheid en Milieuhygience (National Institute of<br />
Public Health and Environment Protection), Netherlands]; SKI [Statens Kärnkraftinspektion<br />
(Swedish Nuclear Power Inspectorate)]; TVO [Teollisuuden Voima Oy (Industrial Power<br />
Company), Finland]; and UK DoE (United Kingdom Department of the Environment).<br />
J.16
Table J.2. Uranium K d values listed by McKinley and Scholtis (1993, Tables 1, 2, and 4)<br />
from sorption databases used by different international organizations for<br />
performance assessments of repositories for radioactive wastes.<br />
Organization<br />
Argillaceous (Clay) Crystalline Rock Soil/Soil<br />
Sorbing<br />
Material<br />
K d<br />
(ml/g)<br />
Sorbing<br />
Material<br />
J.17<br />
K d<br />
(ml/g)<br />
Sorbing<br />
Material<br />
AECL Bentonite-Sand 100 Granite 5 Soil/Sediment 20<br />
GSF Sediment 2<br />
IAEA Pelagic Clay 500<br />
KBS-3 Bentonite 120 Granite 5,000<br />
NAGRA Bentonite 1,000 Granite 1,000 Soil/Sediment 20<br />
NIREX Clay Mudstone 10<br />
NRC<br />
Clay 5,000 Soil/Sediment 100<br />
Clay, Soil Shale 20 Granite 5<br />
Basalt 4<br />
Tuff 300<br />
NRPB Clay 300 Soil/Sediment 300<br />
PAGIS<br />
K d<br />
(ml/g)<br />
Bentonite 90 Soil/Sediment 1,700<br />
Subseabed 100<br />
PAGIS SAFIR Clay 600<br />
PSE Sediment 0.02<br />
RIVM Sandy Clay 10<br />
SKI Bentonite 200 Granite 5,000<br />
TVO<br />
UK DoE<br />
Bentonite 90 Crystalline<br />
Rock, Reducing<br />
Baltic Sea<br />
Sediment<br />
Ocean Sediment 500<br />
Lake Sediment 500<br />
500 Crystalline<br />
Rock, Real.<br />
200 Soil/Sediment 500<br />
Clay 200 Soil/Sediment 50<br />
Coastal Marine<br />
Water<br />
1000<br />
5
In a similar comparison of sorption databases for use in performance assessments of radioactive<br />
waste repositories, Stenhouse and Pöttinger (1994) list “realistic” K d values (ml/g) for uranium in<br />
crystalline rock/water systems of 1,000 (NAGRA), 5,000 [Svensk Kärnbränslehantering AB<br />
(Nuclear Fuel and Waste Management Company), Sweden; SKB], 1000 (TVO), and 6 (Canadian<br />
Nuclear Fuel Waste Management Programme, CNFWM). For bentonite/groundwater systems,<br />
they list 5,000 (NAGRA), 3,000 (SKB), and 500 (TVO). The reader should refer to sources cited<br />
in Stenhouse and Pöttinger for details regarding the source, derivation, and measurement of these<br />
values.<br />
Thibault et al. (1990) [also summarized in Sheppard and Thibault (1990)] updated a compilation<br />
of soil K d values that they published earlier (Sheppard et al., 1984). The compilations were<br />
completed to support the assessment(s) of a Canadian geologic repository for spent nuclear fuel in<br />
Precambrian Shield plutonic rock. Thibault et al. collected K d values from other compilations,<br />
journal articles, and government laboratory reports for important elements, such as uranium, that<br />
would be present in the inventory associated with Canada’s nuclear fuel wastes. Because Thibault<br />
et al. (1990) and Sheppard and Thibault (1990) are frequently cited, their derived uranium K d<br />
values are reported here for the sake of completeness. The K d values for each element were<br />
categorized according to 4 soil texture types. These included sand (i.e., contains $70 percent<br />
sand-size particles), clay (i.e., contains $35 percent clay-size particles), loam (i.e., contains an<br />
even distribution of sand-, clay-, and silt-size particles, or #80 percent silt-size particles), and<br />
organic (i.e., contains >30 percent organic matter and are either classic peat or muck sediments,<br />
or the litter horizon of a mineral sediment). Based on their previous evaluations, Thibault et al.<br />
ln-transformed and averaged the compiled K d values to obtain a single geometric mean K d value<br />
for each element for each soil type. The K d values for each soil type and the associated range of<br />
K d values listed for uranium by Thibault et al. (1990) are given in Table J.3.<br />
Table J.3. Geometric mean uranium K d values derived by Thibault et al. (1990) for<br />
sand, loam, clay, and organic soil types.<br />
Soil Type<br />
Geometric<br />
Mean K d<br />
Values (ml/g)<br />
Observed Range of<br />
K d Values (ml/g)<br />
J.18<br />
Number of<br />
K d Values<br />
Sand 35 0.03 - 2,200 24<br />
Loam 15 0.2 - 4,500 8<br />
Clay 1,600 46 - 395,100 7<br />
Organic 410 33 - 7,350 6
J.3.0 Approach in Developing K d Look-Up Table<br />
The uranium K d values listed in Table J.5 are plotted in Figure J.4 as a function of pH. The K d<br />
values exhibit large scatter. This scatter increases from approximately 3 orders of magnitude at<br />
pH values below pH 5, to approximately 3 to 4 orders of magnitude from pH 5 to 7, and<br />
approximately 4 to 5 orders of magnitude at pH values from pH 7 to 9. This comparison can be<br />
somewhat misleading. At the lowest and highest pH regions, it should be noted that 1 to 2 orders<br />
of the observed variability actually represent uranium K d values that are less than 10 ml/g. At pH<br />
values less than 3.5 and greater than 8, this variability includes extremely small K d values of less<br />
than 1 ml/g.<br />
Log <strong>Kd</strong> (ml/g)<br />
7<br />
6<br />
5<br />
4<br />
3<br />
2<br />
1<br />
0<br />
-1<br />
-2<br />
2 3 4 5 6 7 8 9 10 11<br />
Figure J.4. Uranium K d values used for development of K d look-up table.<br />
[Filled circles represent K d values listed in Table J.5. Open<br />
symbols (joined by dotted line) represent K d maximum and<br />
minimum values estimated from uranium adsorption<br />
measurements plotted by Waite et al. (1992) for ferrihydrite<br />
(open squares), kaolinite (open circles), and quartz (open<br />
triangles). The limits for the estimated maximum and<br />
minimum K d values based on the values in Table J.5 and<br />
those estimated from Waite et al. (1992) are given by the “x”<br />
symbols joined by a solid line.]<br />
J.19<br />
pH
J.3.1 K d Values as a Function ff pH<br />
Although the uranium K d values in Figure J.4 exhibit a great deal of scatter at any fixed pH value,<br />
the K d values show a trend as a function of pH. In general, the adsorption of uranium by soils and<br />
single-mineral phases is low at pH values less than 3, increases rapidly with increasing pH from<br />
pH 3 to 5, reaches a maximum in adsorption in the pH range from pH 5 to 8, and then decreases<br />
with increasing pH at pH values greater than 8. This trend is similar to the in situ K d values<br />
reported by Serkiz and Johnson (1994) (see Figure J.1), and percent adsorption values measured<br />
for uranium on single mineral phases as described above and those reported for iron oxides (Duff<br />
and Amrheim, 1996; Hsi and Langmuir, 1985; Tripathi, 1984; Waite et al., 1992, 1994; and<br />
others), clays (McKinley et al., 1995; Turner et al., 1996; Waite et al., 1992; and others), and<br />
quartz (Waite et al., 1992). The adsorption data are similar to those of other hydrolyzable metal<br />
ions with a sharp pH edge separating low adsorption at low pH from high adsorption at higher pH<br />
values. As discussed in the surface complexation laboratory and modeling studies [e.g., Tripathi<br />
(1984), Hsi and Langmuir (1985), Waite et al. (1992, 1994), and Duff and Amrheim (1996)], this<br />
pH-dependent behavior is related to the pH-dependent surface charge properties of the soil<br />
minerals and complex aqueous speciation of dissolved U(VI), especially near and above neutral<br />
pH conditions where dissolved U(VI) forms strong anionic uranyl-carbonato complexes with<br />
dissolved carbonate.<br />
J.3.2 K d Values as a Function of Mineralogy<br />
In addition to the sources of error and variability discussed above, the scatter in K d values in<br />
Figure J.4 is also related to heterogeneity in the mineralogy of the soils. Soils containing larger<br />
percentages of iron oxide minerals and mineral coatings and/or clay minerals will exhibit higher<br />
sorption characteristics than soils dominated by quartz and feldspar minerals. This variability in<br />
uranium adsorption with respect to mineralogy is readily apparent in uranium K d values calculated<br />
from adsorption measurements (reported as percent uranium adsorbed versus pH) for ferrihydrite,<br />
kaolinite, and quartz by Waite et al. (1992).<br />
Uranium K d values were estimated 1 from the plots of percent uranium adsorption given for<br />
ferrihydrite, kaolinite, and quartz by Waite et al. (1992). To estimate the maximum variability<br />
that should be expected for the adsorption of uranium by different mineral substrates, K d values<br />
were calculated from plots of uranium adsorption data for ferrihydrite and kaolinite (minerals with<br />
high adsorptive properties) that exhibited the maximum adsorption at any pH from 3 to 10, and<br />
for quartz (a mineral with low adsorptive properties) that exhibited the minimum adsorption at<br />
1 The reader is cautioned that significant uncertainty may be associated with <strong>Kd</strong> values<br />
estimated in this fashion because of the extreme solution-to-solid ratios used in some of these<br />
studies, especially for highly adsorptive iron-oxide phases, and errors related to estimating the<br />
concentrations of sorbed and dissolved uranium based on values for the percent of absorbed<br />
uranium near 0 or 100 percent, respectively.<br />
J.20
any pH. These estimated K d values are shown, respectively, as open squares, circles, and triangles<br />
(and joined by dotted lines) in Figure J.4. The difference in the maximum and minimum K d values<br />
is nearly 3 orders of magnitude at any fixed pH value in the pH range from 3 to 9.5. At pH values<br />
less than 7, the uranium K d values for ferrihydrite and quartz calculated from data in Waite et al.<br />
(1992) bound more than 95 percent of the uranium K d values gleaned from the literature. Above<br />
pH 7, the calculated uranium K d values for ferrihydrite and kaolinite effectively bound the<br />
maximum uranium K d values reported in the literature.. In terms of bounding the minimum K d<br />
values, the values calculated for quartz are greater than several data sets measured by Kaplan et<br />
al. (1996, 1998), Lindenmeirer et al. (1995), and Serne et al. (1993) for sediments from the<br />
Hanford Site in Richland, Washington which typically contain a significant quality of quartz and<br />
feldspar minerals. It should also be noted that some of the values listed from these studies<br />
represent measurements of uranium adsorption on Hanford sediments under partially saturated<br />
conditions.<br />
J.3.3 K d Values As A Function Of Dissolved Carbonate Concentrations<br />
As noted in several studies summarized above and in surface complexation studies of uranium<br />
adsorption by Tripathi (1984), Hsi and Langmuir (1985), Waite et al. (1992, 1994), McKinley et<br />
al. (1995), Duff and Amrheim (1996), Turner et al. (1996), and others, dissolved carbonate has a<br />
significant effect on the aqueous chemistry and solubility of dissolved U(VI) through the<br />
formation of strong anionic carbonato complexes. In turn, this complexation affects the<br />
adsorption behavior of U(VI) at alkaline pH conditions. Even differences in partial pressures of<br />
CO 2 have a major affect on uranium adsorption at neutral pH conditions. Waite et al. (1992,<br />
Figure 5.7), for example, show that the percent of U(VI) adsorbed onto ferrihydrite decreases<br />
from approximately 97 to 38 percent when CO 2 is increased from ambient (0.03 percent) to<br />
elevated (1 percent) partial pressures. In those adsorption studies that were conducted in the<br />
absence of dissolved carbonate (see surface complexation modeling studies listed above), uranium<br />
maintains a maximum adsorption with increasing pH as opposed to decreasing with increasing pH<br />
at pH values near and above neutral pH. Although carbonate-free systems are not relevant to<br />
natural soil/groundwater systems, they are important to understanding the reaction mechanisms<br />
affecting the aqueous and adsorption geochemistry of uranium.<br />
It should be noted that it is fairly common to see figures in the literature or at conferences where<br />
uranium adsorption plotted from pH 2 to 8 shows maximum adsorption behavior even at the<br />
highest pH values. Such plots may mislead the reader into thinking that uranium adsorption<br />
continues this trend (i.e., maximum) to even higher pH conditions that are associated with some<br />
groundwater systems and even porewaters derived from leaching of cementitious systems. Based<br />
on the uranium adsorption studies discussed above, the adsorption of uranium decreases rapidly,<br />
possibly to very low values, at pH values greater than 8 for waters in contact with CO 2 or<br />
carbonate minerals .<br />
No attempt was made to statistically fit the K d values summarized in Table J.5 as a function of<br />
dissolved carbonate concentrations. Typically carbonate concentrations were not reported and/or<br />
J.21
discussed, and one would have to make assumptions about possible equilibrium between the<br />
solutions and atmospheric or soil-related partial pressures of CO 2 or carbonate phases present in<br />
the soil samples. As will be discussed in a later section, the best approach to predicting the role of<br />
dissolved carbonate in the adsorption behavior of uranium and derivation of K d values is through<br />
the use of surface complexation modeling techniques.<br />
J.3.4 K d Values as a Function of Clay Content and CEC<br />
No attempt was made to statistically fit the K d values summarized in Table J.5 as a function of<br />
CEC or concentrations of clay-size particles. The extent of clay concentration and CEC data, as<br />
noted from information included in Table J.5, is limited to a few studies that cover somewhat<br />
limited geochemical conditions. As discussed above, Serkiz and Johnson (1994) found no<br />
correlation between their uranium in situ K d values and the clay content (Figure J.2) or CEC<br />
(Figure J.3) of their soils. Their systems covered the pH conditions from 3 to 7.<br />
As noted in the studies summarized above, clays have an important role in the adsorption of<br />
uranium in soils. Attempts have been made (e.g., Borovec, 1981) to represent this functionality<br />
with a mathematical expression, but such studies are typically for limited geochemical conditions.<br />
Based on the studies by Chisholm-Brause (1994), Morris et al. (1994), McKinley et al. (1995),<br />
Turner et al. (1996), and others, uranium adsorption onto clay minerals is complicated and<br />
involves multiple binding sites, including exchange and edge-coordination sites. The reader is<br />
referred to these references for a detailed treatment of the uranium adsorption on smectite clays<br />
and application of surface complexation modeling techniques for such minerals.<br />
J.3.5 Uranium K d Look-Up Table<br />
Given the orders of magnitude variability observed for reported uranium K d values, a subjective<br />
approach was used to estimate the minimum and maximum K d values for uranium as a function of<br />
pH. These values are listed in Table J.4. For K d values at non-integer pH values, especially given<br />
the rapid changes in uranium adsorption observed at pH values less than 5 and greater than 8, the<br />
reader should assume a linear relationship between each adjacent pair of pH-K d values listed in<br />
Table J.4.<br />
Table J.4. Look-up table for estimated range of K d values for uranium based on pH.<br />
K d<br />
(ml/g)<br />
J.22<br />
pH<br />
3 4 5 6 7 8 9 10<br />
Minimum
The minimum and maximum K d values listed in Table J.4 were taken from the solid lines plotted in<br />
Figure F.4. The area between the 2 solid lines contains more than 95 percent of uranium K d<br />
values collected in this review. The curve representing the minimum limit for uranium K d values<br />
is based on K d values calculated (described above) for quartz from data given in Waite et al.<br />
(1992) and the K d values reported by Kaplan et al. (1996, 1998), Lindenmeirer et al. (1995), and<br />
Serne et al. (1993). It is unlikely that actual K d values for U(VI) can be much lower than those<br />
represented by this lower curve. At the pH extremes along this curve, the uranium K d values are<br />
already very small. Moreover, if one considers potential sources of error resulting from<br />
experimental methods, it is difficult to rationalize uranium K d values much lower than this lower<br />
boundary.<br />
The curve representing the maximum limit for uranium K d values is based on K d values calculated<br />
(described above) for ferrihydrite and kaolinite from data given in Waite et al. (1992). It is<br />
estimated that the maximum boundary of uranium K d values plotted in Figure J.4 is conservatively<br />
high, possibly by an order of magnitude or more especially at pH values greater than 5. This<br />
estimate is partially based on the distribution of measured K d values plotted in Figure J.4, and the<br />
assumption that some of the very large K d measurements may have included precipitation of<br />
uranium-containing solids due to starting uranium solutions being oversaturated. Moreover, as<br />
noted previously, measurements of uranium adsorption onto crushed rock samples may include<br />
U(VI)/U(IV) redox/precipitation reactions resulting from contact of dissolved U(VI) with Fe(II)<br />
exposed on the fresh mineral surfaces.<br />
J.4.0 Use of Surface Complexation Models to Predict Uranium K d Values<br />
As discussed in Chapter 4 and in greater detail in Volume I of this report, electrostatic surface<br />
complexation models (SCMs) incorporated into chemical reaction codes, such as EPA’s<br />
M<strong>IN</strong>TEQA2, may be used to predict the adsorption behavior of some radionuclides and other<br />
metals and to derive K d values as a function of key geochemical parameters, such as pH and<br />
carbonate concentrations. Typically, the application of surface complexation models is limited by<br />
the availability of surface complexation constants for the constituents of interest and competing<br />
ions that influence their adsorption behavior.<br />
The current state of knowledge regarding surface complexation constants for uranium adsorption<br />
onto important soil minerals, such as iron oxides, and development of a mechanistic understanding<br />
of these reactions is probably as advanced as those for any other trace metal. In the absence of<br />
site-specific K d values for the geochemical conditions of interest, the reader is encouraged to<br />
apply this technology to predict bounding uranium K d values and their functionality with respect<br />
to important geochemical parameters.<br />
Numerous laboratory surface complexation studies for uranium have been reported in the<br />
literature. These include studies of uranium adsorption onto iron oxides (Duff and Amrheim,<br />
1996; Hsi and Langmuir, 1985; Tripathi, 1984; Waite et al., 1992, 1994; and others), clays<br />
(McKinley et al., 1995; Turner et al., 1996; Waite et al., 1992; and others), and quartz (Waite et<br />
J.23
al., 1992; and others). These references include derivation of the surface complexation constants<br />
for surface coordination sites determined to be important.<br />
In addition to these laboratory studies, there are numerous examples in the literature of the<br />
application of surface complexation models and published binding constants to predict and<br />
evaluate the migration of uranium in soil/groundwater systems. For example, Koß (1988)<br />
describes the use of a surface complexation adsorption model to calculate the sorption of uranium<br />
for soil-groundwater systems associated with the proposed site for a German geologic radioactive<br />
waste repository at Gorleben. An apparent constant (i.e., apparent surface complex formation<br />
constant based on bulk solution concentrations, K app ) was derived for uranium sorption using the<br />
M<strong>IN</strong>EQL geochemical code and site-specific geochemical data for soil CEC values, groundwater<br />
compositions, and measured uranium K d values. Quartz (SiO 2) was the main constituent in the<br />
soils considered in this study. Because the model incorporates the aqueous speciation of uranium,<br />
it may be used tor compare K d values for different soil systems having equal sorption sites. The<br />
modeling results indicated that CEC, pH, ionic strength, and dissolved carbonate concentrations<br />
were the main geochemical parameters affecting the sorption of uranium in groundwater systems.<br />
Puigdomènech and Bergström (1994) evaluated the use of surface complexation models for<br />
calculating radionuclide sorption and K d values in support of performance assessments studies of<br />
geologic repositories for radioactive wastes. They used a triple layer surface complexation model<br />
to predict the amount of uranium sorbed to a soil as a function of various environmental<br />
parameters. They then derived K d values based on the concentrations of adsorbed and dissolved<br />
uranium predicted by the model. For the surface complexation modeling, they assumed (1) a total<br />
uranium concentration of 10 -5 mol/l, and (2) the adsorption of uranium on soil was controlled by<br />
the soil concentration of iron oxyhydroxide solid, which was assumed to be 5 percent goethite<br />
["-FeO(OH)]. Their modeling results indicated that pH, inorganic carbon (i.e., dissolved<br />
carbonate), and Eh (redox conditions) are major parameters that affect uranium K d values. Under<br />
oxidizing conditions at pH values greater than 6, their derived K d values were approximately 100<br />
ml/g. At high concentrations of dissolved carbonate, and pH values greater than 6, the K d values<br />
for uranium decrease considerably. Their results indicate that the triple layer surface<br />
complexation model using constants obtained under well controlled laboratory conditions on well<br />
characterized minerals can easily be applied to estimate the dependence of uranium adsorption and<br />
uranium K d values as a function of a variety of important site environmental conditions.<br />
Efforts have also been made to compile site binding constants for radionuclides and other metals<br />
to create “sorption databases” for use with geochemical codes such as M<strong>IN</strong>TEQA2. For<br />
example, Turner et al. (1993) and Turner (1993, 1995) describe the application of the surfacecomplexation<br />
models (SCMs) [i.e., the diffuse layer model (DLM), constant capacitance model<br />
(CCM), and triple layer model (TLM)] in the geochemical reaction code M<strong>IN</strong>TEQA2 to simulate<br />
potentiometric titration and adsorption data published for U(VI) and other radionuclides on<br />
several single mineral phases. Their studies were conducted in support of developing a uniform<br />
approach to using surface complexation models to predict radionuclide migration behavior<br />
associated with disposal of high-level radioactive waste in a geologic repository. The parameter<br />
J.24
optimization code FITEQL was used for fitting and optimization of the adsorption binding<br />
constants that were used in conjunction with M<strong>IN</strong>TEQA2 and its thermodynamic database. For<br />
those radionuclides having sufficient data, the surface-complexation models were used to examine<br />
the effects of changing geochemical conditions (e.g., pH) on radionuclide adsorption. Turner et<br />
al. (1993) and Turner (1993, 1995) include a detailed listing and documentation of the adsorption<br />
reactions and associated binding constants used for the M<strong>IN</strong>TEQA2 DLM, CCM, and TLM<br />
calculations. Although all 3 models proved capable of simulating the available adsorption data,<br />
the DLM was able to do so using the fewest parameters (Turner, 1995). Compared to empirical<br />
approaches (e.g., K d) for predicting contaminant adsorption, Turner notes that surface<br />
complexation models based on geochemical principles have the advantage of being used to<br />
extrapolate contaminant adsorption to environmental conditions beyond the range measured<br />
experimentally.<br />
J.5.0 Other Studies of Uranium<br />
The following studies and adsorption reviews were identified during the course of this study.<br />
Although they typically do not contain uranium K d data, they discuss aspects of uranium<br />
adsorption behavior in soils that might be useful to some readers searching for similar site<br />
conditions. These studies and reviews are briefly discussed below.<br />
Ames and Rai (1978) reviewed and evaluated the processes influencing the mobility and retention<br />
of radionuclides. Their review for uranium discussed the following published adsorption studies.<br />
The following descriptions are paraphrased from in their report. 1<br />
· Dementyev and Syromyatnikov (1968) determined that the maximum adsorption observed<br />
for uranium in the pH 6 region is due to the boundary between the dominant uranium<br />
aqueous species being cationic and anionic at lower and higher pH values, respectively.<br />
· Goldsztaub and Wey (1955) determined that 7.5 and 2.0 g uranium could be adsorbed per<br />
100 g of calcined montmorillonite and kaolinite, respectively.<br />
· Horráth (1960) measured an average enrichment factor of 200 to 350 for the adsorption<br />
of uranium on peat.<br />
· Kovalevskii (1967) determined that the uranium content of western Siberian noncultivated<br />
soils increased as a function of their clay content and that clay soils contained at least 3<br />
times more uranium than sands.<br />
1 The full citations listed for these references at the end of this appendix are provided exactly as<br />
given by Ames and Rai (1978).<br />
J.25
· Manskaya et al. (1956) studied adsorption of uranium on fulvic acids as a function of pH.<br />
Results indicate a maximum removal of uranium of approximately 90 percent at pH 6, and<br />
30 percent removal at pH values of 4 and 7.<br />
· Masuda and Yamamoto (1971) showed that uranium from 1 to 100 mg/l uranium<br />
solutions was approximately completely adsorbed by volcanic ash, alluvial, and sandy<br />
soils.<br />
· Rancon (1973) investigated the adsorption of uranium on several soils and single minerals.<br />
The K d values reported by Rancon (1973) are (in ml/g): 39 for river sediment (quartz,<br />
clay, calcite, and organic matter); 33 for river peat; 16 for soil (quartz, clay, calcite, and no<br />
organic matter); 270 for quartz-clay soil developed from an altered schist; 0 for quartz; 7<br />
for calcite; and 139 for illite.<br />
· Ritchie et al. (1972) determined that the uranium content of a river sediment increased<br />
with decreasing particle size.<br />
· Rozhkova et al. (1959) showed a maximum adsorption of uranium on lignite and humic<br />
acids between pH 5 and 6.<br />
· Rubtsov (1972) found that approximately 58 percent of the total uranium was associated<br />
with the
powder diffraction (XRD) indicated the formation of uranium-containing phases accompanied by<br />
unreacted zeolite. The products of the reactions involving Na- and K-A zeolites contained a<br />
phase similar to compreignacite ( K 2O·6UO 3·11H 2O). Those experiments conducted with Ca-A<br />
zeolite contained a phase similar to becquerelite ( CaO·6UO 3·11H 2O).<br />
Ho and coworkers studied the adsorption of U(VI) on a well-characterized, synthetic hematite<br />
("-Fe 2O 3) sol. 1 Characterization data listed for the hematite sol by Ho and Doern (1985) and<br />
cited in other studies by Ho and coworkers included a particle size of 0.12 µm, surface area of 34<br />
m 2 /g, isoelectric point 2 of pH 7.6, and composition of >98 percent "-Fe 2O 3 and
concentrations of humic acid, there is a change from enhanced U(VI) adsorption at low pH to<br />
reduced adsorption at high pH for the pH range from 4.3 to 6.4.<br />
Tsunashima et al. (1981) investigated the sorption of U(VI) by Wyoming montmorillonite. The<br />
experiments consisted of reacting, at room temperature, the
pH<br />
Table J.5. Uranium K d values selected from literature for development of look-up table.<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
8.3 1.98 Hanford Groundwater Trench 8 Loamy Sand Kaplan and Serne (1995,<br />
Part. Sat. Column, 40%)<br />
8.3 0.49 Hanford Groundwater Trench 8 Loamy Sand Kaplan and Serne (1995,<br />
Part. Sat. Column, 40%)<br />
8.3 2.81 Hanford Groundwater Trench 8 Loamy Sand Kaplan and Serne (1995,<br />
Part. Sat. Column, 38%)<br />
8.3 0.62 Hanford Groundwater Trench 8 Loamy Sand Kaplan and Serne (1995,<br />
Part. Sat. Column, 22%)<br />
8.3 0.45 Hanford Groundwater Trench 8 Loamy Sand Kaplan and Serne (1995,<br />
Part. Sat. Column, 30%)<br />
8.3 0.54 Hanford Groundwater Trench 8 Loamy Sand Kaplan and Serne (1995,<br />
Part. Sat. Column, 23%)<br />
8.3 0.62 Hanford Groundwater Trench 8 Loamy Sand Kaplan and Serne (1995,<br />
Part. Sat. Column, 25%)<br />
8.3 0.40 Hanford Groundwater Trench 8 Loamy Sand Kaplan and Serne (1995,<br />
Part. Sat. Column, 17%)<br />
8.3 0.10 Hanford Groundwater Trench 8 Loamy Sand Kaplan and Serne (1995,<br />
Part. Sat. Column, 7%)<br />
8.3 0.08 Hanford Groundwater Trench 8 Loamy Sand Kaplan and Serne (1995,<br />
Part. Sat. Column, 7%)<br />
8.3 2.0 5.2 Hanford Groundwater Trench 8 Loamy Sand Lindenmeir et al. (1995,<br />
Saturated Column 1)<br />
8.3 0.5 5.2 Hanford Groundwater Trench 8 Loamy Sand Lindenmeir et al. (1995,<br />
Saturated Column 1)<br />
8.3 2.7 5.2 Hanford Groundwater Trench 8 Loamy Sand Lindenmeir et al. (1995,<br />
Saturated Column 1)<br />
8.3 1.0 5.2 Hanford Groundwater Trench 8 Loamy Sand Lindenmeir et al. (1995,<br />
Unsat. Column 1, 65%)<br />
8.3 0.5 5.2 Hanford Groundwater Trench 8 Loamy Sand Lindenmeir et al. (1995,<br />
Unsat. UFA 1, 70%)<br />
8.3 0.2 5.2 Hanford Groundwater Trench 8 Loamy Sand Lindenmeir et al. (1995,<br />
Unsat. UFA 2, 24%)<br />
8.3 1.1 5.2 Hanford Groundwater Trench 8 Loamy Sand Lindenmeir et al. (1995,<br />
U nsat. Column 1, 63%)<br />
8.3 1.1 5.2 Hanford Groundwater Trench 8 Loamy Sand Lindenmeir et al. (1995,<br />
Unsat. Column 2, 43%)<br />
8.3 0.6 5.2 Hanford Groundwater Trench 8 Loamy Sand Lindenmeir et al. (1995,<br />
Unsat. UFA 1A, 29%)<br />
8.3 0.6 5.2 Hanford Groundwater Trench 8 Loamy Sand Lindenmeir et al. (1995,<br />
Unsat. UFA 1C, 29%)<br />
J.29
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
8.4 0.20 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1998, Batch)<br />
8.4 0.15 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1998, Batch)<br />
8.4 0.09 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1998, Batch)<br />
8.4 0.15 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1998, Batch)<br />
8.4 0.14 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1998, Batch)<br />
7.92 1.99 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1998, Batch)<br />
8.05 1.92 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1998, Batch)<br />
7.99 1.91 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1998, Batch)<br />
7.99 2.10 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1998, Batch)<br />
7.98 2.25 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1998, Batch)<br />
7.97 2.44 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1998, Batch)<br />
8.48 1.07 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1998, Batch)<br />
8.26 1.46 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1998, Batch)<br />
8.44 1.37 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1998, Batch)<br />
9.12 2.12 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1998, Batch)<br />
8.46 0.90 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1996, 100%<br />
Unsaturated Batch)<br />
8.46 1.70 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1996, 100%<br />
Unsaturated Batch)<br />
8.46 1.00 6.0 6.3 Hanford Groundwater TSB-1 Kaplan et al. (1996, 100%<br />
Unsaturated Batch)<br />
8.46 1.10 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1996, Batch)<br />
8.46 3.50 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1996, Batch)<br />
8.46 2.10 6.0 6.3 Hanford Groundwater TSB-1 Kaplan et al. (1996, Batch)<br />
8.46 0.24 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1996)<br />
8.46 0.64 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1996)<br />
8.46 0.51 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1996)<br />
8.46 0.46 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1996)<br />
8.46 0.35 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1996)<br />
8.46 0.53 6.4 14.8 Hanford Groundwater Trench AE-3 Kaplan et al. (1996)<br />
8.46 0.23 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1996)<br />
8.46 0.15 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1996)<br />
8.46 0.1 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1996)<br />
8.46 0.16 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1996)<br />
8.46 0.12 5.3 6.3 Hanford Groundwater Trench 94 Kaplan et al. (1996)<br />
J.30
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
2 8 Sand Neiheisel [1983, as listed<br />
in Thibault et al. (1990)]<br />
1 7 Sand Neiheisel [1983, as listed<br />
in Thibault et al. (1990)]<br />
3 15 Sand Neiheisel [1983, as listed<br />
in Thibault et al. (1990)]<br />
750 36 Clayey Sand Neiheisel [1983, as listed<br />
in Thibault et al. (1990)]<br />
770 21 Clayey Sand Neiheisel [1983, as listed<br />
in Thibault et al. (1990)]<br />
550 19 Clayey Sand Neiheisel [1983, as listed<br />
in Thibault et al. (1990)]<br />
2.00 100 Fine Sandstone and<br />
Silty Sand<br />
4.50 200 Fine Sandstone and<br />
Silty Sand<br />
5.75 1,000 Fine Sandstone and<br />
Silty Sand<br />
7.00 2,000 Fine Sandstone and<br />
Silty Sand<br />
J.31<br />
Haji-Djafari et al. [1981, as<br />
listed in Thibault et al.<br />
(1990)]<br />
Haji-Djafari et al. [1981, as<br />
listed in Thibault et al.<br />
(1990)]<br />
Haji-Djafari et al. [1981, as<br />
listed in Thibault et al.<br />
(1990)]<br />
Haji-Djafari et al. [1981, as<br />
listed in Thibault et al.<br />
(1990)]<br />
5.6 25,000 Red-Brown Clayey Seeley and Kelmers [1984, as<br />
listed in Thibault et al.<br />
(1990)]<br />
5.6 250 Red-Brown Clayey Seeley and Kelmers [1984, as<br />
listed in Thibault et al.<br />
(1990)]<br />
5.20 58.4 Thibault et al. (1990, values<br />
determined by coworkers)<br />
5.10 294.9 Thibault et al. (1990, values<br />
determined by coworkers)<br />
5.20 160 Thibault et al. (1990, values<br />
determined by coworkers)<br />
6.20 45.4 Thibault et al. (1990, values<br />
determined by coworkers)<br />
7.00 450 36 28.0 Silty Loam Clay Thibault et al. (1990, values<br />
determined by coworkers)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
7.30 1.2 15 17.0 Loam Thibault et al. (1990, values<br />
determined by coworkers)<br />
4.90 0.03 2 5.8 Medium Sand Thibault et al. (1990, values<br />
determined by coworkers)<br />
5.50 2900 1 120.0 Organic Thibault et al. (1990, values<br />
determined by coworkers)<br />
7.40 1.9 10 9.1 Fine Sandy Loam Thibault et al. (1990, values<br />
determined by coworkers)<br />
7.40 2.4 11 8.7 Fine Sandy Loam Thibault et al. (1990, values<br />
determined by coworkers)<br />
6.60 590 10 10.8 Fine Sandy Loam Thibault et al. (1990, values<br />
determined by coworkers)<br />
6.50 4500 10 12.6 Fine Sandy Loam Thibault et al. (1990, values<br />
determined by coworkers)<br />
7.10 15 12 13.4 Fine Sandy Loam Thibault et al. (1990, values<br />
determined by coworkers)<br />
7.00 16 Sand Rancon [1973, as listed in<br />
Thibault et al. (1990)]<br />
7.00 33 Organic Peat Rancon [1973, as listed in<br />
Thibault et al. (1990)]<br />
6.50 4400 Clay Fraction Dahlman et al. [1976, as listed<br />
in Thibault et al. (1990)]<br />
2.80 200 Abyssal Red Clay Erickson (1980)<br />
7.10 790,000 Abyssal Red Clay Erickson (1980)<br />
8.3 1.70 2.6 Hanford Groundwater CGS-1 sand (coarse<br />
gravel sand)<br />
8.3 2.30 5.2 Hanford Groundwater Trench 8 Loamy Sand<br />
(medium/coarse sand)<br />
8.3 79.30 6.0 Hanford Groundwater TBS-1 Loamy Sand<br />
(Touchet Bed sand)<br />
J.32<br />
Serne et al. (1993, Batch)<br />
Serne et al. (1993, Batch)<br />
Serne et al. (1993, Batch)<br />
8.00 56.0 Hanford Groundwater, GR-1 Umtanum Basalt Salter et al. (1981)<br />
8.00 7.5 Hanford Groundwater, GR-1 Umtanum Basalt Salter et al. (1981)<br />
8.00 13.2 Hanford Groundwater, GR-1 Umtanum Basalt Salter et al. (1981)<br />
8.00 17.8 Hanford Groundwater, GR-1 Umtanum Basalt Salter et al. (1981)<br />
8.00 20.2 Hanford Groundwater, GR-1 Umtanum Basalt Salter et al. (1981)<br />
8.00 13.0 Hanford Groundwater, GR-1 Flow E Basalt Salter et al. (1981)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
8.00 2.7 Hanford Groundwater, GR-1 Flow E Basalt Salter et al. (1981)<br />
8.00 2.2 Hanford Groundwater, GR-1 Flow E Basalt Salter et al. (1981)<br />
8.00 3.2 Hanford Groundwater, GR-1 Flow E Basalt Salter et al. (1981)<br />
8.00 2.9 Hanford Groundwater, GR-1 Flow E Basalt Salter et al. (1981)<br />
8.00 16.0 Hanford Groundwater,GR-1 Pomona Basalt Salter et al. (1981)<br />
8.00 2.2 Hanford Groundwater,GR-1 Pomona Basalt Salter et al. (1981)<br />
8.00 3.5 Hanford Groundwater,GR-1 Pomona Basalt Salter et al. (1981)<br />
8.00 5.2 Hanford Groundwater,GR-1 Pomona Basalt Salter et al. (1981)<br />
8.00 5.8 Hanford Groundwater,GR-1 Pomona Basalt Salter et al. (1981)<br />
10.00 2.8 Hanford Groundwater,GR-2 Umtanum Basalt Salter et al. (1981)<br />
10.00 2.3 Hanford Groundwater,GR-2 Umtanum Basalt Salter et al. (1981)<br />
10.00 2.8 Hanford Groundwater,GR-2 Umtanum Basalt Salter et al. (1981)<br />
10.00 2.8 Hanford Groundwater,GR-2 Umtanum Basalt Salter et al. (1981)<br />
10.00 2.5 Hanford Groundwater,GR-2 Umtanum Basalt Salter et al. (1981)<br />
10.00 1.0 Hanford Groundwater,GR-2 Flow E Basalt Salter et al. (1981)<br />
10.00 0.5 Hanford Groundwater,GR-2 Flow E Basalt Salter et al. (1981)<br />
10.00 0.4 Hanford Groundwater,GR-2 Flow E Basalt Salter et al. (1981)<br />
10.00 0.8 Hanford Groundwater,GR-2 Flow E Basalt Salter et al. (1981)<br />
10.00 0.2 Hanford Groundwater,GR-2 Flow E Basalt Salter et al. (1981)<br />
10.00 0.9 Hanford Groundwater,GR-2 Pomona Basalt Salter et al. (1981)<br />
10.00 0.6 Hanford Groundwater,GR-2 Pomona Basalt Salter et al. (1981)<br />
10.00 0.8 Hanford Groundwater,GR-2 Pomona Basalt Salter et al. (1981)<br />
10.00 0.5 Hanford Groundwater,GR-2 Pomona Basalt Salter et al. (1981)<br />
10.00 0.4 Hanford Groundwater,GR-2 Pomona Basalt Salter et al. (1981)<br />
7.66 7.5 1.83 17.7 Hanford Groundwater,GR-1 Umtanum Basalt Ames et al. (1982)<br />
7.66 13 1.83 17.7 Hanford Groundwater,GR-1 Umtanum Basalt Ames et al. (1982)<br />
7.66 18 1.83 17.7 Hanford Groundwater,GR-1 Umtanum Basalt Ames et al. (1982)<br />
7.66 20 1.83 17.7 Hanford Groundwater,GR-1 Umtanum Basalt Ames et al. (1982)<br />
8.38 2.4 1.83 17.7 Hanford Groundwater,GR-2 Umtanum Basalt Ames et al. (1982)<br />
8.38 2.9 1.83 17.7 Hanford Groundwater,GR-2 Umtanum Basalt Ames et al. (1982)<br />
8.38 2.9 1.83 17.7 Hanford Groundwater,GR-2 Umtanum Basalt Ames et al. (1982)<br />
8.38 2.5 1.83 17.7 Hanford Groundwater,GR-2 Umtanum Basalt Ames et al. (1982)<br />
7.65 2.7 1.5 10.3 Hanford Groundwater,GR-1 Flow E Basalt Ames et al. (1982)<br />
7.65 2.2 1.5 10.3 Hanford Groundwater,GR-1 Flow E Basalt Ames et al. (1982)<br />
J.33
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
7.65 3.2 1.5 10.3 Hanford Groundwater,GR-1 Flow E Basalt Ames et al. (1982)<br />
7.65 2.9 1.5 10.3 Hanford Groundwater,GR-1 Flow E Basalt Ames et al. (1982)<br />
8.38 0.55 1.5 10.3 Hanford Groundwater,GR-2 Flow E Basalt Ames et al. (1982)<br />
8.38 0.38 1.5 10.3 Hanford Groundwater,GR-2 Flow E Basalt Ames et al. (1982)<br />
8.38 0.78 1.5 10.3 Hanford Groundwater,GR-2 Flow E Basalt Ames et al. (1982)<br />
8.38 0.19 1.5 10.3 Hanford Groundwater,GR-2 Flow E Basalt Ames et al. (1982)<br />
7.90 2.2 4.84 31.2 Hanford Groundwater,GR-1 Pomona Basalt Ames et al. (1982)<br />
7.90 3.5 4.84 31.2 Hanford Groundwater,GR-1 Pomona Basalt Ames et al. (1982)<br />
7.90 5.2 4.84 31.2 Hanford Groundwater,GR-1 Pomona Basalt Ames et al. (1982)<br />
7.90 5.8 4.84 31.2 Hanford Groundwater,GR-1 Pomona Basalt Ames et al. (1982)<br />
8.48 0.57 4.84 31.2 Hanford Groundwater,GR-2 Pomona Basalt Ames et al. (1982)<br />
8.48 0.83 4.84 31.2 Hanford Groundwater,GR-2 Pomona Basalt Ames et al. (1982)<br />
8.48 0.47 4.84 31.2 Hanford Groundwater,GR-2 Pomona Basalt Ames et al. (1982)<br />
8.48 0.42 4.84 31.2 Hanford Groundwater,GR-2 Pomona Basalt Ames et al. (1982)<br />
7.7 27 71.66 646 Hanford Groundwater,GR-1 Smectite, secondary Ames et al. (1982)<br />
7.7 39 4.84 31.2 Hanford Groundwater,GR-1 Smectite, secondary Ames et al. (1982)<br />
7.7 127 4.84 31.2 Hanford Groundwater,GR-1 Smectite, secondary Ames et al. (1982)<br />
7.7 76 4.84 31.2 Hanford Groundwater,GR-1 Smectite, secondary Ames et al. (1982)<br />
7.7 12 4.84 31.2 Hanford Groundwater,GR-2 Smectite, secondary Ames et al. (1982)<br />
7.7 42 4.84 31.2 Hanford Groundwater,GR-2 Smectite, secondary Ames et al. (1982)<br />
7.7 48 4.84 31.2 Hanford Groundwater,GR-2 Smectite, secondary Ames et al. (1982)<br />
7.7 22 4.84 31.2 Hanford Groundwater,GR-2 Smectite, secondary Ames et al. (1982)<br />
6.85 477,285 0.01 NaCl Amor Fe(III)<br />
Hydroxide<br />
6.80 818,221 0.01 NaCl Amor Fe(III)<br />
Hydroxide<br />
6.90 1,739,87<br />
7<br />
6.90 1,690,52<br />
2<br />
0.01 NaCl Amor Fe(III)<br />
Hydroxide<br />
0.01 NaCl Amor Fe(III)<br />
Hydroxide<br />
8.60 4,313 0.01 NaHCO 3 Amor Fe(III)<br />
Hydroxide<br />
8.65 14,098 0.01 NaHCO 3 Amor Fe(III)<br />
Hydroxide<br />
8.65 21,362 0.01 NaHCO 3 Amor Fe(III)<br />
Hydroxide<br />
8.80 26,269 0.01 NaHCO 3 Amor Fe(III)<br />
Hydroxide<br />
J.34<br />
Ames et al. (1983c)<br />
Ames et al. (1983c)<br />
Ames et al. (1983c)<br />
Ames et al. (1983c)<br />
Ames et al. (1983c)<br />
Ames et al. (1983c)<br />
Ames et al. (1983c)<br />
Ames et al. (1983c)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
7.15 8.4 15.3 1.59 0.01 NaCl Biotite Ames et al. (1983b)<br />
7.15 43.9 15.3 1.59 0.01 NaCl Biotite Ames et al. (1983b)<br />
7.15 253.5 15.3 1.59 0.01 NaCl Biotite Ames et al. (1983b)<br />
7.15 544.3 15.3 1.59 0.01 NaCl Biotite Ames et al. (1983b)<br />
7.15 113.7 0.95 1.88 0.01 NaCl Muscovite Ames et al. (1983b)<br />
7.15 251.0 0.95 1.88 0.01 NaCl Muscovite Ames et al. (1983b)<br />
7.15 459.7 0.95 1.88 0.01 NaCl Muscovite Ames et al. (1983b)<br />
7.15 68.2 0.95 1.88 0.01 NaCl Muscovite Ames et al. (1983b)<br />
7.15 67.9 1.17 1.22 0.01 NaCl Phlogopite Ames et al. (1983b)<br />
7.15 85.4 1.17 1.22 0.01 NaCl Phlogopite Ames et al. (1983b)<br />
7.15 95.4 1.17 1.22 0.01 NaCl Phlogopite Ames et al. (1983b)<br />
8.65 0.9 15.3 1.59 0.01 NaHCO 3 Biotite Ames et al. (1983b)<br />
8.65 3.4 15.3 1.59 0.01 NaHCO 3 Biotite Ames et al. (1983b)<br />
8.65 23.0 15.3 1.59 0.01 NaHCO 3 Biotite Ames et al. (1983b)<br />
8.65 80.8 15.3 1.59 0.01 NaHCO 3 Biotite Ames et al. (1983b)<br />
8.65 2.2 0.95 1.88 0.01 NaHCO 3 Muscovite Ames et al. (1983b)<br />
8.65 26.9 0.95 1.88 0.01 NaHCO 3 Muscovite Ames et al. (1983b)<br />
8.65 602.5 0.95 1.88 0.01 NaHCO 3 Muscovite Ames et al. (1983b)<br />
8.65 3489.6 0.95 1.88 0.01 NaHCO 3 Muscovite Ames et al. (1983b)<br />
8.65 0.6 1.17 1.22 0.01 NaHCO 3 Phlogopite Ames et al. (1983b)<br />
8.65 1.1 1.17 1.22 0.01 NaHCO 3 Phlogopite Ames et al. (1983b)<br />
8.65 0.6 1.17 1.22 0.01 NaHCO 3 Phlogopite Ames et al. (1983b)<br />
7 544.5 25 116.1 0.01 NaCl Illite, only lowest U<br />
conc<br />
8.5 90.5 25 116.1 0.01 NaHCO 3 Illite, only lowest U<br />
conc<br />
7 657.8 12.2 68.3 0.01 NaCl Kaolinite, only lowest<br />
U conc<br />
8.5 400.8 12.2 68.3 0.01 NaHCO 3 Kaolinite, only lowest<br />
U conc<br />
7 542.0 120 747 0.01 NaCl Montmorillonite, only<br />
lowest U conc<br />
8.5 1.8 120 747 0.01 NaHCO 3 Montmorillonite, only<br />
lowest U conc<br />
7 299.9 95 861 0.01 NaCl Nontronite, only lowest<br />
U conc<br />
J.35<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
8.5 4.1 95 861 0.01 NaHCO 3 Nontronite, only lowest<br />
U conc<br />
7 138.0 16.03 137.3 0.01 NaCl Glauconite, only lowest<br />
U conc<br />
8.5 114.2 16.03 137.3 0.01 NaHCO 3 Glauconite, only lowest<br />
U conc<br />
7 66.5 140.2 20 0.01 NaCl Clinoptilolite, only<br />
lowest U conc<br />
8.5 0.6 140.2 20 0.01 NaHCO 3 Clinoptilolite, only<br />
lowest U conc<br />
7 225.7 3.18 46.8 0.01 NaCl Opal, only lowest U<br />
conc<br />
8.5 1.7 3.18 46.8 0.01 NaHCO 3 Opal, only lowest U<br />
conc<br />
7 300.5 2.79 626.3 0.01 NaCl Silica Gel,, only lowest<br />
U conc<br />
8.5 639.9 2.79 626.3 0.01 NaHCO 3 Silica Gel,, only lowest<br />
U conc<br />
J.36<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
Ames et al. (1983a)<br />
7.3 4200.0 4.36 Spesutie (silt loam) Erikson et al. (1993)<br />
6.2 136.0 1.29 Transonic (silt loam) Erikson et al. (1993)<br />
8.0 44 9.30 Yuma (sandy loam) Erikson et al. (1993)<br />
6.8 4360 4.36 Spesutie (silt loam) Erikson et al. (1993)<br />
5.6 328 1.29 Transonic (silt loam) Erikson et al. (1993)<br />
8.0 54 9.30 Yuma (sandy loam) Erikson et al. (1993)<br />
39 River Sediment<br />
(Quartz, clay, calcite,<br />
organic matter)<br />
Rancon (1973) as cited<br />
by Ames and Rai (1978)<br />
33 River Peat Rancon (1973) as cited<br />
by Ames and Rai (1978)<br />
16 River Sediment<br />
(Quartz, clay, calcite)<br />
270 Soil (Quartz and Clay,<br />
from Altered Schist)<br />
Rancon (1973) as cited<br />
by Ames and Rai (1978)<br />
Rancon (1973) as cited<br />
by Ames and Rai (1978)<br />
0 Quartz Rancon (1973) as cited<br />
by Ames and Rai (1978)<br />
7 Calcite Rancon (1973) as cited<br />
by Ames and Rai (1978)<br />
139 Illite Rancon (1973) as cited<br />
by Ames and Rai (1978)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
27<br />
(0.8-<br />
332)<br />
1<br />
(0.3-1.6)<br />
17<br />
(8.5-<br />
100)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
Fresh Water Gorleben Salt Dome,<br />
Sandy Sediment<br />
Fresh Water Gorleben Salt Dome,<br />
Sandy Sediment<br />
Saline Water Gorleben Salt Dome,<br />
Clayish Sediment<br />
14-1,400 Saline Water Gorleben Salt Dome,<br />
Clayish Sediment<br />
4 Quaternary fresh water Former Konrad Iron<br />
Ore Mine<br />
6 Turonian fresh water Former Konrad Iron<br />
Ore Mine<br />
6 Cenomanian saline water Former Konrad Iron<br />
Ore Mine<br />
20 Albian (Hauterivain) saline<br />
water<br />
J.37<br />
Former Konrad Iron<br />
Ore Mine<br />
1.4 Albian (Hils) saline water Former Konrad Iron<br />
Ore Mine<br />
2.6 Kimmeridgian saline water Former Konrad Iron<br />
Ore Mine<br />
3 Oxfordian saline water Former Konrad Iron<br />
Ore Mine<br />
3 Bajocian (Dogger) saline<br />
water<br />
3.83 310 Synthetic Groundwater,<br />
function of pH<br />
3.90 235 Synthetic Groundwater,<br />
function of pH<br />
3.94 741 Synthetic Groundwater,<br />
function of pH<br />
3.96 211 Synthetic Groundwater,<br />
function of pH<br />
4.03 694 Synthetic Groundwater,<br />
function of pH<br />
4.13 720 Synthetic Groundwater,<br />
function of pH<br />
4.28 898 Synthetic Groundwater,<br />
function of pH<br />
4.33 630 Synthetic Groundwater,<br />
function of pH<br />
Former Konrad Iron<br />
Ore Mine<br />
Warnecke et al. (1984, 1986,<br />
1994), Warnecke and Hild<br />
(1988)<br />
Warnecke et al. (1984, 1986,<br />
1994), Warnecke and Hild<br />
(1988)<br />
Warnecke et al. (1984, 1986,<br />
1994), Warnecke and Hild<br />
(1988)<br />
Warnecke et al. (1984, 1986,<br />
1994), Warnecke and Hild<br />
(1988)<br />
Warnecke et al. (1986),<br />
Warnecke and Hild (1988)<br />
Warnecke et al. (1986),<br />
Warnecke and Hild (1988)<br />
Warnecke et al. (1986),<br />
Warnecke and Hild (1988)<br />
Warnecke et al. (1986),<br />
Warnecke and Hild (1988)<br />
Warnecke et al. (1986),<br />
Warnecke and Hild (1988)<br />
Warnecke et al. (1986),<br />
Warnecke and Hild (1988)<br />
Warnecke et al. (1986),<br />
Warnecke and Hild (1988)<br />
Warnecke et al. (1986),<br />
Warnecke and Hild (1988)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
4.36 247 Synthetic Groundwater,<br />
function of pH<br />
4.53 264 Synthetic Groundwater,<br />
function of pH<br />
4.58 903 Synthetic Groundwater,<br />
function of pH<br />
4.61 324 Synthetic Groundwater,<br />
function of pH<br />
4.71 522 Synthetic Groundwater,<br />
function of pH<br />
4.81 1,216 Synthetic Groundwater,<br />
function of pH<br />
4.95 1,185 Synthetic Groundwater,<br />
function of pH<br />
4.84 3,381 Synthetic Groundwater,<br />
function of pH<br />
5.00 2,561 Synthetic Groundwater,<br />
function of pH<br />
5.10 2,635 Synthetic Groundwater,<br />
function of pH<br />
5.11 3,807 Synthetic Groundwater,<br />
function of pH<br />
5.19 4,293 Synthetic Groundwater,<br />
function of pH<br />
5.52 4,483 Synthetic Groundwater,<br />
function of pH<br />
5.15 4,574 Synthetic Groundwater,<br />
function of pH<br />
5.24 5,745 Synthetic Groundwater,<br />
function of pH<br />
5.16 7,423 Synthetic Groundwater,<br />
function of pH<br />
5.28 3,214 Synthetic Groundwater,<br />
function of pH<br />
5.52 5,564 Synthetic Groundwater,<br />
function of pH<br />
5.44 6,687 Synthetic Groundwater,<br />
function of pH<br />
5.54 6,185 Synthetic Groundwater,<br />
function of pH<br />
5.58 6,615 Synthetic Groundwater,<br />
function of pH<br />
5.85 7,124 Synthetic Groundwater,<br />
function of pH<br />
5.45 8,146 Synthetic Groundwater,<br />
function of pH<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
J.38<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
5.56 8,506 Synthetic Groundwater,<br />
function of pH<br />
5.74 9,332 Synthetic Groundwater,<br />
function of pH<br />
5.50 10,462 Synthetic Groundwater,<br />
function of pH<br />
5.69 10,681 Synthetic Groundwater,<br />
function of pH<br />
5.54 11,770 Synthetic Groundwater,<br />
function of pH<br />
5.66 13,616 Synthetic Groundwater,<br />
function of pH<br />
5.81 14,675 Synthetic Groundwater,<br />
function of pH<br />
5.86 14,417 Synthetic Groundwater,<br />
function of pH<br />
5.75 20,628 Synthetic Groundwater,<br />
function of pH<br />
6.01 24,082 Synthetic Groundwater,<br />
function of pH<br />
6.20 22,471 Synthetic Groundwater,<br />
function of pH<br />
5.95 26,354 Synthetic Groundwater,<br />
function of pH<br />
6.35 26,078 Synthetic Groundwater,<br />
function of pH<br />
6.40 25,601 Synthetic Groundwater,<br />
function of pH<br />
6.35 27,671 Synthetic Groundwater,<br />
function of pH<br />
6.46 30,529 Synthetic Groundwater,<br />
function of pH<br />
6.13 31,477 Synthetic Groundwater,<br />
function of pH<br />
6.26 33,305 Synthetic Groundwater,<br />
function of pH<br />
6.80 37,129 Synthetic Groundwater,<br />
function of pH<br />
6.86 37,657 Synthetic Groundwater,<br />
function of pH<br />
6.81 32,312 Synthetic Groundwater,<br />
function of pH<br />
7.10 29,390 Synthetic Groundwater,<br />
function of pH<br />
7.85 33,583 Synthetic Groundwater,<br />
function of pH<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
J.39<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
7.67 26,518 Synthetic Groundwater,<br />
function of pH<br />
8.40 30,523 Synthetic Groundwater,<br />
function of pH<br />
8.51 19,632 Synthetic Groundwater,<br />
function of pH<br />
9.45 23,177 Synthetic Groundwater,<br />
function of pH<br />
9.80 17,763 Synthetic Groundwater,<br />
function of pH<br />
9.90 14,499 Synthetic Groundwater,<br />
function of pH<br />
3.8 2 Synthetic Groundwater,<br />
function of pH<br />
3.5 5 Synthetic Groundwater,<br />
function of pH<br />
3.7 8 Synthetic Groundwater,<br />
function of pH<br />
3.7 69 Synthetic Groundwater,<br />
function of pH<br />
4.0 116 Synthetic Groundwater,<br />
function of pH<br />
6.4 1,216 Synthetic Groundwater,<br />
function of pH<br />
6.5 1,824 Synthetic Groundwater,<br />
function of pH<br />
6.6 2,679 Synthetic Groundwater,<br />
function of pH<br />
7.7 7,379 Synthetic Groundwater,<br />
function of pH<br />
8.0 2,506 Synthetic Groundwater,<br />
function of pH<br />
8.3 21,979 Synthetic Groundwater,<br />
function of pH<br />
8.6 3,999 Synthetic Groundwater,<br />
function of pH<br />
9.0 14,689 Synthetic Groundwater,<br />
function of pH<br />
3.4 27 Synthetic Groundwater,<br />
function of pH<br />
4.4 326 Synthetic Groundwater,<br />
function of pH<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
J.40<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Kaolinite Giblin (1980)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Quartz Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
4.4 522 Synthetic Groundwater,<br />
function of pH<br />
4.7 418 Synthetic Groundwater,<br />
function of pH<br />
5.1 1,489 Synthetic Groundwater,<br />
function of pH<br />
5.2 2,512 Synthetic Groundwater,<br />
function of pH<br />
6.4 2,812 Synthetic Groundwater,<br />
function of pH<br />
7.3 7,228 Synthetic Groundwater,<br />
function of pH<br />
7.3 16,634 Synthetic Groundwater,<br />
function of pH<br />
7.4 9,840 Synthetic Groundwater,<br />
function of pH<br />
8.1 4,732 Synthetic Groundwater,<br />
function of pH<br />
9.0 8,337 Synthetic Groundwater,<br />
function of pH<br />
3.3 207 Synthetic Groundwater,<br />
function of pH<br />
3.8 324 Synthetic Groundwater,<br />
function of pH<br />
4.0 726 Synthetic Groundwater,<br />
function of pH<br />
4.0 668 Synthetic Groundwater,<br />
function of pH<br />
4.4 3,767 Synthetic Groundwater,<br />
function of pH<br />
4.5 4,732 Synthetic Groundwater,<br />
function of pH<br />
5.0 16,218 Synthetic Groundwater,<br />
function of pH<br />
5.3 8,241 Synthetic Groundwater,<br />
function of pH<br />
6.0 140,605 Synthetic Groundwater,<br />
function of pH<br />
7.7 24,660 Synthetic Groundwater,<br />
function of pH<br />
3.6 460 Synthetic Groundwater,<br />
function of pH<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
J.41<br />
Biotite Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)<br />
Biotite Andersson et al. (1982)<br />
Apatite Andersson et al. (1982)<br />
Apatite Andersson et al. (1982)<br />
Apatite Andersson et al. (1982)<br />
Apatite Andersson et al. (1982)<br />
Apatite Andersson et al. (1982)<br />
Apatite Andersson et al. (1982)<br />
Apatite Andersson et al. (1982)<br />
Apatite Andersson et al. (1982)<br />
Apatite Andersson et al. (1982)<br />
Apatite Andersson et al. (1982)<br />
Attapulgite<br />
(Palygorskite)<br />
Andersson et al. (1982)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
4.1 1,514 Synthetic Groundwater,<br />
function of pH<br />
4.2 7,194 Synthetic Groundwater,<br />
function of pH<br />
4.5 6,471 Synthetic Groundwater,<br />
function of pH<br />
4.7 4,753 Synthetic Groundwater,<br />
function of pH<br />
5.1 23,335 Synthetic Groundwater,<br />
function of pH<br />
5.9 12,531 Synthetic Groundwater,<br />
function of pH<br />
6.4 266,686 Synthetic Groundwater,<br />
function of pH<br />
7.3 645,654 Synthetic Groundwater,<br />
function of pH<br />
7.8 82,224 Synthetic Groundwater,<br />
function of pH<br />
8.7 46,132 Synthetic Groundwater,<br />
function of pH<br />
3.2 1,175 Synthetic Groundwater,<br />
function of pH<br />
4.4 12,503 Synthetic Groundwater,<br />
function of pH<br />
6.6 3,917 Synthetic Groundwater,<br />
function of pH<br />
7.0 10,139 Synthetic Groundwater,<br />
function of pH<br />
7.0 28,054 Synthetic Groundwater,<br />
function of pH<br />
7.3 10,715 Synthetic Groundwater,<br />
function of pH<br />
8.2 21,528 Synthetic Groundwater,<br />
function of pH<br />
8.4 20,370 Synthetic Groundwater,<br />
function of pH<br />
9.0 18,621 Synthetic Groundwater,<br />
function of pH<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
J.42<br />
Attapulgite<br />
(Palygorskite)<br />
Attapulgite<br />
(Palygorskite)<br />
Attapulgite<br />
(Palygorskite)<br />
Attapulgite<br />
(Palygorskite)<br />
Attapulgite<br />
(Palygorskite)<br />
Attapulgite<br />
(Palygorskite)<br />
Attapulgite<br />
(Palygorskite)<br />
Attapulgite<br />
(Palygorskite)<br />
Attapulgite<br />
(Palygorskite)<br />
Attapulgite<br />
(Palygorskite)<br />
5.1 7,391 45 99 Ca Electrolyte, CO 2 Free Kenoma Clay,
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
5.1 2,180 45 99 Ca Electrolyte, CO 2 Free Kenoma Clay,
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
5.1 508 59 112 Ca Electrolyte, CO 2 Free Ringold Clay Isolate,<br />
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
4.9 918 59 112 Ca Electrolyte, CO 2 Free Ringold Clay Isolate,<br />
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
6.09 9,400 Reducing Conditions PCE Deep Core, 25-32<br />
cm<br />
6.09 12,500 Reducing Conditions PCE Deep Core, 33-40<br />
cm<br />
5.94 3,000 Reducing Conditions SCE Surface Core, 0-5<br />
cm<br />
6.82 8,800 Reducing Conditions SCE Surface Core,<br />
6-20 cm<br />
7.28 2,600 Reducing Conditions SCE Surface Core,<br />
21-25 cm<br />
7.28 1,700 Reducing Conditions SCE Surface Core,<br />
26-30 cm<br />
7.28 700 Reducing Conditions SCE Surface Core,<br />
31-40 cm<br />
1,300 Reducing Conditions PCE Surface Core,<br />
0-40 cm<br />
2,100 Reducing Conditions PCE Deep Core, 40-80<br />
cm<br />
2,000 Reducing Conditions SCE Surface Core,<br />
1-10 cm<br />
2,900 Reducing Conditions SCE Surface Core,<br />
10-30 cm<br />
870 Reducing Conditions SCE Surface Core,<br />
30-40 cm<br />
5.7 46 2.3 Site Borehole Groundwater Clay (Glacial Till, Less<br />
Than 5 mm)<br />
5.7 46 3.0 Site Borehole Groundwater C1:2 (Brown, Slightly<br />
Silty, Less Than 5 mm)<br />
5.7 900 2.7 Site Borehole Groundwater C3 (Dark Brown<br />
Coarse Granular<br />
Deposit, Less Than 5<br />
mm)<br />
5.7 2,200 2.9 Site Borehole Groundwater C6 (Brown Coarse<br />
Granular Deposit, Less<br />
Than 5 mm)<br />
5.7 560 0.8 Site Borehole Groundwater Sand (Light Brown<br />
Coarse Granular<br />
Deposit, Less Than 5<br />
mm)<br />
J.46<br />
Sheppard and Thibault<br />
(1988, In Situ)<br />
Sheppard and Thibault<br />
(1988, In Situ)<br />
Sheppard and Thibault<br />
(1988, In Situ)<br />
Sheppard and Thibault<br />
(1988, In Situ)<br />
Sheppard and Thibault<br />
(1988, In Situ)<br />
Sheppard and Thibault<br />
(1988, In Situ)<br />
Sheppard and Thibault<br />
(1988, In Situ)<br />
Sheppard and Thibault<br />
(1988, Batch)<br />
Sheppard and Thibault<br />
(1988, Batch)<br />
Sheppard and Thibault<br />
(1988, Batch)<br />
Sheppard and Thibault<br />
(1988, Batch)<br />
Sheppard and Thibault<br />
(1988, Batch)<br />
Bell and Bates (1988)<br />
Bell and Bates (1988)<br />
Bell and Bates (1988)<br />
Bell and Bates (1988)<br />
Bell and Bates (1988)<br />
4.16 85.0 0.5 1.11 A12 Serkiz and Johnson (1994)<br />
4.99 170.0 3.3 1.82 A13 Serkiz and Johnson (1994)<br />
3.42 5.3 3 3.74 A13R Serkiz and Johnson (1994)<br />
3.19 2.1 1.5 1.39 A22 Serkiz and Johnson (1994)
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
3.01 1.7 4.5 1.4 A23 Serkiz and Johnson (1994)<br />
3.19 3.7 4.4 7.92 A31 Serkiz and Johnson (1994)<br />
3.5 1.4 3.1 1 A32 Serkiz and Johnson (1994)<br />
3.29 1.2 4.7 2.1 A42 Serkiz and Johnson (1994)<br />
5.42 2,200.0 2.5 0.68 A52 Serkiz and Johnson (1994)<br />
3.72 2.3 2 0.42 A53 Serkiz and Johnson (1994)<br />
3.24 2.7 2.8 4.71 B13 Serkiz and Johnson (1994)<br />
3.93 8.5 3.9 3.06 B14 Serkiz and Johnson (1994)<br />
3.86 10.1 4.9 B23 Serkiz and Johnson (1994)<br />
4.02 5.2 2.5 3.8 B23R Serkiz and Johnson (1994)<br />
3.83 14.0 7.5 5.69 B24 Serkiz and Johnson (1994)<br />
4.62 390.0 6.2 2.5 B32 Serkiz and Johnson (1994)<br />
4.64 180.0 5.5 8.42 B33 Serkiz and Johnson (1994)<br />
4.67 190.0 12.6 21.4 B42 Serkiz and Johnson (1994)<br />
3.66 6.4 1.2 3.02 B43 Serkiz and Johnson (1994)<br />
4.09 39.0 8.2 15.1 B51 Serkiz and Johnson (1994)<br />
3.61 5.3 B52 Serkiz and Johnson (1994)<br />
4.69 530.0 3.3 2.39 B52R Serkiz and Johnson (1994)<br />
3.68 6.4 C13 Serkiz and Johnson (1994)<br />
3.75 23.0 6.4 C14 Serkiz and Johnson (1994)<br />
3.96 30.0 1.28 C22 Serkiz and Johnson (1994)<br />
4.17 980.0 6.4 6.12 C23 Serkiz and Johnson (1994)<br />
5.53 3,600.0 5.5 2.54 C32 Serkiz and Johnson (1994)<br />
4.64 6,300.0 6.1 8.54 C33 Serkiz and Johnson (1994)<br />
5.27 14,000.0 7.9 11.4 C42 Serkiz and Johnson (1994)<br />
4.51 13,000.0 3 5.04 C43 Serkiz and Johnson (1994)<br />
6.78 11,000.0 5.3 1.96 D13 Serkiz and Johnson (1994)<br />
4.14 13.0 D13RA Serkiz and Johnson (1994)<br />
9.3 2 2.55 D13RB Serkiz and Johnson (1994)<br />
4 320.0 10.5 11.4 E13 Serkiz and Johnson (1994)<br />
4.04 310.0 4.5 8.5 E14 Serkiz and Johnson (1994)<br />
5.85 2,700.0 6.4 15.5 E23 Serkiz and Johnson (1994)<br />
4.32 980.0 3.9 13.3 E23R Serkiz and Johnson (1994)<br />
3.87 290.0 7.3 13.8 E24 Serkiz and Johnson (1994)<br />
4.27 1,500.0 6.5 11.5 E33 Serkiz and Johnson (1994)<br />
4.05 380.0 3.7 10.5 E34 Serkiz and Johnson (1994)<br />
J.47
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
5.27 16,000.0 31.8 20.6 E41 Serkiz and Johnson (1994)<br />
4.87 18,000.0 14.5 20.6 E42 Serkiz and Johnson (1994)<br />
4.3 7,500.0 15.5 16.1 F12 Serkiz and Johnson (1994)<br />
4.9 830.0 8.51 F13 Serkiz and Johnson (1994)<br />
4.69 160.0 8.1 7.48 F22 Serkiz and Johnson (1994)<br />
6.48 16,000.0 13 11.6 F23 Serkiz and Johnson (1994)<br />
4.85 8,700.0 14.2 15.1 F32 Serkiz and Johnson (1994)<br />
4.77 2,900.0 18.3 13.6 F33 Serkiz and Johnson (1994)<br />
5.2 34,000.0 17.2 11.8 F42 Serkiz and Johnson (1994)<br />
4.12 330.0 14.2 F43 Serkiz and Johnson (1994)<br />
5.91 5,500.0 42.2 19.9 F52 Serkiz and Johnson (1994)<br />
5.63 27,000.0 16.3 13.3 F53 Serkiz and Johnson (1994)<br />
4.16 139.0 0.5 1.11 A12 Serkiz and Johnson (1994)<br />
4.99 361.0 3.3 1.82 A13 Serkiz and Johnson (1994)<br />
3.42 9.46 3 3.74 A13R Serkiz and Johnson (1994)<br />
3.19 3.79 1.5 1.39 A22 Serkiz and Johnson (1994)<br />
3.01 1.55 4.5 1.4 A23 Serkiz and Johnson (1994)<br />
3.19 4.43 4.4 7.92 A31 Serkiz and Johnson (1994)<br />
3.5 1.38 3.1 1 A32 Serkiz and Johnson (1994)<br />
3.29 1.19 4.7 2.1 A42 Serkiz and Johnson (1994)<br />
5.42 160.0 2.5 0.68 A52 Serkiz and Johnson (1994)<br />
3.72 16.0 2 0.42 A53 Serkiz and Johnson (1994)<br />
3.24 2.0 2.8 4.71 B13 Serkiz and Johnson (1994)<br />
3.93 10.4 3.9 3.06 B14 Serkiz and Johnson (1994)<br />
3.86 10.7 4.9 B23 Serkiz and Johnson (1994)<br />
4.02 4.0 2.5 3.8 B23R Serkiz and Johnson (1994)<br />
3.83 11.3 7.5 5.69 B24 Serkiz and Johnson (1994)<br />
4.62 332.0 6.2 2.5 B32 Serkiz and Johnson (1994)<br />
4.64 212.0 5.5 8.42 B33 Serkiz and Johnson (1994)<br />
4.67 180.0 12.6 21.4 B42 Serkiz and Johnson (1994)<br />
3.66 7.1 1.2 3.02 B43 Serkiz and Johnson (1994)<br />
4.09 20.8 8.2 15.1 B51 Serkiz and Johnson (1994)<br />
3.61 2.6 B52 Serkiz and Johnson (1994)<br />
4.69 180.0 3.3 2.39 B52R Serkiz and Johnson (1994)<br />
3.68 5.6 C13 Serkiz and Johnson (1994)<br />
3.75 28.3 6.4 C14 Serkiz and Johnson (1994)<br />
J.48
pH<br />
U <strong>Kd</strong><br />
(ml/g)<br />
Clay<br />
Cont.<br />
(wt.%)<br />
CEC<br />
(meq/100g)<br />
Surface<br />
Area<br />
(m 2 /g) Solution Soil Identification Reference / Comments<br />
3.96 27.4 1.28 C22 Serkiz and Johnson (1994)<br />
4.17 823.0 6.4 6.12 C23 Serkiz and Johnson (1994)<br />
5.53 540.0 5.5 2.54 C32 Serkiz and Johnson (1994)<br />
4.64 690.0 6.1 8.54 C33 Serkiz and Johnson (1994)<br />
5.27 1,400.0 7.9 11.4 C42 Serkiz and Johnson (1994)<br />
4.51 460.0 3 5.04 C43 Serkiz and Johnson (1994)<br />
6.78 690.0 5.3 1.96 D13 Serkiz and Johnson (1994)<br />
4.14 26.6 D13RA Serkiz and Johnson (1994)<br />
22.6 2 2.55 D13RB Serkiz and Johnson (1994)<br />
4 650.0 10.5 11.4 E13 Serkiz and Johnson (1994)<br />
4.04 190.0 4.5 8.5 E14 Serkiz and Johnson (1994)<br />
4.32 310.0 3.9 13.3 E23R Serkiz and Johnson (1994)<br />
3.87 360.0 7.3 13.8 E24 Serkiz and Johnson (1994)<br />
4.27 470.0 6.5 11.5 E33 Serkiz and Johnson (1994)<br />
4.05 270.0 3.7 10.5 E34 Serkiz and Johnson (1994)<br />
5.27 870.0 31.8 20.6 E41 Serkiz and Johnson (1994)<br />
4.87 630.0 14.5 20.6 E42 Serkiz and Johnson (1994)<br />
4.3 690.0 15.5 16.1 F12 Serkiz and Johnson (1994)<br />
4.9 2,200.0 8.51 F13 Serkiz and Johnson (1994)<br />
4.69 1,200.0 8.1 7.48 F22 Serkiz and Johnson (1994)<br />
6.48 950.0 13 11.6 F23 Serkiz and Johnson (1994)<br />
4.85 660.0 14.2 15.1 F32 Serkiz and Johnson (1994)<br />
4.77 220.0 18.3 13.6 F33 Serkiz and Johnson (1994)<br />
5.2 910.0 17.2 11.8 F42 Serkiz and Johnson (1994)<br />
4.12 700.0 14.2 F43 Serkiz and Johnson (1994)<br />
5.91 600.0 42.2 19.9 F52 Serkiz and Johnson (1994)<br />
5.63 960.0 16.3 13.3 F53 Serkiz and Johnson (1994)<br />
J.49
J.6.0 References<br />
Ames, L. L., J. E. McGarrah, B. A. Walker, and P. F. Salter. 1982. “Sorption of Uranium and<br />
Cesium by Hanford Basalts and Associated Secondary Smectite.” Chemical Geology,<br />
35:205-225.<br />
Ames, L. L., J. E. McGarrah, B. A. Walker, and P. F. Salter. 1983c. “Uranium and Radium<br />
Sorption on Amorphous Ferric Oxyhydroxide.” Chemical Geology, 40:135-148.<br />
Ames, L. L., J. E. McGarrah, and B. A. Walker. 1983a. “Sorption of Trace Constituents from<br />
Aqueous Solutions onto Secondary Minerals. I. Uranium.” Clays and Clay Minerals,<br />
31(5):321-334.<br />
Ames, L. L., J. E. McGarrah, and B. A. Walker. 1983b. “Sorption of Uranium and Radium by<br />
Biotite, Muscovite, and Phlogopite.” Clays and Clay Minerals, 31(5):343-351.<br />
Ames, L. L., and D. Rai. 1978. Radionuclide Interactions with Soil and Rock Media. Volume<br />
1: Processes Influencing Radionuclide Mobility and Retention. Element Chemistry and<br />
Geochemistry. Conclusions and Evaluation. EPA 520/6-78-007 (Volume 1 of 2), U.S.<br />
Environmental Protection Agency, Las Vegas, Nevada.<br />
Amonette, J. E., J. E. Szecsody, H. T. Schaef, J. C. Templeton, Y. A. Gorby, and J. S. Fruchter.<br />
1994. “Abiotic Reduction of Aquifer Materials by Dithionite: A Promising In-Situ<br />
Remediation Technology.” In In-Situ Remediation: Scientific Basis for Current and Future<br />
Technologies. Thirty-Third Hanford Symposium on Health and the Environment, November<br />
7-11, 1994, Pasco, Washington, G. W. Gee and N. R. Wing (eds.). Battelle Press, Richland,<br />
Washington.<br />
Andersson, K., B. Torstenfelt, and B. Allard. 1982. "Sorption Behavior of Long-Lived<br />
Radionuclides in Igneous Rock." In Environmental Migration of Long-Lived Radionuclides<br />
Proceedings of an International Symposium on Migration in the Terrestrial Environment of<br />
Long-Lived Radionuclides from the Nuclear Fuel Cycle Organized by the International<br />
Atomic Energy Agency, the Commission of the European Communities and the OECD<br />
Nuclear Energy Agency and held in Knoxville, United States, 27-31 July 1981., Knoxville,<br />
Tennessee. IAEA-SM-257/20. pp. 111-131. International Atomic Energy Agency, Vienna,<br />
Austria.<br />
Baes, C. F., III, and R. D. Sharp. 1983. “A Proposal for Estimation of Soil Leaching and<br />
Leaching Constants for Use in Assessment Models.” Journal of Environmental Quality,<br />
12:17-28.<br />
Bates, R. L., and J. A. Jackson (eds.). 1980. Glossary of Geology. American Geological<br />
Institute, Falls Church, Virginia.<br />
J.50
Barney, G. S. 1982a. Radionuclide Sorption on Basalt Interbed Materials FY 1981 Annual<br />
Report. RHO-BW-ST-35 P, Rockwell Hanford Operations, Richland, Washington.<br />
Barney, G. S. 1982b. Radionuclide Sorption of Columbia River Basalt Interbed Materials.<br />
RHO-BW-SA-198 P, Rockwell Hanford Operations, Richland, Washington.<br />
Bell, J., and T. H. Bates. 1988. “Distribution Coefficients of Radionuclides Between Soils and<br />
Groundwaters and Their Dependence on Various Test Parameters.” The Science of the Total<br />
Environment, 69:297-317.<br />
Borovec, Z. 1981. “The Adsorption of Uranyl Species by Fine Clay.” Chemical Geology,<br />
32:45-58.<br />
Borovec, Z., B. Kribek, and V. Tolar. 1979. “Sorption of Uranyl by Humic Acids.” Chemical<br />
Geology, 27:39-46.<br />
Brindley, G. W., and M. Bastovanov. 1982. “Interaction of Uranyl Ions with Synthetic Zeolites<br />
of Type A and the Formation of Compreignacite-Like and Becquerelite-Like Products.”<br />
Clays and Clay Minerals, 30:135-142.<br />
Chisholm-Brause, C., S. D. Conradson, C. T. Buscher, P. G. Eller, and D. E. Morris. 1994.<br />
“Speciation of uranyl Sorbed at Multiple Binding Sites on Montmorillonite.” Geochimica et<br />
Cosmochimica Acta, 58(17):3625-3631.<br />
Dahlman, R. C., E. A. Bondietti, and L. D. Eyman. 1976. Biological Pathways and Chemical<br />
Behavior of Plutonium and Other Actinides in the Environment. In Actinides in the<br />
Environment, (ed.) A. M. Friedman, pp. 47-80. ACS Symposium Series 35, American<br />
Chemical Society, Washington, D.C.<br />
Dement’yev, V. S., and N. G. Syromyatnikov. 1968. “Conditions of Formation of a Sorption<br />
Barrier to the Migration of Uranium in an Oxidizing Environment.” Geochemistry<br />
International, 5:394-400<br />
Doi, K., S. Hirono, and Y. Sakamaki. 1975. “Uranium Mineralization by Ground Water in<br />
Sedimentary Rocks, Japan.” Economic Geology, 70:628-646.<br />
Duff, M. C., and C. Amrhein. 1996. “Uranium(VI) Adsorption on Goethite and Soil in<br />
Carbonate Solutions.” Soil Science Society of America Journal, 60(5):1393-1400.<br />
Erickson, K. L. 1980. Radionuclide Sorption Studies on Abyssal Red Clays. In Scientific Basis<br />
for Nuclear Waste Management. Volume 2, (ed.) C. J. M. Northrup, Jr., pp. 641-646.<br />
Plenum Press, New York, New York.<br />
J.51
Erikson, R. L., C. J. Hostetler, R. J. Serne, J. R. Divine, and M. A. Parkhurst. 1993.<br />
Geochemical Factors Affecting Degradation and Environmental Fate of Deleted Uranium<br />
Penetrators in Soil and Water. PNL-8527, Pacific Northwest Laboratory, Richland,<br />
Washington.<br />
Fruchter, J. S., J. E. Amonette, C. R. Cole, Y. A. Gorby, M. D. Humphrey, J. D. Isok, F. A.<br />
Spane, J. E. Szecsody, S. S. Teel, V. R. Vermeul, M. D. Williams, and S. B. Yabusaki, 1996,<br />
In Situ Redox Manipulation Field Injection Test Report - Hanford 100-H Area.<br />
PNNL-11372, Pacific Northwest National Laboratory, Richland, Washington.<br />
Giblin, A. M. 1980. "The Role of Clay Adsorption in Genesis of Uranium Ores." Uranium in the<br />
Pine Creek Geosyncline. In Proceedings of the International Uranium Symposium on the<br />
Pine Creek Geosyncline Jointly Sponsored by the Bureau of Mineral Resources, Geology,<br />
and Geophysics and the CSIRO Institute of Earth Resources in Co-operation with the<br />
International Atomic Energy Agency and Held in Sydney, Australia 4-8 June, 1979, eds. J.<br />
Ferguson and A. B. Goleby, pp. 521-529. International Atomic Energy Agency, Vienna,<br />
Austria.<br />
Goldsztaub, S. and R. Wey. 1955. “Adsorption of Uranyl Ions by Clays.” Bull. Soc. Franc.<br />
Mineral. Crist., 78:242.<br />
Haji-Djafari, S., P. E. Antommaria, and H. L. Crouse. 1981. Attenuation of Radionuclides and<br />
Toxic Elements by In Situ Soils at a Uranium Tailings Pond in Central Wyoming. In<br />
Permeability and Groundwater Contaminant Transport, (eds.) T. F. Zimmie and C. O. Riggs,<br />
pp. 221-242. American Society for Testing and Materials, Philadelphia, Pennsylvania.<br />
Ho, C. H., and N. H. Miller. 1986. “Adsorption of Uranyl Species from Bicarbonate Solution<br />
onto Hematite Particles.” Journal of Colloid and Interface Science, 110:165-171. (Note<br />
paper issued under report number AECL-8433, Atomic Energy of Canada Limited, Whiteshell<br />
Nuclear Research Establishment, Pinawa, Manitoba, Canada.)<br />
Ho, C. H., and N. H. Miller. 1985. “Effect of Humic Acid on Uranium Uptake by Hematite<br />
Particles.” Journal of Colloid and Interface Science, 106:281-288. (Note paper issued under<br />
report number AECL-8432, Atomic Energy of Canada Limited, Whiteshell Nuclear Research<br />
Establishment, Pinawa, Manitoba, Canada.)<br />
Ho, C. H., and D. C. Doern. 1985. “The Sorption of Uranyl Species on a Hematite Sol.”<br />
Canadian Journal of Chemistry, 63:1100-1104. (Note paper issued under report number<br />
AECL-8038, Atomic Energy of Canada Limited, Whiteshell Nuclear Research Establishment,<br />
Pinawa, Manitoba, Canada.)<br />
J.52
Horráth, E. 1960. “Investigations of Uranium Adsorption to Peat in Natural Waters Containing<br />
U-Traces.” Magyar Tudomanyos Akad. Atommag Kutató Intézete, Közlemenyek, 2:177-183<br />
(in Hungarian).<br />
Hsi, C-K. D., and D. Langmuir. 1985. “Adsorption of Uranyl Onto Ferric Oxyhydroxides:<br />
Application of the Surface Complexation Site-Binding Model.” Geochimica et<br />
Cosmochimica Acta, 49:1931-1941.<br />
Johnson, W. H., S. M. Serkiz, L. M. Johnson, and S. B. Clark. 1994. Uranium Partitioning<br />
Under Acidic Conditions in a Sandy Soil Aquifer. WSRC-MS--94-0528, Westinghouse<br />
Savannah River Company, Savannah River Site, Aiken, South Carolina.<br />
Kaplan, R. J. Serne, A. T. Owen, J. Conca, T. W. Wietsma, and T. L. Gervais. 1996.<br />
Radionuclide Adsorption Distribution Coefficient Measured in Hanford Sediments for the<br />
Low Level Waste Performance Assessment Project. PNNL-11385, Pacific Northwest<br />
National Laboratory, Richland, Washington.<br />
Kaplan, D. I., T. L. Gervais, and K. M. Krupka. 1998. “Uranium(VI) Sorption to Sediments<br />
Under High pH and Ionic Strength Conditions.” Radiochimica Acta, 80:201-211.<br />
Kaplan, D. I., and R. J. Serne. 1995. Distribution Coefficient Values Describing Iodine,<br />
Neptunium, Selenium, Technetium, and Uranium Sorption to Hanford Sediments.”<br />
PNL-10379 (Supplement 1), Pacific Northwest Laboratory, Richland, Washington.<br />
Kent, D. B., V. S. Tripathi, N. B. Ball, J. O. Leckie, and M. D. Siegel. 1988. Surface-<br />
Complexation Modeling of Radionuclide Adsorption in Subsurface Environments.<br />
NUREG/CR-4807, U.S. Nuclear Regulatory Commission, Washington, D.C.<br />
Kohler, M., G. P. Curtis, D. B. Kent, and J. A. Davis. 1996. “Experimental Investigation and<br />
Modeling of Uranium(VI) Transport Under Variable Chemical Conditions.” Water Resources<br />
Research, 32(12):3539-3551.<br />
Koß, V. 1988. “Modeling of Uranium(VI) Sorption and Speciation in a Natural Sediment<br />
Groundwater System.” Radiochimica Acta, 44/45:403-406.<br />
Kovalevskii, A. L. 1967. “Dependence of the Content of Some Trace Elements on the Clayiness<br />
of Soils.” Mikroelem. Biosfere Ikh Primen. Scl. Khoz. Med. Sib. Dal’nego Vostoka, Dokl.<br />
Sib. Knof., 2nd. 1964. O. V. Makew. Buryat. Khizhn. lzd. Ulan-Ude, USSR.<br />
Krupka, K. M., D. Rai, R. W. Fulton, and R. G. Strickert. 1985. "Solubility Data for U(VI)<br />
Hydroxide and Np(IV) Hydrous Oxide: Application of MCC-3 Methodology," pp. 753-760.<br />
In Scientific Basis for Nuclear Waste Management VIII, eds. C. M. Jantzen, J. A. Stone, and<br />
J.53
R. C. Ewing. Materials Research Society Symposium Proceedings, Volume 44, Materials<br />
Research Society, Pittsburgh, Pennsylvania.<br />
Lindenmeier, C. W., R. J. Serne, J. L. Conca, A. T. Owen, and M. I. Wood. 1995. Solid Waste<br />
Leach Characteristics and Contaminant-Sediment Interactions Volume 2: Contaminant<br />
Transport Under Unsaturated Moisture Contents. PNL-10722, Pacific Northwest<br />
Laboratory, Richland, Washington.<br />
Looney, B. B., M. W. Grant, and C. M. King. 1987. Estimating of Geochemical Parameters for<br />
Assessing Subsurface Transport at the Savannah River Plant. DPST-85-904, Environmental<br />
Information Document, E. I. du pont de Nemours and Company, Savannah River Laboratory,<br />
Aiken, South Carolina.<br />
Manskaya, S. M., G. V. Drozdora, and M. P. Yelmel’yanova. 1956. “Fixation of Uranium by<br />
Humic Acids and Melanoidins.” Geokhimiya, No. 4.<br />
Masuda, K., and T. Yamamoto. 1971. “Studies on Environmental Contamination by Uranium.<br />
II. Adsorption of Uranium on Soil and Its Desorption.” Journal of Radiation Research,<br />
12:94-99.<br />
McKinley, J. P., J. M. Zachara, S. C. Smith, and G. D. Turner. 1995. “The Influence of Uranyl<br />
Hydrolysis and Multiple Site-Binding Reactions on Adsorption of U(VI) to Montmorillonite.”<br />
Clays and Clay Minerals, 43(5):586-598.<br />
McKinley, G., and A. Scholtis. 1993. “A Comparison of Radionuclide Sorption Databases Used<br />
in Recent Performance Assessments.” Journal of Contaminant Hydrology, 13:347-363.<br />
Morris, D. E., C. J. Chisholm-Brause, M. E. Barr, S. D. Conradson, and P. G. Eller. 1994.<br />
2+<br />
“Optical Spectroscopic Studies of the Sorption of UO2 Species on a Reference Smectite.”<br />
Geochimica et Cosmochimica Acta, 58:3613-3623.<br />
Neiheisel, J. 1983. Prediction Parameters of Radionuclide Retention at Low-Level Radioactive<br />
Waste Sites. EPA 520/1-83-025, U.S. Environmental Protection Agency, Washington, D.C.<br />
Payne, T. E., and T. D. Waite. 1991. “Surface Complexation Modelling of Uranium Sorption<br />
Data Obtained by Isotope Exchange Techniques.” Radiochimica Acta, 52/53:487-493.<br />
Puigdomènech, I., and U. Bergström. 1994. Calculated Distribution of Radionuclides in Soils<br />
and Sediments. SKB Technical Report 94-32, Swedish Nuclear Fuel and Waste Management<br />
Company, Stockholm, Sweden.<br />
J.54
Puls, R. W., L. L. Ames, and J. E. McGarrah. 1987. Sorption and Desorption of Uranium,<br />
Selenium, and Radium in a Basalt Geochemical Environment. WHC-SA-0003-FP,<br />
Westinghouse Hanford Company, Richland, Washington.<br />
Rançon, D. 1973. The Behavior in Underground Environments of Uranium and Thorium<br />
Discharge by the Nuclear Industry. In Environmental Behavior of Radionuclides Released in<br />
the Nuclear Industry, pp. 333-346. IAEA-SM-172/55, International Atomic Energy Agency<br />
Proceedings, Vienna, Austria.<br />
Ritchie, J. C., P. H. Hawks, and J. R. McHenry. 1972. “Thorium, Uranium, and Potassium in<br />
Upper Cretaceous, Paleocene, and Eocene Sediments of the Little Tallahatchie River<br />
Watershed in Northern Mississippi.” Southeast Geology, 14:221-231.<br />
Rozhkova, Ye.V., Ye. G. Razumnaya, M. B. Serebrayakova and O. V. Shchebak. 1959. “Role<br />
of Sorption in Concentration of Uranium in Sedimentary Rocks.” Tr. II. Mezhdunar, knof.<br />
po miro nmu ispol’z. atom. energii. 3.<br />
Rubtsov, D. M. 1972. “Thorium and Uranium Content in the Clay Fraction of Podzolic<br />
Mountain Soils of Thin Forests.” Radioekol. Issled Prir. Biogeotsenozakh, 53-66 (in<br />
Russian).<br />
Salter, P. F., L. L. Ames, and J. E. McGarrah. 1981. The Sorption Behavior of Selected<br />
Radionuclides on Columbia River Basalts. RHO-BWI-LD-48, Rockwell Hanford<br />
Operations, Richland, Washington.<br />
Seeley, F. G., and A. D. Kelmers. 1984. Geochemical Information for the West Chestnut Ridge<br />
Central Waste Disposal Facility for Low-Level Radioactive Waste. ORNL-6061, Oak Ridge<br />
National Laboratory, Oak Ridge, Tennessee<br />
Serkiz, S. M. And W. H. Johnson. 1994. Uranium Geochemistry in Soil and Groundwater at the<br />
F and H Seepage Basins (U). EPD-SGS-94-307, Westinghouse Savannah River Company,<br />
Savannah River Site, Aiken, South Carolina.<br />
Serne, R. J., J. L. Conca, V. L. LeGore, K. J. Cantrell, C. W. Lindenmeier, J. A. Campbell, J. E.<br />
Amonette, and M. I. Wood. 1993. Solid-Waste Leach Characteristics and Contaminant-<br />
Sediment Interactions. Volume 1: Batch Leach and Adsorption Tests and Sediment<br />
Characterization. PNL-8889, Volume 1, Pacific Northwest Laboratory, Richland,<br />
Washington.<br />
Sheppard, M. I., D. I. Beals, D. H. Thibault, and P. O’Connor. 1984. Soil Nuclide Distribution<br />
Coefficients and Their Statistical Distribution. AECL-8364, Chalk River Nuclear Labs,<br />
Atomic Energy of Canada Limited, Chalk River, Canada.<br />
J.55
Sheppard, M. I., and D. H. Thibault. 1988. “Migration of Technetium, Iodine, Neptunium, and<br />
Uranium in the Peat of Two Minerotrophic Mires.” Journal of Environmental Quality,<br />
17:644-653.<br />
Sheppard, M. I., and D. H. Thibault. 1990. “Default Soil Solid/Liquid Partition Coefficients,<br />
K ds, for Four Major Soil Types: A Compendium.” Health Physics, 59(4)471-482.<br />
Starik, I. Ye., F. Ye Starik and A. N. Apollonova. 1958. “Adsorption of Traces of Uranium on<br />
Iron Hydroxide and Its Desorption by the Carbonate Method.” Zh. Neorgan. Khimii. 3(1).<br />
Stenhouse, M. J., and J. Pöttinger. 1994. “Comparison of Sorption Databases Used in Recent<br />
Performance Assessments Involving Crystalline Host Rock.” Radiochimica Acta,<br />
66/67:267-275.<br />
Stumm, W., and J. J. Morgan. 1981. Aquatic Chemistry. An Introduction Emphasizing<br />
Chemical Equilibria in Natural Waters. John Wiley and Sons, New York, New York.<br />
Szalay, A. 1954. “The Enrichment of Uranium in Some Brown Coals in Hungary.” Acta Geol.<br />
Acad. Sci. Hungary, 2:299-311.<br />
Szalay, A. 1957. “The Role of Humus in the Geochemical Enrichment of U in Coal and Other<br />
Bioliths.” Acta Phys. Acad. Sci. Hungary, 8:25-35.<br />
Thibault, D. H., M. I. Sheppard, and P. A. Smith. 1990. A Critical Compilation and Review of<br />
Default Soil Solid/Liquid Partition Coefficients, K d, for Use in Environmental Assessments.<br />
AECL-10125, Whiteshell Nuclear Research Establishment, Atomic Energy of Canada<br />
Limited, Pinawa, Canada.<br />
Tripathi, V. S. 1984. Uranium(VI) Transport Modeling: Geochemical Data and Submodels.<br />
Ph.D. Dissertation, Stanford University, Stanford, California.<br />
Tsunashima, A., G. W. Brindley, and M. Bastovanov. 1981. “Adsorption of Uranium from<br />
Solutions by Montmorillonite: Compositions and Properties of Uranyl Montmorillonites.”<br />
Clays and Clay Minerals, 29:10-16.<br />
Turner, D. R. 1993. Mechanistic Approaches to Radionuclide Sorption Modeling. CNWRA<br />
93-019, Center for Nuclear Waste Regulatory Analysis, San Antonio, Texas.<br />
Turner, D. R. 1995. Uniform Approach to Surface Complexation Modeling of Radionuclide<br />
Sorption. CNWRA 95-001, Center for Nuclear Waste Regulatory Analysis, San Antonio,<br />
Texas.<br />
J.56
Turner, D. R., T. Griffin, and T. B. Dietrich. 1993. “Radionuclide Sorption Modeling Using the<br />
M<strong>IN</strong>TEQA2 Speciation Code.” In Scientific Basis for Nuclear Waste Management XVI,<br />
(eds.) C. G. Interrante and R. T. Pabalan, Materials Research Society Symposium<br />
Proceedings, Volume 294, p. 783-789. Materials Research Society, Pittsburgh, Pennsylvania.<br />
Turner, G. D., J. M. Zachara, J. P. McKinley, and S. C. Smith. 1996. “Surface-Charge<br />
2+<br />
Properties and UO2 Adsorption of a Subsurface Smectite.” Geochimica et Cosmochimica<br />
Acta, 60(18):3399-3414.<br />
Vochten, R. C., L. van Haverbeke, and F. Goovaerts. 1990. “External Surface Adsorption of<br />
Uranyl-Hydroxo Complexes on Zeolite Particles in Relation to the Double-Layer Potential.”<br />
Journal of the Chemical Society. Faraday Transaction, 86:4095-4099.<br />
Waite, T. D., T. E. Payne, J. A. Davis, and K. Sekine. 1992. Alligators Rivers Analogue<br />
Project. Final Report Volume 13. Uranium Sorption. ISBN 0-642-599394<br />
(DOE/HMIP/RR/92/0823, SKI TR 92:20-13.<br />
Waite, T. D., J. A. Davis, T. E. Payne, G. A. Waychunas, and N. Xu. 1994. “Uranium(VI)<br />
Adsorption to Ferrihydrite: Application of a Surface Complexation Model.” Geochimica et<br />
Cosmochimica Acta, 58(24):5465-5478.<br />
Warnecke, E., G. Tittel, P. Brennecke, G. Stier-Friedland, and A. Hollman. 1986.<br />
“Experimental Investigations of Possible Radionuclide Releases from the Planned Repositories<br />
in the Gorleben Salt Dome and Konrad Iron ore Mine as Part of the Long-Term safety<br />
Assessment.” In Site, Design and Construction of Underground Repositories for Radioactive<br />
Wastes, IAEA-SM-289/49, p. 401-416, International Atomic Energy Agency, Vienna,<br />
Austria.<br />
Warnecke, E., A. Hollman, G. Tittel, and P. Brennecke. 1994. “Gorleben Radionuclide<br />
Migration Experiments: More Than 10 Years of Experience.” In Fourth International<br />
Conference on the Chemistry and Migration Behavior of Actinides and Fission Products in<br />
the Geosphere, p. 821-827, R. Oldenbourg Verlag, München, Germany.<br />
Warnecke, E., and W. Hild. 1988. “German Experience in the Field of Radionuclide Migration in<br />
the Geosphere.” Radioactive Waste Management and the Nuclear Fuel Cycle,<br />
10(1-3):115-144.<br />
Warnecke, E., A. Hollman, and G. Stier-Friedland. 1984. “Migration of Radionuclides:<br />
Experiments Within the Site Investigation Program at Gorleben.” In Scientific Basis for<br />
Nuclear Waste Management VII, (ed.) G. L. McVay, Materials Research Society Symposium<br />
Proceedings, Volume 26, p. 41-48. North-Holland, New York, New York.<br />
Yakobenchuk, V. F. 1968. “Radioactivity and Chemical Properties of Sod-Podzolic Soils in the<br />
Ukrainian Western Polesie.” Visn. Sil’s Kogosped. Nauki, 11:45-50 (in Ukrainian).<br />
J.57
Yamamoto, T., E. Yunoki, M. Yamakawa, and M. Shimizu. 1973. “Studies on Environmental<br />
Contamination by Uranium. 3. Effects of Carbonate Ion on Uranium Adsorption to and<br />
Desorption from Soils.” Journal of Radiation Research, 14:219-224.<br />
Zachara, J. M., C. C. Ainsworth, J. P. McKinley, E. M. Murphy, J. C. Westall, and P. S. C. Rao.<br />
1992. "Subsurface Chemistry of Organic Ligand-Radionuclide Mixtures.” In Pacific<br />
Northwest Laboratory Annual Report for 1991 to the DOE Office of Energy Research. Part<br />
2: Environmental Science, pp. 1-12. PNL-8000 Pt. 2, Pacific Northwest Laboratory,<br />
Richland, Washington.<br />
J.58