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2 - Transport of reactive solutes

Published online by Cambridge University Press:  04 December 2009

Vladimir Cvetkovic
Affiliation:
Royal Institute of Technology, Stockholm
Gedeon Dagan
Affiliation:
Tel-Aviv University
Shlomo P. Neuman
Affiliation:
University of Arizona
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Summary

INTRODUCTION

Modelling coupled reactions and flow in subsurface formations is of importance in geochemistry for interpreting phenomena such as weathering, diagenesis, ore deposition, etc., in reservoir engineering for predicting displacement of oil by chemical flooding, in contaminant hydrology for predicting the fate of pollutants in soil, groundwater and deep rock formations, and in biogeochemistry for quantifying fluxes along flow paths that control element cycling.

Many theoretical and experimental studies over the past decade have focused on understanding flow and nonreactive transport in heterogeneous aquifers (e.g. Dagan, 1982, 1984, 1989; Gelhar & Axness, 1983; Shapiro & Cvetkovic, 1988; Rubin, 1990; Dagan, Cvetkovic & Shapiro, 1992; Neuman, 1993). The use of geostatistical methods for hydraulic data evaluation, and analytical and/or numerical models for calculating the statistics of Eulerian and Lagrangian fluid velocity, have notably increased our confidence in predictions of nonreactive transport in heterogeneous aquifers. A number of relatively simple analytical models that may account for non-Fickian effects, nonergodic transport conditions, etc., are currently available for macrodispersivity as well as for spatial and temporal moments.

In a parallel development, significant progress in simulations of complex reaction systems has improved our understanding of how, under idealized conditions, reactions influence transport, and how transport influences reactions. Numerical models for many simultaneous reactions are currently available, where reaction rates may vary over several orders of magnitude. Models of varying degree of complexity have been used for generic studies (e.g. Liu & Narasimhan, 1989b; Yeh & Tripathi, 1991; McNab & Narasimhan, 1994; Walter et al, 1994b), as well as for case studies (e.g. Valocchi, Street & Roberts, 1981; Kinzelbach, Schafer & Herzer, 1991).

Type
Chapter
Information
Subsurface Flow and Transport
A Stochastic Approach
, pp. 133 - 145
Publisher: Cambridge University Press
Print publication year: 1997

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