JOURNAL OF
Contaminant
Hydrology
ELSEVIER Journal of Contaminant Hydrology 16 (1994) 319- 337
Cation transport in natural porous media on
laboratory scale: multicomponent effects
Miroslav Cernik, Kurt Barmettler, Daniel Grolimund, Werner Rohr,
Michal Borkovec*, Hans Sticher
Institute of Terrestrial Ecology, Federal Institute of Technology ( ETH), Grabenstrasse 3. CH-8952 Schlieren,
Switzerland
(Received December 6, 1993; revision accepted April 27, 1994)
Abstract
Multicomponent transport experiments were performed with four major cations, Na +, K +,
Ca 2+ and Mg 2+, in laboratory columns packed with a non-calcareous soil. The breakthrough
curves are explained quantitatively with a box model including cation exchange. We use a single
set of selectivity coeffÉcients, an independently verified value of the cation-exchange capacity
(CEC), and an adjusted value of the P6clet number. This P6clet number is smaller than the value
determined from independent tracer experiments. The model is able to predict all
experimentally observed breakthrough curves quite well. The selectivity coefficients
determined from binary exchange experiments prove unreliable for the prediction of multi-
component experiments. We propose to estimate the selectivity coefficients by directly fitting
the multicomponent breakthrough curves. Their shape is a very sensitive function of the values
of these coefficients. Concepts from non-linear chromatography can be used in order to
interpret several qualitative features of the breakthrough curves.
1. Introduction
Modeling reactive transport in porous media has become an increasingly important
tool for quantitative predictions of pollutant fate in soils, aquifers and fractured
rocks. In recent years much progress was made in the description of transport of
conservative tracers on the laboratory and field scale. Such solutes which adsorb very
weakly on the solid matrix (e.g., chloride, nitrate) are transported by pore-water flow.
Over a limited spatial and temporal scale the transport of such conservative tracers
can be often modeled with the convection-dispersion equation (Dagan, '989). Most
* Corresponding author.
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