Abstract
A theory is presented for the transport in open-channel flow of a chemical species
under the influence of kinetic sorptive exchange between phases that are dissolved in
water and sorbed onto suspended sediments. The asymptotic method of homogenization
is followed to deduce effective transport equations for both phases. The transport
coefficients for the solute are shown to be functions of the local sediment concentration
and therefore vary with space and time. The three important controlling parameters
are the suspension number, the bulk solid–water distribution ratio and the sorption
kinetics parameter. It is illustrated with a numerical example that when values of
these parameters are sufficiently high, the advection and dispersion of the solute cloud
can be dominated by the sorption effects. The concentration distribution can exhibit
an appreciable deviation from Gaussianity soon after discharge, which develops into
a long tailing as the solute cloud gradually moves ahead of the sediment cloud.
Publisher
Cambridge University Press (CUP)
Subject
Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics
Cited by
49 articles.
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