download pdf version of PhD book - Universiteit Utrecht
download pdf version of PhD book - Universiteit Utrecht
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7. Adsorption under Partially-Saturated Conditions<br />
. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .<br />
the pores is important in determining the transport properties.<br />
In this study, we have used a MDPN model to simulate fluid flow and transport<br />
<strong>of</strong> adsorptive solute within the pore space <strong>of</strong> a porous medium. We have<br />
considered adsorption at the solid-water (SW) interfaces as well as air-water<br />
(AW) interfaces to obtain BTCs <strong>of</strong> average concentration obtained from the<br />
pore network. Our results showed that, even if there is equilibrium adsorption<br />
at the solid-water and air-water interfaces at the pore scale, one may need to<br />
use a non-equilibrium description <strong>of</strong> adsorptive process at the macro scale. The<br />
equilibrium description <strong>of</strong> adsorption at the macro scale produced by an ADE<br />
model could not appropriately fit the computed BTCs. Applying the equilibrium<br />
macro scale model required higher values <strong>of</strong> dispersivity which, in addition<br />
to saturation, will depend on the value <strong>of</strong> pore scale adsorption coefficient.<br />
On the other hand, we found that the kinetic description <strong>of</strong> adsorptive process<br />
at the macro scale could accurately model the resulting BTCs obtained from<br />
the pore network simulations. Using the kinetic description, we could use the<br />
same dispersivity values which were obtained from tracer simulations. We<br />
have applied pore-scale distribution coefficient to each pore element <strong>of</strong> the<br />
network and, utilizing the BTCs <strong>of</strong> average concentrations, calculated macro<br />
scale distribution coefficient, under different saturations. Decrease in saturation<br />
causes increase in average specific surface area which in turn results in an<br />
increase <strong>of</strong> macro-scale distribution coefficient.<br />
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