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Marcio
A. Murad A Two-Scale Computational Model for Swelling Porous Media Electrochemical interaction
between colloidal particles and an aqueous solution is a central subject
in colloid science.This phenomenon is typical of expansive porous media
including clays, shales, polymers gels (for application to drug delivery
substrates), corneal endothelium and connective biological tissues.
Expansive materials have in common a structure that can be loosely identified
as a mixture of macromolecules or colloidal particles (polymers, clay
particles, proteglycanns) and solvent (water, hydrocarbons). In this
talk we propose a two-scale model for a swelling medium composed of
a charged solid phase saturated by a binary monovalent aqueous electrolyte
solution. The homogenization technique is applied to propagate information
available in the pore-scale model to the macroscale. Macroscopic electrokinetic
phenomena such as electro-osmotic flow driven by streaming potential
gradients, electrophoretic motion of mobile charges and osmotically
induced swelling are derived by homogenizing the microscopic electro-hydrodynamics
coupled with the Nernst-Planck and Poisson-Boltzmann equations governing
the flow of the electrolyte solution, ion movement and electric potential
distribution. A notable consequence of the upscaling procedure proposed
herein are the micromechanical representations for the electrokinetic
coefficients and swelling pressure. The two-scale model is discretized
by the finite element method and applied to numerically simulate contaminant
migration and electrokinetic attenuation through a compacted clay liner
underneath a sanitary landfill.
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