Short-time transport properties of bidisperse suspensions and porous media: a Stokesian Dynamics study
Mu Wang, John F. Brady

TL;DR
This study uses Stokesian Dynamics to analyze the short-time transport properties of bidisperse colloidal suspensions and porous media, covering various particle size ratios and volume fractions, and compares results with existing theories.
Contribution
It provides a comprehensive computational analysis of bidisperse suspensions and porous media, evaluating the accuracy of SD and approximation schemes across different densities.
Findings
SD accurately predicts short-time transport properties.
Pairwise Additive approximations have limited validity at high densities.
Hydrodynamic interactions significantly influence dense bidisperse systems.
Abstract
We present a comprehensive computational study of the short-time transport properties of bidisperse neutral colloidal suspensions and the corresponding porous media. Our study covers bidisperse particle size ratios up to , and total volume fractions up to and beyond the monodisperse hard-sphere close packing limit. The many-body hydrodynamic interactions are computed using conventional Stokesian Dynamics (SD) via a Monte-Carlo approach. We address suspension properties including the short-time translational and rotational self-diffusivities, the instantaneous sedimentation velocity, the wavenumber-dependent partial hydrodynamic functions, and the high-frequency shear and bulk viscosities; and porous media properties including the permeability and the translational and rotational hindered diffusivities. We carefully compare the SD computations with existing theoretical and numerical…
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