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Effective electrokinetic parameters of porous media with ellipsoidal inclusions. The differential effective medium approximation

机译:具有椭圆形夹杂物的多孔介质的有效电动参数。差分有效介质近似

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摘要

Many porous media such as natural rocks have mesoscale inhomogeneities. The characteristic sizes of such inhomogeneities are much larger than the pore sizes but much less than the characteristic scale of the problem, such as the length of the sample on which the measurements taken. In this paper, we have solved the one-particle problem for depolarization of an ellipsoidal particle located in a porous medium with electrokinetic effect. To calculate the effective physical properties of a porous medium with many interacted ellipsoidal inclusions we have applied the homogenization scheme named differential effective medium method. This method leads to some system of differential equations for the effective constant determination. General theory is illustrated by calculations of these constants for media containing spherical and ellipsoidal inclusions. (C) 2019 Elsevier Ltd. All rights reserved.
机译:许多多孔介质,如天然岩石具有Mesoscale不均匀性。这种不均匀性的特征尺寸远大于孔尺寸,但远小于问题的特征尺度,例如所采取的测量的样品的长度。在本文中,我们已经解决了具有电动效应的多孔介质中椭圆形颗粒的椭粒颗粒的一个颗粒问题。为了计算具有许多相互作用的椭圆形夹杂物的多孔介质的有效物理性质,我们已经施加了鉴别的差异有效介质方法的均化方案。该方法导致一些用于有效常量确定的微分方程系统。通过计算含有球形和椭圆形夹杂物的培养基的这些常数的计算说明了一般理论。 (c)2019 Elsevier Ltd.保留所有权利。

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