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The effective permeability of fractured porous media subject to the Beavers-Joseph contact law

机译:受Beavers-Joseph接触定律约束的多孔多孔介质的有效渗透率

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摘要

We are interested in the asymptotic behaviour of a fluid flow contained in a microscopic periodic distribution of fissures perturbating a porous medium where the Darcy law is valid, when the coupling between both systems is modeled by the Beavers-Joseph interface condition. As the small period of the distribution tends to zero, the interface condition is preserved on a microscopic scale under the additional assumption that the permeability coefficients behave like the squared period of the distribution which is also the squared size of the fissures. Moreover, the resulting pressure is purely macroscopic unlike the velocity field which also depends on the microscopic variable.
机译:当两个系统之间的耦合由Beavers-Joseph界面条件建模时,我们对微扰周期性分布的裂缝的微观周期性分布中包含的流体流动的渐近行为感兴趣,在这里,达西定律有效。当分布的小周期趋于零时,在渗透系数的行为类似于分布的平方周期(也就是裂缝的平方大小)的附加假设下,界面条件在微观尺度上得以保留。此外,所产生的压力纯粹是宏观的,与速度场不同,速度场也取决于微观变量。

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