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On compressible and piezo-viscous flow in thin porous media

机译:在薄多孔介质中的可压缩和压电粘性流动

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摘要

In this paper, we study flow through thin porous media as in, e.g. seals or fractures. It is often useful to know the permeability of such systems. In the context of incompressible and iso-viscous fluids, the permeability is the constant of proportionality relating the total flow through the media to the pressure drop. In this work, we show that it is also relevant to define a constant permeability when compressible and/or piezo-viscous fluids are considered. More precisely, we show that the corresponding nonlinear equation describing the flow of any compressible and piezo-viscous fluid can be transformed into a single linear equation. Indeed, this linear equation is the same as the one describing the flow of an incompressible and iso-viscous fluid. By this transformation, the total flow can be expressed as the product of the permeability and a nonlinear function of pressure, which represents a generalized pressure drop.
机译:在本文中,我们研究了通过薄多孔介质的流动,例如密封或断裂。了解此类系统的渗透性通常很有用。在不可压缩和等粘度流体的情况下,渗透率是与通过介质的总流量与压降相关的比例常数。在这项工作中,我们表明在考虑可压缩和/或压电粘性流体时定义恒定的渗透率也很重要。更准确地说,我们表明,描述任何可压缩和压粘流体的流动的相应非线性方程式都可以转换成单个线性方程式。实际上,此线性方程与描述不可压缩的等粘度流体的流动的方程相同。通过这种变换,总流量可以表示为渗透率与压力的非线性函数的乘积,其代表广义的压降。

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