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Convective Instability in Superposed Fluid and Porous Layers with Vertical Throughflow

机译:具有垂直通流的叠加流体和多孔层中的对流不稳定性

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摘要

A closed form solution to the convective instability in a composite system of fluid and porous layers with vertical throughflow is presented. The boundaries are considered to be rigid-permeable and insulating to temperature perturbations. Flow in the porous layer is governed by Darcy-Forchheimer equation and the Beavers-Joseph condition is applied at the interface between the fluid and the porous layer. In contrast to the single-layer system, it is found that destabilization due to throughflow arises, and the ratio of fluid layer thickness to porous layer thickness, ζ, too, plays a crucial role in deciding the stability of the system depending on the Prandtl number.
机译:提出了一种具有垂直通流的流体和多孔层复合系统中对流不稳定性的封闭形式解决方案。边界被认为是刚性可渗透的并且对温度扰动是绝缘的。多孔层中的流动由Darcy-Forchheimer方程控制,并且Beavers-Joseph条件应用于流体和多孔层之间的界面。与单层系统相反,已发现由于通流而引起的不稳定,并且流体层厚度与多孔层厚度的比率ζ在决定系统稳定性方面也起着至关重要的作用,取决于Prandtl数。

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