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Instability analysis of the flow between two parallel plates where the bottom one coated with porous media

机译:两块平行板之间流动的不稳定性分析,最下面一块平行板覆盖有多孔介质

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This study investigates the instability of pure Newtonian fluid flow between two parallel plates where the bottom one coated with various porous media with permeability K and porosity epsilon. We have applied normal modes to perturb the coupled flow system. Specifically, the effects of some dimensionless parameters such as depth ratio, permeability parameter, and the porosity of the porous medium on the instability have been examined. We found these parameters play a critical role in the instability. Depending on these parameters, instability is initiated and dominated either by the fluid or by the porous region. In particular, we found that there are ranges of the depth ratio and the permeability parameter for each value of the porous media porosity that affect the instability of this coupled flow. We have also determined a new parameter which specifies the potential dominance and the stability margin of each mode. To validate our calculations, we have also compared our results with the Orr-Sommerfeld equation. In addition, we have examined three special extreme conditions to study the coupled flow system in more detail.
机译:这项研究调查了纯牛顿流体在两块平行板之间的不稳定性,其中最下面的一块涂有各种渗透率K和孔隙率ε的多孔介质。我们已应用法线模式来扰动耦合流系统。具体来说,已经研究了一些无量纲参数,例如深度比,渗透率参数和多孔介质的孔隙度对不稳定性的影响。我们发现这些参数在不稳定性中起着至关重要的作用。取决于这些参数,不稳定性是由流体或由多孔区域引发和支配的。特别是,我们发现,对于多孔介质孔隙率的每个值,深度比和渗透率参数都有一定范围,这些范围会影响这种耦合流动的不稳定性。我们还确定了一个新参数,用于指定每种模式的潜在优势和稳定性裕度。为了验证我们的计算,我们还将结果与Orr-Sommerfeld方程进行了比较。此外,我们研究了三种特殊的极端条件,以更详细地研究耦合流系统。

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