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Some theoretical aspects on the onset of buoyancy-driven convection in a fluid-saturated porous medium heated impulsively from below

机译:从下方以脉冲方式加热的流体饱和多孔介质中浮力驱动对流的发生的一些理论方面

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Some theoretical aspects of the onset of buoyancy-driven instability in an initially quiescent, isotropic fluidsaturated porous layer are considered. Darcy's law is employed to examine characteristics of fluid motion under the Boussinesq approximation. Using linear theory, we derive stability equations and transform them in the similarity domain. Based on linear stability equations in the similarity domain, we prove the principle of exchange of stabilities and show that the stability parameter is stationary. The temperature disturbance field is expressed as a series of orthonormal functions and the vertical velocity one is obtained in simple recursive form. The validity of the quasi-steady state approximation (QSSA) is also proved by comparing the stability characteristics under the QSSA with those obtained from the eigenanalysis without the QSSA.
机译:考虑了最初静态的,各向同性的流体饱和多孔层中浮力驱动的不稳定性开始的一些理论方面。达西定律被用来检验在Boussinesq近似下的流体运动特性。使用线性理论,我们导出稳定性方程,并在相似性域中对其进行变换。基于相似域中的线性稳定性方程,证明了稳定性交换的原理,并证明了稳定性参数是平稳的。温度扰动场用一系列正交函数表示,垂直速度一个以简单递归形式获得。通过比较在QSSA下的稳定性特征与从没有QSSA的特征分析获得的稳定性特征,也证明了准稳态近似(QSSA)的有效性。

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