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Mixed Convection Boundary-layer Flow Nearthe Stagnation Point On A Vertical Surface In A Porous medium: Brinkman Model With Slip

机译:多孔介质中垂直表面上滞止点附近的混合对流边界层流:带滑移的Brinkman模型

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摘要

The steady boundary-layer flow near the stagnation point on an impermeable vertical surface with slip that is embedded in a fluid-saturated porous medium is investigated. Using appropriate similarity variables, the governing system of partial differential equations is transformed into a system of ordinary differential equations. This system is then solved numerically. The features of the flow and the heat transfer characteristics for different values of the governing parameters, namely, the Darcy-Brinkman, Γ, mixed convection, λ, and slip, γ, parameters, are analysed and discussed in detail for the cases of assisting and opposing flows. It is found that dual solutions exist for assisting flows, as well as those usually reported in the literature for opposing flows. A stability analysis of the steady flow solutions encountered for different values of the mixed convection parameter X is performed using a linear temporal stability analysis. This analysis reveals that for γ = 0 (slip absent) and Γ = 1 the lower solution branch is unstable while the upper solution branch is stable.
机译:研究了嵌入在流体饱和的多孔介质中的不透滑垂直表面上停滞点附近的稳定边界层流。使用适当的相似性变量,将偏微分方程的控制系统转换为常微分方程的系统。然后对该系统进行数值求解。针对辅助情况,详细分析和讨论了不同控制参数值(即达西-布林克曼,Γ,混合对流,λ​​和滑移,γ)参数的流量和传热特性。和相反的流动。发现存在双重解决方案以辅助流程,以及文献中通常针对反向流程提供的解决方案。使用线性时间稳定性分析对混合对流参数X的不同值遇到的稳态流解进行稳定性分析。该分析表明,对于γ= 0(不存在滑动)和Γ= 1,下部溶液分支不稳定,而上部溶液分支稳定。

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