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Closure of non-equilibrium volume-averaged energy equations in high-conductivity porous media

机译:高电导率多孔介质中非平衡体积平均能量方程的闭合

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摘要

A formulation for closure of the volume-averaged energy equations under local thermal non-equilibrium conditions has been proposed, providing a general method for obtaining the relevant effective properties for high-conductivity porous materials. The method requires numerical solution of the flow field, as well as closure problems, over a representative volume of porous media. This study considers an array of highly conductive circular cylinders for which all relevant effective properties are obtained. Comparisons are made to results in literature for low Reynolds numbers, while results at higher Reynolds numbers are presented to provide insight into the effects of inertia on the effective properties.
机译:提出了在局部热非平衡条件下封闭体积平均能量方程的公式,为获得高电导率多孔材料的相关有效特性提供了一种通用方法。该方法要求在代表体积的多孔介质上进行流场的数值解以及封闭问题。这项研究考虑了一系列具有高导电性的圆柱体,这些圆柱体均具有所有相关的有效特性。对文献中低雷诺数的结果进行了比较,同时给出了较高雷诺数的结果,以深入了解惯性对有效特性的影响。

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