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首页> 外文期刊>Transport in Porous Media >Non-Darcian Effects on Buoyancy-Induced Heat Transfer in a Partially Divided Square Enclosure with Internal Heat Generation
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Non-Darcian Effects on Buoyancy-Induced Heat Transfer in a Partially Divided Square Enclosure with Internal Heat Generation

机译:在内部热量产生部分分隔的方形围墙中,浮力产生的热传递的非达尔西效应

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摘要

The present investigation addresses non-Darcian effects on the buoyancy-induced heat transfer in a partially divided square enclosure with internal heat generation. The generalized model of the momentum equation, which is also known as the Forchheimer-Brinkman extended Darcy model, which takes into account boundary and inertia effects, was used in representing the fluid motion inside the porous layer. The local thermal equilibrium condition was assumed to be valid for the range of the thermophysical parameters considered in the present investigation. The transport equations were solved using the finite element formulation based on the Galerkin method of weighted residuals. The validity of the numerical code used was ascertained by comparing our results with previously published results. Results were obtained in terms of streamlines, isotherms, and Nusselt number for various geometrical parameters specifying the height and width of the partition. In addition, the effects of external and internal Rayleigh numbers and Darcy number were highlighted in the proposed study.
机译:本研究解决了在内部产生热量的部分分开的方形外壳中,非达西人对浮力诱导的热传递的影响。动量方程的通用模型(也称为Forchheimer-Brinkman扩展达西模型)考虑了边界和惯性效应,用于表示多孔层内部的流体运动。假定局部热平衡条件对本研究中考虑的热物理参数范围有效。使用基于Galerkin加权残差法的有限元公式求解运输方程。通过将我们的结果与以前发表的结果进行比较,可以确定所用数字代码的有效性。在指定分隔线的高度和宽度的各种几何参数的流线,等温线和Nusselt数方面获得了结果。此外,在拟议的研究中突出了内部和外部瑞利数和达西数的影响。

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