含两个绝热障碍物的h型空腔内自然对流数值模拟

Amine Bouaine, M. Loukili
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引用次数: 2

摘要

本文研究了具有两个圆形绝热障碍物的h型腔内的自然对流问题。为了获得定义本研究的方程组的精确解,计算方法建立在有限元法(FEM)的基础上。对10 ~ 106的几个瑞利数进行了数值说明和讨论。我们展示了瑞利数作为一个关键参数对传热和流体流动的影响。我们得出了一个重要的发现,即在10 ~ 104范围内,瑞利数对流体流动特性和温度分布的影响并不大,而矩形腔的情况则不同。然而,它的作用从Ra = 105开始显现。本文对所取得的结果进行了讨论,并与文献中已有的工作进行了比较,以表明其有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Numerical modeling of natural convection in cavity with H-form containing two adiabatic obstacles
This paper addresses the problem of natural convection in H-Form cavity with differentially heated side walls having two circular adiabatic obstacles. To achieve accurate solutions of the equations system defining this study, the computational methods are founded on the finite element method (FEM). Numerical illustrations have been carried out and discussed for several Rayleigh numbers from 10 to 106. We show the impact of Rayleigh number as a crucial parameter on both the heat transfer and the fluid flow. We deduce an important finding with H-Form cavity, the Rayleigh number hasn't a strong effect on both the characteristics of the fluid flow and the temperature distribution for the values ranging from 10 to 104, unlike the case of square cavity. However, its effect starts to appear from Ra = 105. The achieved results are discussed and compared with preceding works in the literature to show their effectiveness.
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