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Finite element based heatline approach to study mixed convection in a porous square cavity with various wall thermal boundary conditions

机译:基于有限元的热线方法研究壁面热边界条件不同的多孔方腔内的混合对流

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摘要

A penalty finite element method based simulation is performed to analyze the influence of various walls thermal boundary conditions on mixed convection lid driven flows in a square cavity filled with porous medium. The relevant parameters in the present study are Darcy number (Da =10~5 - 10~3), Grashof number (Gr= 10~3 - 10~5), Prandtl number (Pr= 0.7-7.2), and Reynolds number (Re=10~(-5)-10~2). Heatline approach of visualizing heat flow is implemented to gain a complete understanding of complex heat flow patterns. Patterns of heatlines and streamlines are qualitatively similar near the core for convection dominant flow for Da = 10~(-3). Symmetric distribution in heatlines, similar to streamlines is observed irrespective of Da at higher Gr in natural convection dominant regime corresponding to smaller values of Re. A single circulation cell in heatlines, similar to streamlines is observed at Da= 10~(-3) for forced convection dominance and heatlines are found to emanate from a large portion on the bottom wall illustrating enhanced heat flow for Re= 100. Multiple circulation cells in heatlines are observed at higher Da and Gr for Pr = 0.7 and 7.2. The heat transfer rates along the walls are illustrated by the local Nusselt number distribution based on gradients of heatfunctions. Wavy distribution in heat transfer rates is observed with Da ≥ 10~(-4) for non-uniformly heated walls primarily in natural convection dominant regime. In general, exponential variation of average Nusselt numbers with Grashof number is found except the cases where the side walls are linearly heated. Overall, heatlines are found to be a powerful tool to analyze heat transport within the cavity and also a suitable guideline on explaining the Nusselt number variations.
机译:进行了基于惩罚有限元方法的仿真,以分析各种壁热边界条件对充满多孔介质的方腔中混合对流盖驱动流的影响。本研究的相关参数是达西数(Da = 10〜5-10〜3),格拉斯霍夫数(Gr = 10〜3-10〜5),普朗特数(Pr = 0.7-7.2)和雷诺数( Re = 10〜(-5)-10〜2)。实现可视化热流的热线方法可以全面了解复杂的热流模式。对于Da = 10〜(-3),对流主导流的热线和流线模式在质点附近相似。观察到热线中的对称分布与流线相似,而与自然对流占主导地位的区域中的Da在较高的Gr值无关,而这对应于较小的Re值。热线中的单个循环单元类似于流线,在Da = 10〜(-3)处观察到强制对流占优势,并且发现热线从底壁的大部分散发,说明Re = 100的热流增强。多次循环Pr = 0.7和7.2时,在较高的Da和Gr处观察到热线中的电池。沿壁的传热速率由基于热函数梯度的局部Nusselt数分布表示。对于非均匀受热壁,主要在自然对流占主导地位的情况下,传热速率呈波浪形分布,Da≥10〜(-4)。通常,除了侧壁被线性加热的情况外,平均努塞尔数随Grashof数呈指数变化。总的来说,发现热线是分析腔体内热传递的有力工具,也是解释Nusselt数变化的合适指南。

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