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Effects of Prandtl number on the forced convection heat transfer from a porous square cylinder

机译:普朗特数对多孔方筒强制对流换热的影响

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摘要

Combined influence of Prandtl number and Darcy number variations on heat transfer from a twodimensional porous square cylinder, placed in an unconfined computational domain, is investigated numerically for Pr = 0.71-100. The porous cylinder is subjected to a steady cross-flow regime with Reynolds number and Darcy number varying between Re = 1-40 and Da = 10(-6) - 10(-2). Numerical simulations are carried out by modifying the generic buoyantBoussinesqPimpleFoam solver of OpenFOAM 5.0 coupled with Darcy-Brinkman-Forchheimer model, with single domain approach. Significant augmentation in heat transfer rate from the porous cylinder is reported by varying Pr, Re and Da. Detailed insight on the mechanism behind this thermal enhancement is provided through isotherm contours, temperature profiles and local, surface averaged and mean Nusselt number plots. A brief description on the relation between jump phenomenon that occurs in flow characteristics for porous square cylinder and heartransferresults is also givert An insight on-the inclusion- of Forchheimer saiirce term in thesteady flow regime is provided. Finally, correlations are provided for the mean Nusselt number for a few values of Pr and Da in terms of Re. Optimistically, scholars and engineers working on heat transfer increment through usage of porous material or intending to numerically model porous media theory will benefit from the information presented in this article. (C) 2018 Elsevier Ltd. All rights reserved.
机译:对于Pr = 0.71-100,数值研究了Prandtl数和Darcy数变化对二维多孔方圆柱体传热的综合影响,该二维圆柱体放置在无限制的计算域中。多孔圆柱体经受雷诺数和达西数在Re = 1-40和Da = 10(-6)-10(-2)之间变化的稳定错流状态。通过使用单域方法修改OpenFOAM 5.0的通用浮力BoussinesqPimpleFoam求解器以及Darcy-Brinkman-Forchheimer模型,进行了数值模拟。通过改变Pr,Re和Da,可以显着提高多孔圆柱体的传热速率。通过等温线等高线,温度曲线以及局部,表面平均和平均努塞尔数图,可以详细了解这种热增强背后的机理。还简要介绍了多孔方筒流动特性中发生的跳变现象与听力传递结果之间的关系。本文提供了Forchheimer saiirce术语在稳定流动状态中的包含的见解。最后,提供了一些Re的Pr和Da值的平均Nusselt数的相关性。乐观地,致力于通过使用多孔材料进行传热增量或打算对多孔介质理论进行数值模拟的学者和工程师将从本文提供的信息中受益。 (C)2018 Elsevier Ltd.保留所有权利。

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