Finite Element Solution Strategy for Viscous Dissipation in Porous Medium

机译：多孔介质粘性耗散的有限元解决策略

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This article discusses the solution strategy to be adopted to solve the heat transfer in porous media having viscous dissipation effect. The solution strategy is based on finite element methodology being adopted to solve the equations. An iteratively procedure is used in order to predict the heat transfer behavior of porous medium confined in a square domain with heating and cooling of vertical walls.

机译：本文讨论了要采用的解决方案策略来解决具有粘性耗散效应的多孔介质中的传热。解决方案策略基于采用有限元方法来解决方程。使用迭代过程以预测具有垂直壁的加热和冷却的方形结构域内被局部域内被限制的多孔介质的传热行为。

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来源
《International Conference on "Multidimensional Role of Basic Science in Advanced Technology"》|2019年|1 v. (various pagings) :|共5页
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作者
Sarfaraz Kamangar; Maughal Ahmed Ali Baig; Azeem; N. Ameer Ahamad; Irfan Anjum Badruddin;
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原文格式 PDF
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中图分类 TB383-532;
关键词
Finite Element; Viscous Dissipation; Porous Medium;

机译：有限元;粘性耗散;多孔介质;

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专利

1. Effect of Viscous Dissipation on the Boundary Layer Flow and Heat Transfer Past a Permeable Stretching Surface Embedded in a Porous Medium with a Second-Order Slip Using Chebyshev Finite Difference Method [J] . M. M. Khader, Ahmed M. Megahed Transport in Porous Media . 2014,第3期

机译：切比雪夫有限差分法研究黏性耗散对边界层流动和传热的影响，该边界层流动和传热是通过具有二阶滑移的多孔介质包埋的可渗透拉伸表面进行的。
2. Comment on the paper "Effect of viscous dissipation and heat source on unsteady boundary layer flow and heat transfer past a stretching surface embedded in a porous medium using element free Galerkin method, by R. Sharma, Applied Mathematics and Computation (2012) 219:976-987" [J] . Pantokratoras Asterios Applied mathematics and computation . 2015,第Null期

机译：评论文章“粘性消散和热源对非稳态边界层流动和传热的影响”，使用无元素Galerkin方法通过嵌入多孔介质中的拉伸表面，作者：R。Sharma，应用数学和计算（2012）219：976 -987“
3. Effect of viscous dissipation and heat source on unsteady boundary layer flow and heat transfer past a stretching surface embedded in a porous medium using element free Galerkin method [J] . Sharma R. Applied mathematics and computation . 2012,第3期

机译：粘滞耗散和热源对无定形边界层流动和传热的影响，该过程采用无元素Galerkin方法经过嵌入在多孔介质中的拉伸表面
4. Finite Element Solution Strategy for Viscous Dissipation in Porous Medium [C] . Sarfaraz Kamangar, Maughal Ahmed Ali Baig, Azeem, International Conference on "Multidimensional Role of Basic Science in Advanced Technology" . 2019

机译：多孔介质粘性耗散的有限元解决策略
5. Modeling coupled mass and heat transfer in porous medium using finite element method. [D] . Qin, Renzhi. 1995

机译：使用有限元方法对多孔介质中的传质与传热耦合进行建模。
6. Viscous dissipation and joule heating effect on MHD flow and heat transfer past a stretching sheet embedded in a porous medium [O] . B.K. Swain, B.C. Parida, S. Kar, 2020

机译：粘性耗散和焦耳加热效果对MHD流动和传热通过嵌入多孔介质的拉伸薄片
7. Asymptotic solution for large Prandtl number for the flow of a power-law fluid through a porous medium over a rotating disk with heat transfer and viscous dissipation [O] . Hazem Ali Attia, Karem Mahmoud Ewis, Abdeen Mostafa A.M. 2015

机译：幂律流体通过旋转盘上的多孔介质流动的大普朗特数的渐近解，具有传热和粘性耗散

Finite Element Solution Strategy for Viscous Dissipation in Porous Medium

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