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包含旋转固体圆柱和热源的波纹壁封闭腔内的熵产生与混合对流流动

Entropy Generation and Mixed Convection Flow Inside a Wavy-Walled Enclosure Containing a Rotating Solid Cylinder and a Heat Source.

作者信息

Alsabery Ammar I, Tayebi Tahar, Roslan Rozaini, Chamkha Ali J, Hashim Ishak

机构信息

Refrigeration & Air-conditioning Technical Engineering Department, College of Technical Engineering, The Islamic University, 54001 Najaf, Iraq.

Department of Mathematical Sciences, Faculty of Science & Technology, Universiti Kebangsaan Malaysia, UKM Bangi 43600, Selangor, Malaysia.

出版信息

Entropy (Basel). 2020 May 29;22(6):606. doi: 10.3390/e22060606.

Abstract

The current study investigates the 2D entropy production and the mixed convection inside a wavy-walled chamber containing a rotating cylinder and a heat source. The heat source of finite-length is placed in the middle of the left vertical surface in which its temperature is fixed at T h . The temperature of the right vertical surface, however, is maintained at lower temperature T c . The remaining parts of the left surface and the wavy horizontal surfaces are perfectly insulated. The governing equations and the complex boundary conditions are non-dimensionalized and solved using the weighted residual finite element method, in particular, the Galerkin method. Various active parameters are considered, i.e., Rayleigh number R a = 10 3 and 10 5 , number of oscillations: 1 ≤ N ≤ 4 , angular rotational velocity: - 1000 ≤ Ω ≤ 1000 , and heat source length: 0 . 2 ≤ H ≤ 0 . 8 . A mesh independence test is carried out and the result is validated against the benchmark solution. Results such as stream function, isotherms and entropy lines are plotted and we found that fluid flow can be controlled by manipulating the rotating velocity of the circular cylinder. For all the considered oscillation numbers, the Bejan number is the highest for the case involving a nearly stationary inner cylinder.

摘要

当前的研究考察了一个包含旋转圆柱体和热源的波浪壁腔体内的二维熵产生和混合对流。有限长度的热源放置在左垂直表面的中间,其温度固定为(T_h)。然而,右垂直表面的温度保持在较低温度(T_c)。左表面的其余部分和波浪形水平表面是完全绝热的。控制方程和复杂的边界条件进行无量纲化处理,并使用加权残值有限元方法,特别是伽辽金方法进行求解。考虑了各种有效参数,即瑞利数(R_a = 10^3)和(10^5)、振荡次数:(1\leq N\leq4)、角旋转速度:(-1000\leq\Omega\leq1000)以及热源长度:(0.2\leq H\leq0.8)。进行了网格独立性测试,并将结果与基准解进行了验证。绘制了诸如流函数、等温线和熵线等结果,我们发现可以通过操纵圆柱体的旋转速度来控制流体流动。对于所有考虑的振荡次数,在涉及近乎静止内圆柱体的情况下,贝詹数最高。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/4db9/7517134/b6974641db65/entropy-22-00606-g001.jpg

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