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外加恒定抽吸作用下圆管内的磁流体动力粘性流体流动与传热

Magnetohydrodynamic viscous fluid flow and heat transfer in a circular pipe under an externally applied constant suction.

作者信息

Nagaraju G, Garvandha Mahesh

机构信息

Center for Research and Strategic Studies, Lebanese French University, Kurdistan Region, Erbil, Iraq.

Department of Mathematics, GITAM Deemed to be University, Hyderabad Campus, Rudraram, India.

出版信息

Heliyon. 2019 Feb 28;5(2):e01281. doi: 10.1016/j.heliyon.2019.e01281. eCollection 2019 Feb.

Abstract

An analytical investigation of two-dimensional heat transfer behavior of an axisymmetric incompressible dissipative viscous fluid flow in a circular pipe is considered. The flow is subjected to an externally applied uniform suction over the pipe wall in the transverse direction and a constant magnetic field opposite to the wall. The reduced Navier-Stokes equations in the cylindrical system are applied for the velocity and temperature fields. Constant wall temperature is considered as the thermal boundary condition. The velocity components are expressed into stream function and its solution is acquired by the Homotopy analysis method (HAM). The effects of magnetic body force parameter(), suction Reynolds number (), Prandtl number ()and Eckert number () on velocity and temperature are examined and are presented in a graphical frame. Streamlines, isotherms and pressure contours are likewise pictured. It is observed that with increasing suction Reynold number decelerates axial flow, whereas it enhances the radial flow. The temperature distribution increases with an increase in Prandtl number, whereas it decreases with an increase in Eckert number (viscous dissipation effect).

摘要

考虑对圆形管道中轴对称不可压缩耗散粘性流体流动的二维传热行为进行分析研究。该流动在横向方向上受到管道壁上外部施加的均匀抽吸作用,并受到与壁相反方向的恒定磁场作用。在圆柱坐标系中简化的纳维 - 斯托克斯方程应用于速度场和温度场。恒定壁温被视为热边界条件。速度分量用流函数表示,其解通过同伦分析法(HAM)获得。研究了磁体力参数()、抽吸雷诺数()、普朗特数()和埃克特数()对速度和温度的影响,并以图形框架呈现。同样绘制了流线、等温线和压力等值线。可以观察到,随着抽吸雷诺数的增加,轴向流减速,而径向流增强。温度分布随普朗特数的增加而增加,而随埃克特数(粘性耗散效应)的增加而减小。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/55f9/6401527/2ed7785a0f6c/gr1.jpg

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