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首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers, Part E. Journal of Process Mechanical Engineering >Magnetohydrodynamic convection in a porous square cavity filled by a nanofluid with viscous dissipation effects
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Magnetohydrodynamic convection in a porous square cavity filled by a nanofluid with viscous dissipation effects

机译:由纳米流体的多孔方形腔内磁力流体动力学对流,纳米流体具有粘性耗散作用

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摘要

The present paper investigates the incompressible, laminar, natural convection flow in a porous square cavity filled with a nanofluid in the presence of magnetic field and viscous dissipation. The nanofluid mathematical model proposed by Buongiorno is considered. The left wall of the enclosure is heated, while the right wall is cooled and the bottom and upper walls are adiabatic. The analysis is formulated in terms of vorticity stream function procedure. The governing equations, which are continuity, momentum, and energy equations, are solved by finite element method based on Galerkin weighted residual approach. The relevant parameters considered for computations are magnetic field, Rayleigh number, thermophoresis, Brownian motion, buoyancy ratio, Lewis number, and Eckert number. The numerical results in terms of streamlines, isotherms, isoconcentrations, the average and local skin friction coefficient and Nusselt numbers are reported for various values of Nt, Nb, Ra, Le, M, and Ec. It is found that the magnetic field, Brownian motion, thermophoretic force, and viscous dissipation show significant effect on the velocity, temperature, and concentration distributions in the cavity.
机译:本文研究了在磁场存在下填充有纳米流体的多孔方形腔内的不可压缩,层状自然对流流动。考虑了Buongiorno提出的纳米流体数学模型。外壳的左壁被加热,而右壁被冷却,底部和上壁是绝热的。在涡流流功能过程方面配制了分析。基于Galerkin加权残留方法的有限元方法解决了作为连续性,动量和能量方程的控制方程。考虑计算的相关参数是磁场,瑞利数,热量,褐色运动,浮力比,刘易斯号码和埃克特号码。报告了NT,Nb,Ra,Le,M和EC各种值的流动素,等温物,异中肠道,平均和局部皮肤摩擦系数和氮数数值的数值结果。发现磁场,布朗运动,硫化力和粘性耗散对腔内的速度,温度和浓度分布显着影响。

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