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首页> 外文期刊>Physical Science International Journal >Effect of Prandtl Number and Inclination Angle on MHD Natural Convection in Inclined Open Square Cavity
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Effect of Prandtl Number and Inclination Angle on MHD Natural Convection in Inclined Open Square Cavity

机译:Prandtl数和倾斜角对斜开方腔中MHD自然对流的影响

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摘要

MHD natural convection and fluid flow in a two-dimensional open and inclined square cavity with a heated circular cylinder was considered in this work. The opposite wall to the opening side of the cavity was first kept to constant heat flux q, at the same time the surrounding fluid interacting with the aperture was maintained to an ambient temperature T ? . The top and bottom wall was kept to low and high temperature respectively. As a result a natural convection is formed in the cavity due to buoyancy force and temperature difference in the cavity. The governing equations for mass, momentum and energy conservation are expressed in a normalized primitive variables formulation. The streamlines and isotherms are produced, heat transfer parameter Nu are obtained for Prandtl number Pr = 0.72, 2, 5, 7 and inclination angles from 0°, 5°, 20°, 35°, 50° for fixed Hartmann number 60. The results are presented in graphical as well as tabular form. In the result it is found that heat flux is increasing function of Prandtl number Pr, while Rayleigh number is 10000 and heat flux is maximum when inclination angle is 5°. It is observed that fluid moves counterclockwise around the cylinder. Various recirculations are formed around the cylinder and one small vortex is formed into the flow field for 50° inclination and Pr = 0.72 near the cylinder. The almost all isotherm lines are concentrated at the right lower corner of the cavity. The present result agree with the existent heat transfer and boundary layer theory.
机译:在这项工作中考虑了MHD自然对流和带有加热圆柱的二维开放和倾斜方腔中的流体流动。首先将与空腔开口侧相对的壁保持恒定的热通量q,与此同时,与孔相互​​作用的周围流体保持在环境温度T 2。 。顶壁和底壁分别保持低温和高温。结果,由于空腔中的浮力和温度差,在空腔中形成自然对流。质量,动量和能量守恒的控制方程式用归一化的原始变量公式表示。产生流线和等温线,对于Prandtl数Pr = 0.72、2、5、7,传热参数Nu,对于固定的Hartmann数60,倾角为0°,5°,20°,35°,50°。结果以图形和表格形式显示。结果发现,当倾角为5°时,热通量是Prandtl数Pr的增加函数,而瑞利数是10000,并且热通量最大。观察到流体绕圆柱体逆时针运动。围绕圆柱体形成各种再循环,并且在流场中形成了一个小涡旋,倾斜角度为50°,圆柱体附近的Pr = 0.72。几乎所有的等温线都集中在型腔的右下角。该结果与现有的传热和边界层理论相吻合。

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