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首页> 外文期刊>Journal of Molecular Liquids >MHD natural convection of a micropolar nanofluid flowing inside a radiative porous medium under LTNE condition with an elliptical heat source
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MHD natural convection of a micropolar nanofluid flowing inside a radiative porous medium under LTNE condition with an elliptical heat source

机译:MHD在Ltne病症下流动的微柱纳米流体的自然对流,椭圆条件下辐射热源

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The present study deals with MHD (Magnetohydrodynamic) natural convection associated to a micropolar nanofluid flowing in a radiative porous medium. An elliptical heat source is placed in the porous medium. The Darcy model and local thermal non-equilibrium condition are acceptable to simulate the porous medium. KKL model is employed to simulate the nanofluid flow. This model associates the viscosity and thermal conductivity with the temperature and considers the effects of Brownian motions on these two thermos-physical properties. The Galerkin finite element approach is utilized to dissolve the equations. The impacts of governing key parameters are investigated on the streamlines, isotherms of fluid and solid phases, and isolines of micro-rotation as well as the rates of heat transfer. The range of these parameters are Darcy-Rayleigh number Ra = 10-1000, Hartman number Ha = 0-50, nanoparticles volume fraction phi = 0-0.04, interface heat transfer coefficient H = 1-1000, porosity epsilon = 0.1-0.9, modified thermal conductivity ratio K-r = 0.1-10, vortex viscosity parameter Delta = 0-2 and radiation parameter R-d = 0-2. The results illustrate that the strength of the particles' micro-rotations slightly increases when R-d grows. The increment of porosity increases and decreases the strength of the flow and micro-rotations of the particles, respectively. In addition, an increase in Delta, Ha and epsilon enhance the total Nusselt number, while a reverse trend can be observed for H, R-d, K-r and Ra. (C) 2018 Elsevier B.V. All rights reserved.
机译:本研究涉及与在辐射多孔介质中流动的微基波纳米流体相关的MHD(磁力流体动力学)自然对流。椭圆热源放置在多孔介质中。达西模型和局部热非平衡条件是可以采用模拟多孔介质的。 KKL模型用于模拟纳米流体流动。该模型将粘度和导热率与温度相关联,并考虑了褐色运动对这两个热水效能性质的影响。 Galerkin有限元方法用于溶解方程。在流动素,流体和固相等温线上研究了治疗关键参数的影响,以及微旋转的分离物以及传热速率。这些参数的范围是达到瑞细的rA = 10-1000,Hartman号HA = 0-50,纳米粒子体积分数Phi = 0-0.04,界面传热系数H = 1-1000,孔隙度epsilon = 0.1-0.9,改性的导热率kr = 0.1-10,涡旋粘度参数delta = 0-2和辐射参数Rd = 0-2。结果表明,当R-D生长时,颗粒的微旋转的强度略微增加。孔隙率的增量增加并分别降低颗粒的流动和微旋转的强度。此外,Delta,Ha和epsilon的增加增强了总果汁数,而可以观察到H,R-D,K-R和Ra的反向趋势。 (c)2018年elestvier b.v.保留所有权利。

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