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Transient natural convection heat transfer in nanoliquid-saturated porous oblique cavity using thermal non-equilibrium model

机译:热非平衡模型在纳米液体饱和多孔斜腔内的瞬态自然对流换热

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The problem of transient natural convection heat transfer in a nanoliquid-saturated porous oblique cavity is studied numerically using the finite difference method. The hot left wall of the cavity is maintained at a constant temperature and so is the cold right wall. The horizontal walls allow no heat transfer to the surrounding. The Darcy law is used along with the Boussinesq approximation for the flow. The heat transfer equations are those of a two-phase medium, one for the nanoliquid and another for the porous medium. Water-based nanoliquids with Ag or Cu or Al2O3 or TiO2 nanoparticles are chosen for investigation. The governing parameters of this study are the Rayleigh number (10(2) <= Ra <= 10(4)), modified conductivity ratio (0.1 <= gamma <= 1000), inter-phase heat transfer (0.1 <= H <= 1000), inclination angle of the sloping walls (- pi/3 <= omega <= pi/3), volume fraction of nanoparticles (0 <= phi <= 0.2) and dimensionless time (0 <= tau <= 0.1). The assumption of local thermal non-equilibrium leads to an enhanced heat transfer situation in nanoliquids saturating a porous medium compared to that in a porous medium with local thermal equilibrium. Explanation for the observed influences of various parameters on streamlines, isotherms and weighted average Nusselt number is given in terms of thermophysical properties of four nanoparticles, water and porous medium. It is shown that the strength of the flow circulation increases for the relative concentration of nanoliquid with the increment of the inclination angle to the positive direction. (C) 2016 Elsevier Ltd. All rights reserved.
机译:利用有限差分法数值研究了纳米液体饱和多孔斜腔内瞬态自然对流换热问题。空腔的热左壁保持恒定的温度,而冷的右壁也保持恒定。水平壁不允许热量传递到周围。达西定律与流量的Boussinesq近似一起使用。传热方程是两相介质的方程,一个是纳米液体,另一个是多孔介质。选择具有Ag或Cu或Al2O3或TiO2纳米颗粒的水基纳米液体进行研究。这项研究的主要控制参数是瑞利数(10(2)<= Ra <= 10(4)),修正的电导率比(0.1 <=γ<= 1000),相间传热(0.1 <= H < = 1000),倾斜壁的倾斜角度(-pi / 3 <=ω<= pi / 3),纳米颗粒的体积分数(0 <= phi <= 0.2)和无量纲时间(0 <= tau <= 0.1) 。与具有局部热平衡的多孔介质相比,局部热非平衡的假设导致在使多孔介质饱和的纳米液体中传热情况增强。根据四种纳米颗粒,水和多孔介质的热物理性质,给出了观察到的各种参数对流线,等温线和加权平均努塞尔数的影响的解释。结果表明,随着纳米液体相对浓度的增加,流体流动的强度随着倾斜角向正方向的增加而增加。 (C)2016 Elsevier Ltd.保留所有权利。

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