首页> 外文期刊>Journal of thermal analysis and calorimetry >Effect of magnetohydrodynamics on heat transfer intensification and entropy generation of nanofluid flow inside two interacting open rectangular cavities
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Effect of magnetohydrodynamics on heat transfer intensification and entropy generation of nanofluid flow inside two interacting open rectangular cavities

机译:磁流体动力学对两个相互作用开放矩形腔内纳米流体流动的传热强化和熵产生的影响

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MHD mixed convection heat transfer and entropy generation analysis for Cu-water nanofluid inside two interacting open cavities are numerically investigated. The right and the left walls of each cavity are heated or cooled at uniform but different heat flux densities. The nanofluid flow is described by the Buongiorno model in order to take into account the thermophoresis effect and the Brownian motion. The governing equations are solved using the finite volume method with the SIMPLE algorithm. The effects of relevant parameters including the Hartmann number (Ha), the Richardson number (Ri), the opening ratio (R), the heat flux ratio (R-q) and the nanoparticles volume fraction (phi(i)) are analyzed. The results show that the flow pattern resulting from the simultaneous action of the magnetic field and the buoyancy force is heightened by the decrease in Ha and R and the increase in Ri and R-q. The heat transfer, which evolves in a non-monotonous way with the Hartmann number, is enhanced by the rise of the Richardson number, the heat flux ratio and the nanoparticles volume fraction, as well as by the reduction in the opening ratio. It is also observed that, overall, the thermodynamic disorder is dominated by the thermal irreversibility which decreases at high Ha with the augmentations of Ri and phi(i) and the reductions in R and R-q.
机译:MHD混合对流传热和Cu水纳米流体的熵产生分析在两个相互作用的开口腔内的纳米流体进行了数值研究。每个腔的右侧和左壁以均匀但不同的热通量密度加热或冷却。纳米流体流动由Buongiorno模型描述,以考虑热孔效应和布朗运动。使用简单算法使用有限卷法来解决控制方程。分析了包括Hartmann号(HA),Richardson号(RI),开度(R),热通量(R),热通量(R-Q)和纳米颗粒体积分数(PHI(I))的效果。结果表明,由磁场的同时动作和浮力产生的流动模式通过HA和R的降低以及R 1和R-Q的增加来提高。通过Richardson数量,热通量比和纳米粒子体积分数的升高,以非单调的方式演化的热传递,该热传递通过Richardson数,热通量比和纳米颗粒体积分数而增强,以及开口比的降低。还观察到,总体而言,热力学紊乱是由热不可逆转性的主导,在高处HA下减少RI和PHI(I)的增强以及R和R-Q的减少。

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