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Non-homogeneous model for a side heated square cavity filled with a nanofluid

机译:填充纳米流体的侧面加热方腔的非均匀模型

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A side heated two dimensional square cavity filled with a nanofluid is here studied. The side heating condition is obtained by imposing two different uniform temperatures at the vertical boundary walls. The horizontal walls are assumed to be adiabatic and all boundaries are assumed to be impermeable to the base fluid and to the nanoparticles. In order to study the behavior of the nanofluid, a non-homogeneous model is taken into account. The thermophysical properties of the nanofluid are assumed to be functions of the average volume fraction of nanoparticles dispersed inside the cavity. The definitions of the nondi-mensional governing parameters (Rayleigh number, Prandtl number and Lewis number) are exactly the same as for the clear fluids. The distribution of the nanoparticles shows a particular sensitivity to the low Rayleigh numbers. The average Nusselt number at the vertical walls is sensitive to the average volume fraction of the nanoparticles dispersed inside the cavity and it is also sensitive to the definition of the thermophysical properties of the nanofluid. Highly viscous base fluids lead to a critical behavior of the model when the simulation is performed in pure conduction regime. The solution of the problem is obtained numerically by means of a Galerkin finite element method.
机译:在此研究了填充有纳米流体的侧面加热的二维方腔。通过在垂直边界壁上施加两个不同的均匀温度来获得侧面加热条件。假定水平壁是绝热的,并且假定所有边界对于基础流体和纳米颗粒是不可渗透的。为了研究纳米流体的行为,考虑了非均质模型。假定纳米流体的热物理性质是分散在腔内的纳米颗粒的平均体积分数的函数。二维控制参数(瑞利数,普朗特数和路易斯数)的定义与透明流体的定义完全相同。纳米颗粒的分布显示出对低瑞利数的特别敏感性。垂直壁上的平均努塞尔数对分散在腔内的纳米颗粒的平均体积分数敏感,并且对纳米流体的热物理性质的定义也敏感。当在纯传导状态下执行模拟时,高粘度基础流体会导致模型的临界行为。该问题的解是通过Galerkin有限元方法数值获得的。

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