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Second law analysis of the flow of two immiscible micropolar fluids between two porous beds

机译:两种不相溶的微极性流体在两个多孔床之间流动的第二定律分析

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This work investigates the effect of entropy generation rate within the flow of two immiscible micropolar fluids in a horizontal channel bounded by two porous beds at the bottom and top. The flow is considered in four zones. Zone IV contains the flow of viscous fluid in the large porous bed at the bottom, zone I and zone II contain the free flow of two immiscible micropolar fluids, and zone III contains the flow of viscous fluid in the thin porous bed at the top. The flow is assumed to be governed by Eringen's micropolar fluid flow equations in the free channel. Darcy's law and Brinkman's model are used for flow in porous zones, namely, zone IV and zone III, respectively. The closed form expressions for entropy generation number and Bejan number are derived in dimensionless formby using the expressions of velocity, microrotation and temperature. The effect of physical parameters like a couple stress parameter and micropolarity parameter on velocity, microrotation, temperature, entropy generation number and Bejan number are investigated.
机译:这项工作研究了在底部和顶部的两个多孔床为边界的水平通道中,两种不混溶的微极性流体流动中熵产生速率的影响。流量分为四个区域。区域IV包含底部大多孔床中的粘性流体流,区域I和区域II包含两种不混溶的微极性流体的自由流,区域III包含顶部薄多孔床中的粘性流体流。假定流动受自由通道中Eringen的微极性流体流动方程支配。达西定律和布林克曼模型分别用于多孔区域(即IV区和III区)中的流动。通过使用速度,微旋转和温度的表达式,以无量纲形式导出熵生成数和Bejan数的封闭形式。研究了诸如耦合应力参数和微极性参数等物理参数对速度,微旋转,温度,熵产生数和Bejan数的影响。

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