非牛顿流体在均匀的直方管道中通过多孔介质的充分发展的流动

M. Devakar, K. Ramesh, Sagar Chouhan, Ankush Raje
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引用次数: 19

摘要

本文研究了不可压缩流体在直方形管道中通过多孔介质的流动。分别考虑了应力流体模型和杰弗里流体模型的耦合,对其流动特性进行了研究。在每种情况下,用有限差分法对控制偏微分方程进行了数值求解。在这两种情况下,用图形说明了不同流动参数对流体速度的变化,并通过表格给出了体积流量的数值结果。观察到,随着耦合应力参数和孔隙度参数的增大,速度和体积流量减小,而随着杰弗里参数和压力梯度的增大,速度和体积流量增大。
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Fully developed flow of non-Newtonian fluids in a straight uniform square duct through porous medium

In this paper, we have studied the flow of incompressible fluids in a straight square duct through the porous medium. The couple stress fluid model and Jeffrey fluid model are considered separately to study the flow properties. The governing partial differential equations have been solved numerically using finite difference method in each case. In both the cases, the variation of different flow parameters on the fluid velocity is illustrated graphically and the numerical results for the volume flow rate have been presented through tables. It is observed that, the velocity and volume flow rate decrease with an increase in couple stress parameter and porosity parameter, while the velocity and volume flow rate increase with an increase in Jeffrey parameter and pressure gradient.

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