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Unsteady MHD Flow of Elastico-Viscous Incompressible Fluid through a Porous Medium between Two Parallel Plates under the Influence of a Magnetic Field

机译:磁场作用下弹性粘性不可压缩流体通过两块平行板之间的多孔介质的非稳态MHD流动

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摘要

An unsteady flow of elastico-viscous incompressible and electrically conducting fluid through a porous medium between two parallel plates under the influence of transverse magnetic field is examined. Initially, the flow is generated by a constant pressure gradient parallel to the bounding fluids. After attaining the steady state, the pressure gradient is suddenly withdrawn and the resulting fluid motion between the parallel plates under the influence of magnetic field is then to be investigated. The problem is solved in two stages: the first stage is a steady motion between the parallel plates under the influence of a constant pressure gradient and the magnetic parameter. The momentum equation of steady state does not involve the elastic-viscosity parameter; however, the influence Darcian friction would appear in it. The solution of the momentum equation at this stage will be the initial condition for the subsequent flow. The second stage concerns with an unsteady motion for which the initial value for the velocity will be that obtained in stage one together with the no-slip condition on the boundary plates. The problem was solved employing Laplace transformation technique. It was found that the effect of the applied transverse magnetic field has significant contribution on the velocity profiles.
机译:研究了在横向磁场的影响下,弹性粘度不可压缩的导电流体通过两个平行板之间的多孔介质的不稳定流动。最初,流量是通过平行于边界流体的恒定压力梯度生成的。达到稳态后,突然取消压力梯度,然后研究在磁场影响下平行板之间的流体运动。该问题分为两个阶段解决:第一阶段是在恒定压力梯度和磁参数的影响下,平行板之间的稳定运动。稳态动量方程不包含弹性-黏度参数。但是,它会出现Darcian摩擦的影响。此阶段动量方程的解将是后续流动的初始条件。第二阶段涉及非定常运动,其速度的初始值将是在第一阶段中获得的初始值,以及边界板上的无滑移条件。使用拉普拉斯变换技术解决了该问题。已经发现,施加的横向磁场的影响对速度分布具有显着贡献。

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