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A new class of exact solutions of the Navier-Stokes equations for swirling flows in porous and rotating pipes

机译:用于旋转管道旋转流动的Navier-Stokes方程的新一类精确解决方案

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Flow field analysis through porous boundaries is of great importance, both in engineering and bio-physical fields, such as transpiration cooling, soil mechanics, food preservation, blood flow and artificial dialysis. A new family of exact solution of the Navier-Stokes equations for unsteady laminar flow inside rotating systems of porous walls is presented in this study. The analytical solution of the Navier-Stokes equations is based on the use of the Bessel functions of the first kind. To resolve these equations analytically, it is assumed that the effect of the body force by mass transfer phenomena is the 'porosity' of the porous boundary in which the fluid moves. In the present study the effect of porous boundaries on unsteady viscous flow is examined for two different cases. The first one examines the flow between two rotated porous cylinders and the second one discusses the swirl flow in a rotated porous pipe. The results obtained reveal the predominant features of the unsteady flows examined. The developed solutions are of general application and can be applied to any swirling flow in porous axisymmetric rotating geometries.
机译:通过多孔边界的流场分析非常重要,无论是在工程和生物物理领域,如蒸发冷却,土壤力学,食物保存,血流和人工透析。本研究介绍了在本研究中提出了用于非稳定层流的Navier-Stokes方程的新系列,用于多孔壁的旋转系统内部旋转系统。 Navier-Stokes方程的分析解决方案基于使用第一类的贝塞尔功能。为了分析地解决这些方程,假设体力通过传质现象的效果是流体移动的多孔边界的“孔隙率”。在本研究中,对两种不同病例检查了多孔边界对不稳定粘性流动的影响。第一个检查两个旋转多孔圆柱体之间的流动,第二个在旋转多孔管中讨论旋流。得到的结果揭示了所检查不稳定流的主要特征。开发的解决方案是一般应用,并且可以应用于多孔轴对称旋转几何形状中的任何旋转流。

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