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A shear flow problem for compressible viscous micropolar fluid: Derivation of the model and numerical solution

机译:可压缩粘性微极性流体的剪切流问题:模型和数值解的推导

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In this paper we consider the nonstationary shear flow between two parallel solid and thermoinsulated horizontal plates with the upper one moving irrotationally. The fluid is compressible, micropolar, viscous and heat-conducting, as well as in the thermodynamical sense perfect and polytropic. We assume that, given a Cartesian coordinate system x, y and z, solutions of corresponding problem are x -dependent only. Mathematical model is derived in the Lagrangian description. By using the Faedo-Galerkin method, as well as homogenization of boundary conditions, we derive an approximate system, which we use to obtain a numerical solution to the given problem. (C) 2019 International Association for Mathematics and Computers in Simulation (IMACS). Published by Elsevier B.Y. All rights reserved.
机译:在本文中,我们考虑了两个平行的实心绝热水平板之间的非平稳剪切流,其中上部不旋转。流体是可压缩的,微极性的,粘性的和导热的,并且在热力学意义上是完美的和多变的。我们假设,在给定笛卡尔坐标系x,y和z的情况下,相应问题的解仅取决于x。在拉格朗日描述中推导了数学模型。通过使用Faedo-Galerkin方法以及边界条件的均化,我们导出了一个近似系统,该系统用于获得给定问题的数值解。 (C)2019国际模拟数学与计算机协会(IMACS)。由Elsevier B.Y.发布版权所有。

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