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Bingham fluid flow simulation in a lid-driven skewed cavity using the finite-volume method

机译:使用有限体积法在盖子驱动的倾斜腔中弯曲流体流动模拟

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ABSTRACT In this paper, laminar flow of non-Newtonian (Bingham) fluid is studied numerically in a two-dimensional lid-driven skewed cavity that incorporates Papanastasiou exponential regularization approach of Bingham constitutive model [Papanastasiou, Flows of materials with yield, J. Rheol. 31 (1987), pp. 385–404]. Numerical simulation has been done using the finite-volume method with collocated grid arrangement. The governing equations including continuity and momentum are initially non-dimensionalized using appropriate transformation. To simulate irregular shape cavity flow problem, body-fitted non-orthogonal grids are used, and governing equations have been transformed to generalized curvilinear co-ordinates. In this study, two dimensionless parameters namely, Reynolds number and Bingham number are considered. A wide range of skew angles are considered which comprises both acute and obtuse angles. The obtained results are presented in terms of velocity and streamlines with yielded/unyielded region for different values of Bingham number and Reynolds number having different angles of the skewed cavity. The present results may be serve as benchmark results for comparison purpose in the case of non-Newtonian (Bingham) fluid flow.
机译:摘要在本文中,在二维盖驱动驱动的倾斜腔中研究了非牛顿(Bingham)流体的层流,其包括宾厄姆本构模型的Papanastasiou指数正则化方法[Papanastasiou,具有产量的材料流动,J. Rheol 。 31(1987),PP。385-404]。使用具有搭配网格布置的有限体积法进行了数值模拟。包括连续性和动量的控制方程最初使用适当的转化不维度。为了模拟不规则形状腔流量问题,使用体拟合的非正交网格,并且控制方程已经转化为广义曲线坐标。在这项研究中,考虑了两个无量纲参数,即雷诺数和宾哈姆数。考虑到广泛的歪斜角度,其包括急性和钝角。所得结果以速度和流线为本,具有产生/未粘附区域的用于不同值的宾厄姆数和雷诺数具有不同角度的倾斜腔。本结果可以用作非牛顿(Bingham)流体流动的比较目的的基准结果。

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