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Slip in flows of power-law liquids past smooth spherical particles

机译:滑过幂律液体流过光滑的球形颗粒

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The effect of slip in flows of power-lawliquids past smooth spherical particles is numerically studied by using Navier's linear slip model. For computational simplicity, a sphere-in-sphere type computational domain has been chosen. Thus, the governing conservation equations of mass and momentum are considered in spherical coordinates. These are solved by using a finite difference method-based simplified marker and cell algorithm implemented on a staggered grid arrangement. The non-Newtonian terms of the momentum equation are discretized by a second-order central differencing scheme, whereas the convective terms are discretized by using QUICK scheme. The reliability and accuracy of the solver is established by comparing the present numerical results with the existing literature counterparts. Furthermore, extensive new results are obtained in the range of conditions for Reynolds number, Re: 0.1-200; power-law behavior index, n: 0.5-1.6; and a dimensionless slip parameter, lambda: 0.01-100. Finally, effects of these dimensionless parameters on near surface flow kinematics are thoroughly delineated.
机译:通过使用Navier线性滑移模型,数值研究了幂律液体流过光滑球形颗粒后的滑移影响。为了简化计算,已选择了球中类型的计算域。因此,在球坐标系中考虑了质量和动量的控制守恒方程。通过使用基于有限差分方法的简化标记和在交错网格排列上实现的像元算法来解决这些问题。动量方程的非牛顿项通过二阶中心微分方案离散化,而对流项通过QUICK方案离散化。通过将当前数值结果与现有文献进行比较,可以确定求解器的可靠性和准确性。此外,在雷诺数的条件范围内获得了广泛的新结果,Re:0.1-200;幂律行为指数,n:0.5-1.6;无量纲滑移参数Lambda:0.01-100。最后,全面描述了这些无量纲参数对近地表流动运动学的影响。

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