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Stokes flow past an assemblage of slip eccentric spherical particle-in-cell models

机译:斯托克斯流经过一组偏心滑动偏心球形颗粒模型

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摘要

The quasisteady axisymmetrical flow of an incompressible viscous fluid past an assemblage of slip eccentric spherical particle-in-cell models with Happel and Kuwabara boundary conditions is investigated. A linear slip, Basset type, boundary condition on the surface of the spherical particle is used. Under the Stokesian approximation, a general solution is constructed from the superposition of the basic solutions in the two spherical coordinate systems based on the particle and fictitious spherical envelope. The boundary conditions on the particle's surface and fictitious spherical envelope are satisfied by a collocation technique. Numerical results for the normalized drag force acting on the particle are obtained with good convergence for various values of the volume fraction, the relative distance between the centers of the particle and fictitious envelope and the slip coefficient of the particle. In the limits of the motions of the spherical particle in the concentric position with cell surface and near the cell surface with a small curvature, the numerical values of the normalized drag force are in good agreement with the available values in the literature.
机译:研究了具有Happel和Kuwabara边界条件的滑偏心球面单元模型的组合的不可压缩粘性流体的准稳态轴对称流。使用球形颗粒表面上的线性滑移(贝塞特类型)边界条件。在斯托克斯近似下,基于粒子和虚拟球面包络的两个球面坐标系中基本解的叠加,构造了一个一般解。通过搭配技术可以满足粒子表面和虚拟球面包络的边界条件。对于各种体积分数,颗粒中心与虚拟包络之间的相对距离以及颗粒的滑移系数,可以很好地收敛获得作用在颗粒上的归一化阻力的数值结果。在球形颗粒与小室表面同心位置以及小曲率的小室表面附近的运动极限中,归一化拖曳力的数值与文献中的可用数值非常吻合。

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