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Stokes flow of a micropolar fluid past an assemblage of spheroidal particle-in-cell models with slip

机译:微极性流体的斯托克斯流经过带有滑移的球形球体颗粒模型的组合

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摘要

In a cell model it is assumed that the three-dimensional assemblage may be considered to consist of a number of identical unit cells, each of which contains a particle surrounded by a fluid envelope with a fictitious surface (free surface) containing a volume of fluid sufficient to make the fractional void volume in the cell identical to that in the entire assemblage. The quasi-steady axisymmetric translational motion of a spherical or spheroidal cell of an incompressible micropolar fluid is investigated utilizing the cell model method. The inner particle of the cell is assumed to be solid and the outer to be fictitious. Linear velocity and microrotation slip boundary conditions on the surface of the solid particle are proposed. Normalized mobility is obtained for both spherical and spheroidal particles in the cell model and is represented graphically. Expressions for the superficial fluid velocity through an assemblage of spherical and spheroidal particles are obtained.
机译:在单元模型中,假定三维组合可被视为由多个相同的单位单元组成,每个单位单元包含一个被流体包膜围绕的粒子,该流体包膜具有虚拟表面(自由表面),其中包含一定体积的流体足以使电池中的部分空隙体积与整个组件中的空隙体积相同。利用细胞模型方法研究了不可压缩微极性流体的球形或球形细胞的准稳态轴对称平移运动。假定单元的内部粒子是固体,而外部则是虚拟的。提出了固体颗粒表面的线速度和微旋转滑移边界条件。对于细胞模型中的球形和球形粒子均获得归一化迁移率,并以图形表示。获得了通过球形和球形颗粒的组合的表观流体速度的表达式。

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