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Axisymmetric motion of multiple composite spheres: Solid core with permeable shell, under creeping flow conditions

机译:多个复合球​​体的轴对称运动:蠕变流动条件下具有可渗透壳的实心核

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The axisymmetric creeping motion of multiple composite spheres is analyzed to investigate the hydrodynamic interactions among these particles. A composite particle referred to in this paper is a spherical solid core covered with a permeable shell, whose thickness can be arbitrary. The Stokes equation and the Brinkman equation are used to describe the flow fields outside and inside the particle, respectively. For two identical composite spheres with thin porous layers in near contact, a lubrication analysis is employed to examine their relative motion. Analytic expressions for the pressure and the drag force are obtained for the layers having high permeability. For general cases, a boundary collocation method is applied to numerically solve for the unknown coefficients in the series solutions for the flow behavior of the multiple particles. The resulting drag farces are in good agreement with the predictions from the lubrication analysis and the reflection method. In general, the strength of hydrodynamic interaction among composite particles lies between the values among permeable particles with the same permeabilities and among solid particles. The hydrodynamic behavior for composite spheres may be approximated by that for permeable spheres when the porous layer is sufficiently thick, depending on the permeability. When the particles undergo relative motion, the drag increases with decreasing distance between them. However, the drag on the particle with larger size or lower permeability may reach a minimum at a certain distance for a chain of dissimilar particles, rather than in contact, when they translate at the same velocity. (C) 1998 American Institute of Physics. [References: 36]
机译:分析了多个复合球​​体的轴对称蠕变运动,以研究这些颗粒之间的流体动力相互作用。本文中提到的复合颗粒是覆盖有可渗透壳的球形实心核,其厚度可以是任意的。 Stokes方程和Brinkman方程分别用于描述颗粒外部和内部的流场。对于两个相同的,具有紧密接触的薄多孔层的复合球体,采用润滑分析来检查它们的相对运动。对于具有高渗透性的层,获得了压力和阻力的解析表达式。对于一般情况,使用边界配置方法对多个粒子的流动行为的级数解中的未知系数进行数值求解。产生的阻力闹剧与润滑分析和反射方法的预测非常吻合。通常,复合颗粒之间的流体动力相互作用的强度介于具有相同渗透率的可渗透颗粒之间和固体颗粒之间的值之间。当多孔层足够厚时,取决于渗透率,复合球的流体力学行为可以近似为渗透球的流体力学行为。当粒子进行相对运动时,阻力随着粒子之间距离的减小而增加。但是,对于较大颗粒或较低渗透率的颗粒,当它们以相同的速度平移时,对于不同链的粒子,在一定距离处的阻力可能会达到最小值,而不是接触。 (C)1998美国物理研究所。 [参考:36]

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