椭球体
牛顿流体
质心
机械
物理
剪切流
单剪
幂律
经典力学
非牛顿流体
广义牛顿流体
有限元法
剪切速率
数学
流变学
几何学
剪应力
热力学
统计
天文
作者
Julien Férec,Gilles Ausias,Giovanniantonio Natale
出处
期刊:Nucleation and Atmospheric Aerosols
日期:2018-01-01
被引量:4
摘要
A computational model is developed for simulating the motion of a single ellipsoid suspended in a Newtonian and power-law fluid, respectively. Based on a finite element method (FEM), the approach consists in seeking solutions for the linear and angular particle velocities using a minimization algorithm, such that the net hydrodynamic force and torque acting on the ellipsoid are zero. For a Newtonian fluid subjected to a simple shear flow, the Jeffery's predictions are recovered at any aspect ratios. The motion of a single ellipsoidal fiber is found to be slightly disturbed by the shear-thinning character of the suspending fluid, when compared with the Jeffery's solutions. Surprisingly, the perturbation can be completely neglected for a particle with a large aspect ratio. Furthermore, the particle centroid is also found to translate with the same linear velocity as the undisturbed simple shear flow evaluated at particle centroid. This is confirmed by recent works based on experimental investigations and modeling approach (1-2).
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