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机构地区:[1]Key Laboratory of Green Process and Engineering, Institute of Process Engineering, Chinese Academy of Sciences [2]Beijing Research Institute of Chemical Industry,SINOPEC
出 处:《Chinese Journal of Chemical Engineering》2015年第1期15-21,共7页中国化学工程学报(英文版)
基 金:Supported by the National Basic Research Program of China(2013CB632601);the National Science Fund for Distinguished Young Scholars(21025627);the National Natural Science Foundation of China(21276256,21106150);the National High Technology Research and Development Program of China(2012AA03A606)
摘 要:This work presents a numerical investigation on steady internal, external and surface flows of a liquid sphere immersed in a simple shear flow at low and intermediate Reynolds numbers. The control volume formulation is adopted to solve the governing equations of two-phase flow in a 3-D spherical coordinate system. Numerical results show that the streamlines for Re = 0 are closed Jeffery orbits on the surface of the liquid sphere, and also closed curves outside and inside the liquid sphere. However, the streamlines have intricate and non-closed structures for Re ≠ 0. The flow structure is dependent on the values of Reynolds number and interior-to-exterior viscosity ratio.This work presents a numerical investigation on steady internal, external and surface flows of a liquid sphere immersed in a simple shear flow at low and intermediate Reynolds numbers. The control volume formulation is adopted to solve the governing equations of two-phase flow in a 3-D spherical coordinate system. Numerical results show that the streamlines for Re = 0 are closed Jeffery orbits on the surface of the liquid sphere, and also closed curves outside and inside the liquid sphere. However, the streamlines have intricate and non-closed structures for Re ≠ 0. The flow structure is dependent on the values of Reynolds number and interior-to-exterior viscosity ratio.
关 键 词:Shear flow Liquid sphere Numerical simulation STREAMLINE Jeffery orbit
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