Galilean-invariant algorithm coupling immersed moving boundary conditions and Lees-Edwards boundary conditions
Zhou, Guofeng1,2; Wang, Limin1; Wang, Xiaowei1; Ge, Wei1
刊名PHYSICAL REVIEW E
2011-12-12
卷号84期号:6页码:1-9
关键词lattice-boltzmann method navier-stokes equation fluid-flows suspensions transport computer
ISSN号1539-3755
其他题名Phys. Rev. E
中文摘要Many investigators have coupled the Lees-Edwards boundary conditions (LEBCs) and suspension methods in the framework of the lattice Boltzmann method to study the pure bulk properties of particle-fluid suspensions. However, these suspension methods are all link-based and are more or less exposed to the disadvantages of violating Galilean invariance. In this paper, we have coupled LEBCs with a node-based suspension method, which is demonstrated to be Galilean invariant in benchmark simulations. We use the coupled algorithm to predict the viscosity of a particle-fluid suspension at very low Reynolds number, and the simulation results are in good agreement with the semiempirical Krieger-Dougherty formula.
英文摘要Many investigators have coupled the Lees-Edwards boundary conditions (LEBCs) and suspension methods in the framework of the lattice Boltzmann method to study the pure bulk properties of particle-fluid suspensions. However, these suspension methods are all link-based and are more or less exposed to the disadvantages of violating Galilean invariance. In this paper, we have coupled LEBCs with a node-based suspension method, which is demonstrated to be Galilean invariant in benchmark simulations. We use the coupled algorithm to predict the viscosity of a particle-fluid suspension at very low Reynolds number, and the simulation results are in good agreement with the semiempirical Krieger-Dougherty formula.
WOS标题词Science & Technology ; Physical Sciences
类目[WOS]Physics, Fluids & Plasmas ; Physics, Mathematical
研究领域[WOS]Physics
关键词[WOS]LATTICE-BOLTZMANN METHOD ; NAVIER-STOKES EQUATION ; FLUID-FLOWS ; SUSPENSIONS ; TRANSPORT ; COMPUTER
收录类别SCI
原文出处://WOS:000298138200008
语种英语
WOS记录号WOS:000298138200008
公开日期2013-11-28
内容类型期刊论文
版本出版稿
源URL[http://ir.ipe.ac.cn/handle/122111/6351]  
专题过程工程研究所_研究所(批量导入)
作者单位1.Chinese Acad Sci, State Key Lab Multiphase Complex Syst, Inst Proc Engn, Beijing 100190, Peoples R China
2.Chinese Acad Sci, Grad Sch, Beijing 100049, Peoples R China
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Zhou, Guofeng,Wang, Limin,Wang, Xiaowei,et al. Galilean-invariant algorithm coupling immersed moving boundary conditions and Lees-Edwards boundary conditions[J]. PHYSICAL REVIEW E,2011,84(6):1-9.
APA Zhou, Guofeng,Wang, Limin,Wang, Xiaowei,&Ge, Wei.(2011).Galilean-invariant algorithm coupling immersed moving boundary conditions and Lees-Edwards boundary conditions.PHYSICAL REVIEW E,84(6),1-9.
MLA Zhou, Guofeng,et al."Galilean-invariant algorithm coupling immersed moving boundary conditions and Lees-Edwards boundary conditions".PHYSICAL REVIEW E 84.6(2011):1-9.
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