理论物理交流平台系列报告——罗礼诗教授

发布日期:2019-06-17 作者:    编辑:康瑶    来源:

应兰州大学物理科学与技术学院罗洪刚教授和数学与统计学院邓伟华教授的邀请,美国Old Dominion大学和北京计算科学研究中心罗礼诗(Luo Li-Shi)教授将于2019年6月18日至20日访问我校并作学术报告。欢迎广大师生参加!

题目:Multiscale Modeling and Simulation of Gaseous Microflows

时间:2019年6月19日(周三)下午16:00

地点:城关校区齐云楼911

联系人:罗洪刚,电话15002590458

摘要:We study gaseous flows in micro-scales by using molecular dynamics (MD), kinetic equation, and hydrodynamic equations, across micro-, meso-, and macro-scopic scales. First, we solve the linearized Boltzmann equation in a wide range of Knudsen number by using an efficient high-order collocation method [1,2]. We obtain accurate solutions of the singular integral equation derived from the linearized BGK equation. Based the accurate solutions of the integral equation, we construct various approximated solutions which can be modeled by macroscopic equations [1,2]. We extend the approximated model for molecular flows including van der Waals interaction between gas molecules and walls, which can only be modeled by MD. We use Couette flow in two-dimensions as the specific example to illustrate our ideas.

报告人简介:

 Li-Shi Luo is currently the holder of Richard F. Barry Endowed Professor of Mathematics in Old Dominion University (ODU), Virginia, USA. He obtained his B.Eng. in Electrical Engineering from Fuzhou University, China, 1982; M.Sc. from Western University, Canada, and PhD from Georgia Institute of Technology, USA, in 1986 and 1993, respectively. Before joining ODU in 2004, He worked in Los Alamos National Laboratories, Worcester Polytechnic Institute, ICASE at NASA Langley Research Center, and National Institute of Aerospace. He is a fellow of American Physical Society (APS) and has received visiting fellowships from numerous institutes (e.g., CNRC, France; Cambridge University, UK; The Japan Society for the Promotion of Science; National University of Singapore, Singapore). His main research interests include non-equilibrium statistical mechanics and kinetic theory, Boltzmann equation and its solutions, non-equilibrium flows, complex fluids, computational fluid dynamics, and scientific computing.