波音游戏-波音娱乐城赌球打不开

 
         
             
   

Liu Bie Ju Centre for Mathematical Sciences
City University of Hong Kong
Mathematical Analysis and its Applications
Colloquium

Organized by Prof. Ya Yan LU and Prof. Wei Wei SUN

Gas-kinetic Scheme for the Simulation from Free Molecule
to Navier-Stokes Solutions

by

Professor Kun Xu
Department of Mathematics
Hong Kong University of Science and Technology

Date: Apr 19, 2011 (Tuesday)
Time:4:30 pm to 5:30 pm
Venue: Room B6605 (College Conference Room)
Blue Zone, Level 6, Academic Building
City University of Hong Kong

ABSTRACT: With discretized particle velocity space, a unified gas-kinetic scheme for entire Knudsen number flows is constructed based on the kinetic models. In comparison with many existing kinetic schemes for the Boltzmann equation, the current method has no difficulty to get accurate solution in the continuum flow regime with the time step being much larger than the particle collision time, as well as the rarefied flow solution, even in the collisionless limit. The unified scheme is an extension of the gas-kinetic BGK-NS method for the continuum flow to the rarefied flow regime with the discretization of particle velocity space. The success of the method is due to the un-splitting treatment for the particle transport and collision in the evaluation of local time evolution of a gas distribution function, where both hydrodynamic and kinetic scale flow physics are included in the flux evaluation across a cell interface. The unified gas-kinetic scheme can simulate flows accurately in the whole flow. The unified scheme is a multiscale method with the update of both macroscopic flow variables and microscopic gas distribution function. In the continuum and transition flow regime, the unified scheme is much more efficient than the Direct Simulation Monte Carlo (DSMC) method. In this talk, we are going to introduce the methodology and numerical procedures in the construction of the unified scheme, and to present the reason: why we have to develop the kinetic scheme for the Boltzmann equation in this way.

** All interested are welcome **

For enquiry: 3442-9816


 
About Us
Membership
Key Research Areas
William Benter Distinguished Lecture Series
Conferences & Workshops
Bi-weekly Colloquium
Publications
Visitors
   
Link to the Department of Mathematics
 
长春百家乐的玩法技巧和规则| 百家乐赌博凯时娱乐| 百家乐官网赌博器| 百家乐庄闲当哪个好| 778棋牌游戏| 百家乐官网珠盘路| 澳门百家乐| 百家乐官网洗码全讯网| 百家乐台布21点| 百家乐游戏接口| 网上百家乐官网怎么破解| 百家乐博彩软件| 波音百家乐官网游戏| 百家乐庄闲符号记| 百家乐官网视频打麻将| 蓝盾百家乐具体玩法技巧| 百家乐官网游戏机说明书| 百家乐博娱乐网赌百家乐的玩法技巧和规则 | 百家乐官网庄闲必胜打| 优博网址| 百家乐注册送彩金平台| 百家乐官网视频麻将| 好用百家乐分析软件| 百家乐官网平台开户哪里优惠多| 澳门赌场图片| 百家乐官网有赢钱公式吗| 荃湾区| 百家乐官网补第三张牌规则| 百家乐单机版游戏下载| 皇冠投注网| 百家乐官网线上| 星期八娱乐城| 百家乐反缆公式| 黄金岛棋牌游戏下载| 做生意摆放风水好吗| 百家乐官网积分| 百家乐怎么才会赢| 现场百家乐官网的玩法技巧和规则 | 大发888免费送奖金| 百家乐高手论坮| 真人百家乐官网新开户送彩金|