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The combination bounce back model for Lattice Boltzmann Method and its application on gas flow in micro machinery

Authors
Liu, ZhenxiaXiao, HongXu, Zhe-ZhuLyu, Sung-Ki
Issue Date
Feb-2017
Publisher
KOREAN SOC PRECISION ENG
Keywords
Lattice boltzmann method; Combination bounce back model; Rectangular micro-channel flow; D3Q15; Drag coefficient
Citation
INTERNATIONAL JOURNAL OF PRECISION ENGINEERING AND MANUFACTURING, v.18, no.2, pp 203 - 209
Pages
7
Indexed
SCIE
SCOPUS
KCI
Journal Title
INTERNATIONAL JOURNAL OF PRECISION ENGINEERING AND MANUFACTURING
Volume
18
Number
2
Start Page
203
End Page
209
URI
https://scholarworks.gnu.ac.kr/handle/sw.gnu/13924
DOI
10.1007/s12541-017-0026-3
ISSN
2234-7593
2005-4602
Abstract
Extensive study of micro flow in rectangular channel is considered and analyzed. Numerical studies are performed by Lattice Boltzmann Method. A new combination bounce back model for the treatment of solid boundary condition is proposed. Then, three solid boundary conditions are implemented in micro rectangular channel flow. These include non-slip bounce back rule, traditional combination bounce back rule and the proposed combination bounce back rule. It is observed that the width-to-height ratio (W/H) is the major influencing parameter for rectangular micro-channel flow in low Reynolds number. And, it is also found that the drag coefficient of traditional combination bounce back rule is maximum followed by those of the proposed combination bounce back rule and non-slip bounce back rule. In non-slip bounce back rule, particles bounce back alone the opposite direction when they collide with solid boundary node and it indicates maximum drag in the macro flow. In the traditional combination bounce back rule, some particles reflect based on mirror face with non-zero tangential solid velocity. It indicates that the tangential velocity of particles is same with its original velocity. And, this leads to the minimum drag. The proposed combination bounce back velocity is somewhere in between those of bounce back rule and first combination bounce back rule.
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