Study of rarefied gas flows in backward facing micro-step using Direct Simulation Monte Carlo

被引:25
作者
Gavasane, Abhimanyu [1 ]
Agrawal, Amit [2 ]
Bhandarkar, Upendra [2 ]
机构
[1] Indian Inst Technol, Ctr Res Nanotechnol & Sci, Bombay 400076, Maharashtra, India
[2] Indian Inst Technol, Dept Mech Engn, Bombay 400076, Maharashtra, India
关键词
DSMC; Backward facing step flow; Flow separation; GASEOUS SLIP-FLOW; HEAT-TRANSFER; BOUNDARY-CONDITIONS; MICROCHANNEL FLOWS; SUDDEN EXPANSION; MASS-FLOW; STEP; CHANNELS; DSMC; MICRODEVICES;
D O I
10.1016/j.vacuum.2018.06.014
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A backward facing micro-step is a building block for many microfluidic devices. Due to micron sized characteristic dimensions, the gas flow in such a geometry is rarefied in nature. Such rarefied gas flows are widely solved using the Direct Simulation Monte Carlo (DSMC) technique. Flow separation, circulation and re-attachment are some of the basic characteristics of step flows. The objective of this study is to analyze the effect of rarefaction on the flow properties and the separation of the flow. The range of selected Knudsen number (Kn) covers the slip and transition regime from a value of 0.0311-13.25. The pressure ratios employed are 3 and 5. It is observed that the slip velocity continuously increases while the centre-line velocity first decreases, then remains constant and finally increases with increase in Kn. At the step, separation of the flow is seen for Kn < 0.1325 while no such separation is observed in the range of Kn from 0.198 to 13.25. The corresponding Re for these ranges are 6.43 to 0.67 and 0.392 to 0.012 respectively. The re-attachment length decreases with increase in Kn whereas it increases with increase in Re. A stronger pressure force and a weaker diffusion effect leads to flow separation in the slip regime whereas stronger diffusion and weaker pressure force lead to an absence of flow separation in the transition regime. Finally, this work presents for the first time the existence of the Knudsen minimum for such a backward step geometry.
引用
收藏
页码:249 / 259
页数:11
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