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arxiv: 1603.01955 · v2 · pith:ASR5IOUEnew · submitted 2016-03-07 · ⚛️ physics.comp-ph · physics.flu-dyn

Numerical modelling of microchannel gas flows in the transition flow regime using the cascaded lattice Boltzmann method

classification ⚛️ physics.comp-ph physics.flu-dyn
keywords boundaryflowmethodmicrochannelconditionviscositybosanquet-typeeffect
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In the CLB method, a Bosanquet-type effective viscosity is employed to account for the rarefaction effect on the gas viscosity. To gain accurate simulations and to match the Bosanquet-type effective viscosity, the combined bounce-back/specular-reflection boundary scheme with a modified second-order slip boundary condition is adopted in the CLB method. The present method is applied to study gas flow in a microchannel with periodic boundary condition and gas flow in a long microchannel (the ratio of the length to the height L/H=100) with pressure boundary condition over a wide range of Knudsen numbers. The influence of the rarefaction effect on the velocity profile, the mass flow rate, and the non-linear pressure deviation distribution along the long microchannel are investigated.

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