2012
DOI: 10.1007/s11242-012-0010-4
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Mesoscopic Simulation of Rarefied Flow in Narrow Channels and Porous Media

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Cited by 28 publications
(32 citation statements)
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“…In the present work, the DSMC method, which is the stochastic solution of the Boltzmann equation (Nanbu 1980), was used for numerical simulations of gas flows in porous media. The DSMC method has been used to simulate gas flow in micro-/nanoscale porous media (Saito et al 1995;Tomarikawa et al 2011;Kalarakis et al 2012;Oshima et al 2012;Dreyer et al 2014;Christou and Dadzie 2016).…”
Section: Methodsmentioning
confidence: 99%
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“…In the present work, the DSMC method, which is the stochastic solution of the Boltzmann equation (Nanbu 1980), was used for numerical simulations of gas flows in porous media. The DSMC method has been used to simulate gas flow in micro-/nanoscale porous media (Saito et al 1995;Tomarikawa et al 2011;Kalarakis et al 2012;Oshima et al 2012;Dreyer et al 2014;Christou and Dadzie 2016).…”
Section: Methodsmentioning
confidence: 99%
“…(43) by the effective viscosity µ e which reflects the dependence on the Knudsen number. The effective viscosity µ e is given by (Michalis et al 2010;Kalarakis et al 2012), where a is a numerical factor. Equation (43) In Fig.…”
Section: Construction Of An Expression To Estimate Gas Flow Velocity mentioning
confidence: 99%
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“…The results, including the velocity profile, the nonlinear pressure distribution along the channel, and the mass flow rate, are in good agreement with the solution of the linearized Boltzmann equation, the direct simulation Monte Carlo, DSMC results, and the experimental results over a broad range of Knudsen numbers. Kalarakis et al (2012) employed a single relaxation time model with this modified D2Q9 lattice Boltzmann method to simulate flow between parallel plates and flow in porous media. They tested the modified LB method against the DSMC method in the simple case of a straight channel.…”
Section: Recent Technological Developments Have Made Itmentioning
confidence: 99%
“…Kalarakis et al [17] created a physical representation of a porous microchannel geometry, where the blockage was created using a stochastic fractional Brownian technique. Nitrogen gas flows with an inlet-to-outlet pressure ratio of 2 were performed at different Knudsen numbers and the Klinkenberg effect is clearly found as the permeability increases as the Knudsen number is increased.…”
Section: Introductionmentioning
confidence: 99%