Velocity slip coefficients based on the hard-sphere Boltzmann equation
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Publication:4982853
DOI10.1063/1.3680873zbMath1309.76179OpenAlexW2051418363MaRDI QIDQ4982853
Publication date: 10 April 2015
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.3680873
Related Items (12)
A second-order constitutive theory for polyatomic gases: theory and applications ⋮ Analysis and accurate numerical solutions of the integral equation derived from the linearized BGKW equation for the steady Couette flow ⋮ Lattice Boltzmann models based on half-range Gauss-Hermite quadratures ⋮ A direct method for the Boltzmann equation based on a pseudo-spectral velocity space discretization ⋮ Extension of a second order velocity slip/temperature jump boundary condition to simulate high speed micro/nanoflows ⋮ Comparison of the Shakhov and ellipsoidal models for the Boltzmann equation and DSMC for \textit{ab initio}-based particle interactions ⋮ Knudsen minimum disappearance in molecular-confined flows ⋮ A comprehensive review on micro- and nano-scale gas flow effects: slip-jump phenomena, Knudsen paradox, thermally-driven flows, and Knudsen pumps ⋮ Accurate solution and approximations of the linearized BGK equation for steady Couette flow ⋮ A novel kinetic-based slip velocity boundary condition suitable for compressible gas flows in micro-/nanochannels ⋮ Comment on “Velocity slip coefficients based on the hard-sphere Boltzmann equation” [Phys. Fluids 24, 022001 (2012)] ⋮ Response to “Comment on ‘Velocity slip coefficients based on the hard-sphere Boltzmann equation’” [Phys Fluids 24, 079101 (2012)]
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