Two-surface problems of a multicomponent mixture of vapors and noncondensable gases in the continuum limit in the light of kinetic theory
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Publication:3543829
DOI10.1063/1.870133zbMath1149.76559OpenAlexW2009369971MaRDI QIDQ3543829
Publication date: 5 December 2008
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.870133
Related Items (15)
Analysis of steady combustion processes in a recombination reaction ⋮ Slow flows of a vapor-gas mixture with large density and temperature variations in the near-continuum regime ⋮ Heat transfer in ternary rarefied gas mixtures between two parallel plates ⋮ Steady combustion waves driven by a recombination reaction in a gas mixture ⋮ BGK Model for Two-Component Gases Near a Global Maxwellian ⋮ Vapor flows with evaporation and condensation in the continuum limit: Effect of a trace of noncondensable gas. ⋮ Numerical analysis of thermal-slip and diffusion-slip flows of a binary mixture of hard-sphere molecular gases ⋮ Numerical analysis of the shear flow of a binary mixture of hard-sphere gases over a plane wall ⋮ Kinetic theory analysis of the two-surface problem of a vapor–vapor mixture in the continuum limit ⋮ Vapor flows in the continuum limit in the presence of a small amount of noncondensable gas ⋮ A rarefied gas flow caused by a discontinuous wall temperature ⋮ Cylindrical Couette flow of a vapor-gas mixture: Ghost effect and bifurcation in the continuum limit ⋮ THE GHOST EFFECT IN THE CONTINUUM LIMIT FOR A VAPOR–GAS MIXTURE AROUND CONDENSED PHASES: ASYMPTOTIC ANALYSIS OF THE BOLTZMANN EQUATION ⋮ Analysis of Maxwell-Stefan systems for heat conducting fluid mixtures ⋮ Model Boltzmann equation for gas mixtures: Construction and numerical comparison
Cites Work
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- Some kinetic effects in continuum flows
- SOLUTION OF THE BOLTZMANN-HILBERT INTEGRAL EQUATION II. THE COEFFICIENTS OF VISCOSITY AND HEAT CONDUCTION
- Numerical analysis of the shear and thermal creep flows of a rarefied gas over a plane wall on the basis of the linearized Boltzmann equation for hard-sphere molecules
- Inappropriateness of the heat-conduction equation for description of a temperature field of a stationary gas in the continuum limit: Examination by asymptotic analysis and numerical computation of the Boltzmann equation
- The behavior of a gas in the continuum limit in the light of kinetic theory: The case of cylindrical Couette flows with evaporation and condensation
- SOLUTION OF THE BOLTZMANN-HILBERT INTEGRAL EQUATION
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