Deprecated: $wgMWOAuthSharedUserIDs=false is deprecated, set $wgMWOAuthSharedUserIDs=true, $wgMWOAuthSharedUserSource='local' instead [Called from MediaWiki\HookContainer\HookContainer::run in /var/www/html/w/includes/HookContainer/HookContainer.php at line 135] in /var/www/html/w/includes/Debug/MWDebug.php on line 372
Evaporation and condensation on a plane condensed phase: Numerical analysis of the linearized Boltzmann equation for hard-sphere molecules - MaRDI portal

Evaporation and condensation on a plane condensed phase: Numerical analysis of the linearized Boltzmann equation for hard-sphere molecules

From MaRDI portal
Publication:4730943

DOI10.1063/1.857316zbMath0681.76077OpenAlexW2067328727MaRDI QIDQ4730943

Yoshio Sone, Taku Ohwada, Kazuo Aoki

Publication date: 1989

Published in: Physics of Fluids A: Fluid Dynamics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.857316




Related Items (26)

The linearized Boltzmann equation with Cercignani-Lampis boundary conditions: basic flow problems in a plane channelThe solution of the nonlinear Boltzmann equation: A survey of analytic and computational methodsHalf-space problems for the Boltzmann equation: a surveyNumerical 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 moleculesNumerical analysis of steady flows of a gas condensing on or evaporating from its plane condensed phase on the basis of kinetic theory: Effect of gas motion along the condensed phaseNumerical analysis of the Poiseuille and thermal transpiration flows between two parallel plates on the basis of the Boltzmann equation for hard-sphere moleculesOn the boundary layer equations with phase transition in the kinetic theory of gasesGas flows caused by evaporation and condensation on two parallel condensed phases and the negative temperature gradient: Numerical analysis by using a nonlinear kinetic equationNumerical analysis of a rarefied gas flow past a volatile particle using the Boltzmann equation for hard-sphere moleculesEvaporation from or condensation onto a sphere: Numerical analysis of the Boltzmann equation for hard-sphere moleculesNumerical analysis of oscillatory Couette flow of a rarefied gas on the basis of the linearized Boltzmann equation for a hard sphere molecular gasHeat transfer and evaporation/condensation problems based on the linearized Boltzmann equation.An analytical approach to the strong evaporation problem in rarefied gas dynamicsNumerical analysis of thermal-slip and diffusion-slip flows of a binary mixture of hard-sphere molecular gasesEvaporation and condensation of a binary mixture of vapors on a plane condensed phase: Numerical analysis of the linearized Boltzmann equationNotes on the boundary conditions for fluid-dynamic equations on the interface of a gas and its condensed phaseTheoretical and numerical study of nanoporous evaporation with receded liquid surface: effect of Knudsen numberAn analytical approach to the unified solution of kinetic equations in rarefied gas dynamics. III: Evaporation and condensation problemsTHE GHOST EFFECT IN THE CONTINUUM LIMIT FOR A VAPOR–GAS MIXTURE AROUND CONDENSED PHASES: ASYMPTOTIC ANALYSIS OF THE BOLTZMANN EQUATIONNumerical analysis of gas flows condensing on its plane condensed phase on the basis of kinetic theoryHeat flow and temperature and density distributions in a rarefied gas between parallel plates with different temperatures. Finite-difference analysis of the nonlinear Boltzmann equation for hard-sphere moleculesKinetic theory of planar condensation and evaporationPointwise convergence to Knudsen layers of the Boltzmann equationKinetic theory analysis of steady evaporating flows from a spherical condensed phase into a vacuumSymmetry of the linearized Boltzmann equation and its applicationThe half-space problem for the Boltzmann equation with phase transition at the boundary



Cites Work


This page was built for publication: Evaporation and condensation on a plane condensed phase: Numerical analysis of the linearized Boltzmann equation for hard-sphere molecules