Cylindrical Couette flows of a rarefied gas with evaporation and condensation: Reversal and bifurcation of flows
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Publication:3538922
DOI10.1063/1.869863zbMath1147.76503OpenAlexW2087232404MaRDI QIDQ3538922
Kazuo Aoki, Yoshio Sone, Hiroshi Sugimoto
Publication date: 17 November 2008
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/d6804b0506d7e81af5a2ee852847fbec6ff9ec47
Related Items (8)
BIFURCATION STUDIES OF FLOWS OF A GAS BETWEEN ROTATING COAXIAL CIRCULAR CYLINDERS WITH EVAPORATION AND CONDENSATION BY THE BOLTZMANN SYSTEM ⋮ Kinetic analysis of longitudinal Couette flow between coaxial cylinders ⋮ A unified gas-kinetic scheme for axisymmetric flow in all Knudsen number regimes ⋮ Notes on the boundary conditions for fluid-dynamic equations on the interface of a gas and its condensed phase ⋮ Transport phenomena in rotating rarefied gases ⋮ Cylindrical Couette flow of a vapor-gas mixture: Ghost effect and bifurcation in the continuum limit ⋮ A rigorous derivation of the coupling of a kinetic equation and Burgers' equation ⋮ BIFURCATION STUDIES OF FLOWS OF A GAS BETWEEN ROTATING COAXIAL CIRCULAR CYLINDERS WITH EVAPORATION AND CONDENSATION BY THE BOLTZMANN SYSTEM
Cites Work
- On the equations of motion of a rarefied gas
- Numerical 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 phase
- Monte Carlo simulation of the Taylor–Couette flow of a rarefied gas
- Discontinuity of the velocity distribution function in a rarefied gas around a convex body and the S layer at the bottom of the Knudsen layer
- Evaporation of a rarefied gas from a cylindrical condensed phase into a vacuum
- 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 Bénard problem for a rarefied gas: Formation of steady flow patterns and stability of array of rolls
- A Model for Collision Processes in Gases. I. Small Amplitude Processes in Charged and Neutral One-Component Systems
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