The McCormack model for gas mixtures: Heat transfer in a plane channel

DOI10.1063/1.1773711zbMath1187.76175OpenAlexW2016097184MaRDI QIDQ3554613

C. E. Siewert, R. D. M. Garcia

Publication date: 22 April 2010

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

Full work available at URL: https://semanticscholar.org/paper/dfa166961722fdcd47a10f47811142baf087aeb8

zbMATH Keywords

heat transferchannel flowgas mixtures

Mathematics Subject Classification ID

Fluid mechanics (76-XX)

Related Items (6)

The temperature-jump problem based on the linearized Boltzmann equation for a binary mixture of rigid spheres ⋮ Heat transfer in ternary rarefied gas mixtures between two parallel plates ⋮ Heat transfer between parallel plates: An approach based on the linearized Boltzmann equation for a binary mixture of rigid-sphere gases ⋮ The McCormack model for gas mixtures: Plane Couette flow ⋮ Heat transfer -- a review of 2004 literature ⋮ A Legendre expansion and some exact solutions basic to the McCormack model for binary gas mixtures

Uses Software

• EISPACK
• LINPACK

Cites Work

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• The McCormack model: Channel flow of a binary gas mixture driven by temperature, pressure and density gradients
• Matrix eigensystem routines - EISPACK guide. 2nd ed
• A discrete-ordinates solution for heat transfer in a plane channel
• Heat transfer and evaporation/condensation problems based on the linearized Boltzmann equation.
• Concise and accurate solutions to half-space binary-gas flow problems defined by the McCormack model and specular-diffuse wall conditions
• The McCormack model for gas mixtures: The temperature-jump problem
• Kinetic Models and the Linearized Boltzmann Equation
• Velocity slip and temperature jump coefficients for gaseous mixtures. I. Viscous slip coefficient
• Temperature jump and Knudsen layer in a rarefied gas over a plane wall: Numerical analysis of the linearized Boltzmann equation for hard-sphere molecules
• Heat transfer between parallel plates with arbitrary surface accommodation
• Construction of linearized kinetic models for gaseous mixtures and molecular gases
• Shock-wave structure for a binary gas mixture: Finite difference analysis of the Boltzmann equation for hard-sphere molecules

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