Concise and accurate solutions to half-space binary-gas flow problems defined by the McCormack model and specular-diffuse wall conditions

DOI10.1016/j.euromechflu.2003.12.002zbMath1058.76590OpenAlexW2159364829MaRDI QIDQ1767564

C. E. Siewert, Dimitris Valougeorgis

Publication date: 8 March 2005

Published in: European Journal of Mechanics. B. Fluids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.euromechflu.2003.12.002

Mathematics Subject Classification ID

Related Items (10)

Semi-analytical Methods of Solution for the BGK-Boltzmann Equation Describing Sound Wave Propagation in Binary Gas Mixtures ⋮ Onsager-Casimir reciprocal relations based on the Boltzmann equation and gas-surface interaction. Gaseous mixtures ⋮ Viscous velocity, diffusion and thermal slip coefficients for ternary gas mixtures ⋮ 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: Heat transfer in a plane channel ⋮ The McCormack model for gas mixtures: Plane Couette flow ⋮ The McCormack model: Channel flow of a binary gas mixture driven by temperature, pressure and density gradients ⋮ Couette flow of a binary mixture of rigid-sphere gases described by the linearized Boltzmann equation ⋮ The viscous-slip, diffusion-slip, and thermal-creep problems for a binary mixture of rigid spheres described by the linearized Boltzmann equation ⋮ A Legendre expansion and some exact solutions basic to the McCormack model for binary gas mixtures

Cites Work

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• Velocity slip and temperature jump coefficients for gaseous mixtures. I. Viscous slip coefficient
• Flow of gaseous mixtures through rectangular microchannels driven by pressure, temperature, and concentration gradients
• Couette flow of a binary gas mixture
• Construction of linearized kinetic models for gaseous mixtures and molecular gases
• Velocity Slip Coefficient and the Diffusion Slip Velocity for a Multicomponent Gas Mixture
• Unified solutions to classical flow problems based on the BGK model

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