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Numerical Issues for Solving Eu-type Generalized Hydrodynamic Equations to Investigate Continuum-rarefied Gas Flows

By Hong Xiao, Qijiao He and Di Wu

Abstract

Abstract Eu-type generalized hydrodynamic equations have been derived from the Boltzmann kinetic theory and applied to investigate continuum and/or rarefied gas flows. This short communication first reports detailed and important issues in the use of the mixed discontinuous Galerkin method to solve Eu-type generalized hydrodynamic equations in multidimensions. Three major issues are reported. These include the treatment of solid boundary conditions for the nonlinear constitutive equations, a slope limiter to maintain high accuracy and avoid unphysical oscillations, and the computational efficiency compared with that of the particle method. In addition, we implement the present model to a rigid problem, which includes gas flows around the NACA0018 airfoil, a sharp wedge, a sphere and a three-dimensional Apollo configuration

Topics: Medicine, R, Science, Q
Publisher: Nature Publishing Group
Year: 2019
DOI identifier: 10.1038/s41598-018-36431-y
OAI identifier: oai:doaj.org/article:069a5e99d10e462c89c21f8dfb0dc5c1
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