A high-order gas-kinetic Navier–Stokes flow solver

The foundation for the development of modern compressible flow solver is based on the Riemann solution of the inviscid Euler equations. The high-order schemes are basically related to high-order spatial interpolation or reconstruction. In order to overcome the low-order wave interaction mechanism du...

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Veröffentlicht in:	Journal of computational physics Jg. 229; H. 19; S. 6715 - 6731
Hauptverfasser:	Li, Qibing, Xu, Kun, Fu, Song
Format:	Journal Article
Sprache:	Englisch
Veröffentlicht:	Kidlington Elsevier Inc 20.09.2010 Elsevier
Schlagworte:	BOLTZMANN EQUATION CALCULATION METHODS COMPRESSIBLE FLOW Computation Computational techniques DIFFERENTIAL EQUATIONS EQUATIONS EVALUATION EVOLUTION Exact sciences and technology FLUID FLOW Flux FUNCTIONS Gas-kinetic scheme High-order method INTEGRO-DIFFERENTIAL EQUATIONS INTERPOLATION ITERATIVE METHODS KINETIC EQUATIONS Mathematical analysis MATHEMATICAL EVOLUTION MATHEMATICAL MANIFOLDS MATHEMATICAL METHODS AND COMPUTING Mathematical methods in physics Mathematical models MATHEMATICAL SOLUTIONS NAVIER-STOKES EQUATIONS Navier–Stokes eqautions NONLINEAR PROBLEMS NUMERICAL SOLUTION PARTIAL DIFFERENTIAL EQUATIONS Physics Reconstruction RUNGE-KUTTA METHOD SMOOTH MANIFOLDS Temporal logic TIME DEPENDENCE VISCOUS FLOW Gas-kinetic scheme Boltzmann equation High-order method Navier–Stokes eqautions Discontinuity Second order Euler equations Particle collision Calculation methods Hierarchy Interpolation Divergences Decoupling Kinetic equations Navier-Stokes eqautions Dynamics First order Calculation Particle transport Runge-Kutta methods Performance Compressible flow Stokes flow Viscous flow Navier-Stokes equations
ISSN:	0021-9991, 1090-2716
Online-Zugang:	Volltext
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