Uniformly high order accurate essentially non-oscillatory schemes, 111
Journal of Computational Physics
Numerical hydrodynamics from gas-kinetic theory
Journal of Computational Physics
Numerical Navier-Stokes solutions from gas kinetic theory
Journal of Computational Physics
Weighted essentially non-oscillatory schemes
Journal of Computational Physics
Rarefied flow computations using nonlinear model Boltzmann equations
Journal of Computational Physics
Efficient implementation of weighted ENO schemes
Journal of Computational Physics
Kinetic flux-vector splitting for the Navier-Stokes equations
Journal of Computational Physics
A kinetic beam scheme for relativistic gas dynamics
Journal of Computational Physics
On the construction of kinetic schemes
Journal of Computational Physics
Hi-index | 31.45 |
A class of high resolution kinetic beam schemes in multiple space dimensions in general coordinates system for the ideal quantum gas is presented for the computation of quantum gas dynamical flows. The kinetic Boltzmann equation approach is adopted and the local equilibrium quantum statistics distribution is assumed. High-order accurate methods using essentially non-oscillatory interpolation concept are constructed. Computations of shock wave diffraction by a circular cylinder in an ideal quantum gas are conducted to illustrate the present method. The present method provides a viable means to explore various practical ideal quantum gas flows.