Several new numerical methods for compressible shear-layer simulations
Applied Numerical Mathematics
A three-point combined compact difference scheme
Journal of Computational Physics
A family of high order finite difference schemes with good spectral resolution
Journal of Computational Physics
Symmetry-preserving discretization of turbulent flow
Journal of Computational Physics
Simulation and measurement of flow generated noise
Journal of Computational Physics
Compact finite volume schemes on boundary-fitted grids
Journal of Computational Physics
Development of nonlinear weighted compact schemes with increasingly higher order accuracy
Journal of Computational Physics
Stabilization of the Eulerian model for incompressible multiphase flow by artificial diffusion
Journal of Computational Physics
Journal of Computational Physics
Journal of Computational Physics
Hi-index | 31.48 |
In this paper, a compact high order (up to 12th order) numerical method to solve the compressible Navier-Stokes equations will be presented. A staggered arrangement of the variables has been used. It is shown that the method is not only very accurate but numerically also very stable even in the case that not all the energy containing scales in the flow are resolved. This in contrast to standard (collocated) compact finite difference methods. Some results for a turbulent non-reacting and a reacting jet with a Reynolds number of 10,000 and a Mach number of 0.5 are reported.