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- W2157384580 abstract "The importance of contact discontinuities in 2D isothermal ows has rarely been discussed, since most Riemann solvers are derived for 1D Euler equations. We present a new contact resolving approximate Riemann solver for the isothermal Euler equations and show its performance for several one- and two-dimensional test problems. The new solver extends the well-known HLL solver, while retaining its computational simplicity. The signicant gain in resolution of vortices is displayed by a simulation of the K arm an vortex street. We discuss the loss of Galilean invariance and its implications for the resolution of contact discontinuities, which is experienced by all modern numerical schemes for hydrodynamics in non-moving grids." @default.
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- W2157384580 date "2015-05-26" @default.
- W2157384580 modified "2023-09-27" @default.
- W2157384580 title "Resolving vortices with an isothermal HLLC Riemann solver" @default.
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