作者: Annop Wongwathanarat , Ewald Müller , Hannes Grimm-Strele
DOI: 10.1051/0004-6361/201628205
关键词: Order of accuracy 、 Mathematical analysis 、 Grid 、 Physics 、 Context (language use) 、 Eulerian path 、 Conservation law 、 Nonlinear system 、 Curvilinear coordinates 、 Vortex
摘要: We present a new fourth-order, finite-volume hydrodynamics code named Apsara. The employs high-order, method for mapped coordinates with extensions nonlinear hyperbolic conservation laws. Apsara can handle arbitrary structured curvilinear meshes in three spatial dimensions. has successfully passed several hydrodynamic test problems, including the advection of Gaussian density profile and vortex propagation linear acoustic waves. For these produces fourth-order accurate results case smooth grid mappings. order accuracy is reduced to first-order when using nonsmooth circular mapping. When applying high-order simulations low-Mach number flows, example, Gresho Taylor-Green vortex, we discover that delivers superior codes based on dimensionally split, piecewise parabolic (PPM) widely used astrophysics. Hence, suitable tool simulating highly subsonic flows In first astrophysical application, perform implicit large eddy (ILES) anisotropic turbulence context core collapse supernova (CCSN) obtain similar those previously reported.