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A high order special relativistic hydrodynamic and magnetohydrodynamic code with space-time adaptive mesh refinement

机译:具有时空自适应网格细化的高阶特殊相对论流体动力学和磁流体动力学代码

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摘要

We present a high order one-step ADER-WENO finite volume scheme with space-time adaptive mesh refinement (AMR) for the solution of the special relativistic hydrodynamic and magnetohydrodynamic equations. By adopting a local discontinuous Galerkin predictor method, a high order one-step time discretization is obtained, with no need for Runge-Kutta sub-steps. This turns out to be particularly advantageous in combination with space-time adaptive mesh refinement, which has been implemented following a "cell-by-cell" approach. As in existing second order AMR methods, also the present higher order AMR algorithm features time-accurate local time stepping (LTS), where grids on different spatial refinement levels are allowed to use different time steps.
机译:我们提出了一种具有时空自适应网格细化(AMR)的高阶单步ADER-WENO有限体积方案,用于求解相对论性流体动力学和磁流体动力学方程。通过采用局部不连续的Galerkin预测器方法,无需Runge-Kutta子步骤即可获得高阶单步时间离散化。事实证明,与时空自适应网格细化相结合是特别有利的,该细化已按照“逐个单元”方法实现。与现有的二阶AMR方法一样,当前的高阶AMR算法也具有时间精确的本地时间步长(LTS),其中不同空间细化级别上的网格允许使用不同的时间步长。

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