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P_0 time/space subcell limiting DG-DGLM method for hyperbolic systems of conservation laws

机译:P_0时间/空间子电池限制DG-DGLM保护法保护法的双曲线方法

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摘要

A high order discontinuous Galerkin method with Lagrange multiplier (DGLM) in space combined with discontinuous Galerkin (DG) method in time (DG-DGLM) [32] is numerically investigated for the approximation of the solution to the system of hyperbolic conservation laws. Computation is done in element by element fashion P-0 time and space subcell limiting processes are applied to resolve the shocks. It is numerically shown that the high order DG-DGLM method is well-suited for long time integrations. Several numerical experiments for advection, shallow water, and compressible Euler equations are presented to show the performance of the high order DG-DGLM with P-0 time and space subcell limiting processes.
机译:用空间中具有拉格朗日乘法器(DGLM)的高阶不连续的Galerkin方法,与不连续的Galerkin(DG)方法(DG-DGLM)[32]进行了数量研究,以便对双曲线保护法系统的近似值近似。 计算完成元素时尚时尚p-0时间,并且空间子单元限制进程应用于解决冲击。 在数值上表明高阶DG-DGLM方法非常适合于长时间的集成。 提出了几种用于平行,浅水和可压缩欧拉方程的数值实验,以显示高阶DG-DGLM与P-0时间和空间子单元限制过程的性能。

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