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OPERATOR-SPLITTING-BASED ASYMPTOTIC PRESERVING SCHEME FOR THE GAS DYNAMICS EQUATIONS WITH STIFF SOURCE TERMS

机译:具有刚源术语的气体动力学方程的算子 - 分裂的渐近保存方案

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We propose a numerical scheme for the gas dynamics equations with external forces and friction terms that is able to accurately approximate the flow in the large friction regime with a coarse spatial discretization. The key idea is to use a classic convection/source operator splitting and then to reduce the numerical diffusion involved with the approximation of the convective terms when the friction effects are dominant. The overall resulting scheme satisfies a discrete entropy inequality under a condition on the numerical diffusion reduction. Numerical tests are proposed in 1D and 2D that show a gain of accuracy.
机译:我们提出了一种具有外力和摩擦术语的气体动力学方程的数值方案,其能够以粗略的空间离散化进行准确地近似于大摩擦制度中的流动。关键的想法是使用经典对流/源操作员分割,然后减少与摩擦效应主导时的对流术语近似的数值扩散。总体产生的方案满足了在数值扩散减少的条件下的离散熵不等式。在1D和2D中提出了数值测试,其显示精度的增益。

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