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Hybridized SLAU2-HLLI Riemann Solver for Magnetohydrodynamics Simulations

机译:杂交的SLAU2-HLLI RIEMANN求解磁力学模拟

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SLAU2 (Kitamura and Shima JCP 2013), one of AUSM-type solvers, has been extended to magnetohydrodynamics (MHD). At higher Mach numbers, however, SLAU2 was found not to function well for some MHD Riemann problems. The HLLI Riemann solver (Dumbser and Balsara JCP 2016) has a dissipation which makes it unsuitable for low Mach number flows. However, it has very favorable performance for higher Mach number MHD flows. Since the two families of Riemann solvers both perform very well over a range of intermediate Mach numbers, the best way to benefit from the mutually complementary strengths of both these Riemann solvers is to hybridize between them. The result is an all-speed Riemann solver for MHD. We, therefore, document a hybridized SLAU2-HLLI Riemann solver. The hybrid Riemann solver suppresses the oscillations that appeared in single solver solutions, and it also preserves contact discontinuities, as well as Alfven waves, very well.
机译:SLAU2(KITAMURA和SHIMA JCP 2013)是AUSM型求解器之一,已扩展到磁力学动力学(MHD)。然而,在更高的马赫数,发现SLAU2不适用于一些MHD riemann问题。 HLLI riemann求解器(Dumbser和Balsara JCP 2016)的耗散使其不适合低马赫数流动。但是,它对高马赫数MHD流具有非常有利的性能。由于黎曼溶解的两个家庭在一系列中间马赫数中表现出很好,因此从两种riemann溶剂的相互互补强度受益的最佳方式是在它们之间杂交。结果是MHD的全速riemann求解器。因此,我们将杂交的SLAU2-HLLI RIEMANN解决者记录。 Hybrid Riemann求解器抑制了单个求解器解决方案中出现的振荡,并且还保留了接触不连续性,以及Alfven Wave,非常好。

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