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Evaluation of Euler Fluxes for Hypersonic Flow Computations

机译:超音速流动计算的欧拉通量评估

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摘要

Shock-capturing finite volume schemes often give rise to anomalous results in hypersonic flow. We present a wide-ranging survey of numerical experiments from 12 different flux functions in one- and two-dimensional contexts. Included is a recently developed function that satisfies the second law of thermodynamics. It is found here that there are at least two kinds of shock instabilities: one is one-dimensional and the other is multidimensional. According to the results, the former does not appear if a flux function satisfies the second law of thermodynamics, and the latter is suppressed by an additional dissipation with a multidimensional character. However, such dissipation has no effect on the one-dimensional mode. Among the flux functions investigated, no universally stable schemes are found that are free from both one- and multidimensional shock instabilities. The appearance of these instabilities depends on the relative positioning of the shock on the grid.
机译:捕捉冲击的有限体积方案通常会导致高超声速流动的异常结果。我们在一维和二维环境中对来自12种不同通量函数的数值实验进行了广泛的调查。其中包括最近开发的函数,该函数满足热力学第二定律。在这里发现至少有两种冲击不稳定性:一种是一维的,另一种是多维的。根据结果​​,如果通量函数满足热力学第二定律,则不会出现前者,而通过具有多维特征的附加耗散来抑制后者。但是,这种耗散对一维模式没有影响。在所研究的磁通函数中,没有发现没有一维和多维冲击不稳定性的普遍稳定的方案。这些不稳定性的出现取决于电击在电网上的相对位置。

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