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Numerical solutions to shock reflection and shock interaction problems for the self-similar transonic two-dimensional nonlinear wave systems

机译:自相似跨音速二维非线性波动系统的激波反射和激波相互作用问题的数值解

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摘要

We discuss numerical results for two dimensional Riemann problems for the nonlinear wave system. We consider four sectorial Riemann data and present the numerical results for two configurations. The first configuration is that incident shocks create reflected shocks, and the state behind the reflected shocks becomes subsonic. The second configuration is an interaction between two transonic shocks; one is created by an interaction with the sonic circle, and the other is created by the shock reflection. We implement Lax-Liu positive schemes and Strang splitting, and obtain linear correlations of the incident shock strength and the reflected shock strength for the first configuration. Furthermore we present intriguing numerical results on interactions of two transonic shocks for the second configuration.
机译:我们讨论了非线性波系统的二维Riemann问题的数值结果。我们考虑了四个扇区的黎曼数据,并给出了两种配置的数值结果。第一种配置是入射冲击会产生反射冲击,而反射冲击背后的状态将变为亚音速。第二种配置是两次跨音速冲击之间的相互作用。一种是通过与声波环的相互作用而产生的,另一种是通过冲击反射而产生的。我们实施Lax-Liu正方案和Strang分裂,并获得第一种配置的入射冲击强度和反射冲击强度的线性相关性。此外,对于第二种配置,我们提出了两个跨音速冲击相互作用的有趣数值结果。

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