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Solution of two-dimensional Riemann problems for gas dynamics without Riemann problem solvers

机译:无Riemann问题求解器的气体动力学二维Riemann问题求解

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摘要

We report here on our numerical study of the two-dimensional Riemann problem for the compressible Euler equations. Compared with the relatively simple 1-D configurations, the 2-D case consists of a plethora of geometric wave patterns that pose a computational challenge for high-resolution methods. The main feature in the present computations of these 2-D waves is the use of the Riemann-solvers-free central schemes presented by Kurganov et al. This family of central schemes avoids the intricate and time-consuming computation of the eigensystem of the problem and hence offers a considerably simpler alternative to upwind methods. The numerical results illustrate that despite their simplicity, the central schemes are able to recover with comparable high resolution, the various features observed in the earlier, more expensive computations. © 2002 Wiley Periodicals, Inc. Numer Methods Partial Differential Eq 18: 584–608, 2002
机译:我们在这里报告关于可压缩的Euler方程的二维Riemann问题的数值研究。与相对简单的一维配置相比,二维情况由过多的几何波型组成,这给高分辨率方法带来了计算难题。这些二维波当前计算的主要特征是使用了Kurganov等人提出的无Riemann求解器的中心方案。这套中心方案避免了问题本征系统的复杂而费时的计算,因此为迎风方法提供了相当简单的替代方案。数值结果表明,尽管它们很简单,但中心方案仍能够以相当的高分辨率进行恢复,这是在较早,更昂贵的计算中观察到的各种特征。 ©2002 Wiley Periodicals,Inc.数值方法偏微分方程18:584–608,2002

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