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An accurate and shock-stable genuinely multidimensional scheme for solving the Euler equations

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成果类型:
期刊论文
作者:
Hu, Lijun;Feng, Sebert
通讯作者:
Hu, Lijun(hulijun@lsec.cc.ac.cn)
作者机构:
[Hu, Lijun] Hengyang Normal Univ, Sch Math & Stat, Hengyang 421002, Hunan, Peoples R China.
[Feng, Sebert] Sci Acad South Texas, Mercedes, TX 78570 USA.
通讯机构:
[Lijun Hu] S
School of Mathematics and Statistics, Hengyang Normal University, Hengyang, Hunan 421002, China
语种:
英文
关键词:
Compressible flow;Finite volume method;Low-diffusion schemes;Multidimensional flux;Shock instability;Toro-Vázquez splitting
期刊:
Communications in Nonlinear Science and Numerical Simulation
ISSN:
1007-5704
年:
2021
卷:
97
页码:
105738
基金类别:
This work was supported by National Natural Science Foundation of China ( 11871414 ). The authors would like to thank anonymous referees for valuable comments.
机构署名:
本校为第一机构
院系归属:
数学与统计学院
摘要:
In numerical simulations of multidimensional high Mach flows, the conventional low-diffusion upwind schemes built on the dimensional splitting method will encounter the shock instability which is mainly manifested as the infamous carbuncle phenomena. A linear stability analysis reveals that the shock instability is triggered by the unattenuated perturbations in the transverse direction of the flow field. In the present work, an accurate and shock-stable genuinely multidimensional numerical scheme based on the Toro-Vázquez splitting method is p...

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