Stability of steady multi-wave configurations for the full Euler equations of compressible fluid flow-Reference-Cited by-同舟云学术

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Stability of steady multi-wave configurations for the full Euler equations of compressible fluid flow

Published:2018-09 Issue:5 Volume:38 Page:1485-1514
ISSN:0252-9602
Container-title:Acta Mathematica Scientia
language:en
Short-container-title:Acta Mathematica Scientia

Author:

CHEN Gui-Qiang G.,RIGBY Matthew

Funder

UK Engineering and Physical Sciences Research Council Award

The research of Rigby was supported in part by the UK Engineering and Physical Sciences Research Council Award

Publisher

Elsevier BV

Subject

General Physics and Astronomy,General Mathematics

Reference27 articles.

1. Nonlinear development of instability in supersonic vortex sheets, I: The basic kink modes;Artola;Phys D,1987

2. Nonlinear development of instability in supersonic vortex sheets, II: Resonant interaction among kink modes;Artola;SIAM J Appl Math,1989

3. Hyperbolic Systems of Conservation Laws: The One-dimensional Cauchy Problem;Bressan,2000

4. The Riemann Problem and Interaction of Waves in Gas Dynamics;Chang,1989

5. Supersonic flow onto solid wedges, multidimensional shock waves and free boundary problems;Chen;Sci China Math,2017

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1. Global Stability of Multi-wave Configurations for the Compressible Non-isentropic Euler System;Chinese Annals of Mathematics, Series B;2021-11

2. Non-relativistic limits and stability of composite wave patterns to the relativistic Euler equations;Journal of Mathematical Physics;2021-09-01

3. The Von Neumann Paradox for the Euler Equations;Acta Mathematica Scientia;2021-04-19

4. Steady Euler flows with large vorticity and characteristic discontinuities in arbitrary infinitely long nozzles;Advances in Mathematics;2019-04

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