Viscous effects in Mach reflection of shock waves and passage to the inviscid limit

DOI10.1017/JFM.2023.89OpenAlexW4324379387MaRDI QIDQ5884277

A. N. Kudryavtsev, D. V. Khotyanovsky, Yevgeny A. Bondar, G. V. Shoev

Publication date: 20 March 2023

Published in: Journal of Fluid Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/jfm.2023.89

zbMATH Keywords

supersonic flowshock wavesgas dynamics

Mathematics Subject Classification ID

Fluid mechanics (76-XX)

Cites Work

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• The nature of the triple point singularity in the case of stationary reflection of weak shock waves
• Computation of weak steady shock reflections by means of an unstructured shock-fitting solver
• Further results on guderley Mach reflection and the triple point paradox
• Shock wave reflection phenomena
• Numerical simulation of the Vasilev reflection
• Statistical simulation of the transition between regular and Mach reflection in steady flows
• Efficient implementation of weighted ENO schemes
• Self-Similar Solutions for Weak Shock Reflection
• Triple-Shock-Wave Intersections
• Viscosity effects on weak shock wave reflection
• The Triple Point Paradox for the Nonlinear Wave System
• Self-Similar Solutions for the Triple Point Paradox in Gasdynamics
• Weak shock reflection
• Shock Wave Dynamics
• Numerical study of the Guderley and Vasilev reflections in steady two-dimensional shallow water flow
• Analytical and numerical study of the near flow field and shape of the Mach stem in steady flows
• The physical nature of weak shock wave reflection
• Structure of Weak Non-Hugoniot Shocks
• Numerical simulation of weak shock diffraction over a wedge under the von Neumann paradox conditions

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