Analytical reconsideration of the von Neumann paradox in the reflection of a shock wave over a wedge
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Publication:5303912
DOI10.1063/1.2896286zbMath1182.76797OpenAlexW2058963724MaRDI QIDQ5303912
E. I. Vasil'ev, Tov Elperin, Gabi Ben-Dor
Publication date: 18 March 2010
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/7eafdf81920e5309a378e0baf28af684da69319e
Related Items (11)
Numerical study of the Guderley and Vasilev reflections in steady two-dimensional shallow water flow ⋮ The von Neumann paradox for the Euler equations ⋮ Prediction of triple point trajectory on two-dimensional unsteady shock reflection over single surfaces ⋮ Similarity in Mach stem evolution and termination in unsteady shock-wave reflection ⋮ Viscous jetting and Mach stem bifurcation in shock reflections: experiments and simulations ⋮ Shock focusing in a planar convergent geometry: experiment and simulation ⋮ Propagation of a planar shock wave along a convex–concave ramp ⋮ The nature of the triple point singularity in the case of stationary reflection of weak shock waves ⋮ On regular reflection to Mach reflection transition in inviscid flow for shock reflection on a convex or straight wedge ⋮ Numerical simulation of the Vasilev reflection ⋮ Irregular self-similar configurations of shock-wave impingement on shear layers
Cites Work
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- Shock wave reflection phenomena
- Mach reflection and interaction of weak shock waves under the von Neumann paradox conditions
- Self-Similar Solutions for Weak Shock Reflection
- Triple-Shock-Wave Intersections
- The Triple Point Paradox for the Nonlinear Wave System
- The wall-jetting effect in Mach reflection: theoretical consideration and numerical investigation
- The physical nature of weak shock wave reflection
- Interaction of Shock Waves
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