Nonlinear stability of overcompresive shock waves in a rotationally invariant system of viscous conservation laws

Communications in Mathematical Physics

Volumn 153, Issue 1, 1993, Pages 147-158

  Freistühler, Heinrich ^a   Liu, Tai Ping ^b  

^a RWTH AACHEN UNIVERSITY   (Germany)

^b STANFORD UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 21144479628     PISSN: 00103616     EISSN: 14320916     Source Type: Journal    
DOI: 10.1007/BF02099043     Document Type: Article

References (19)

1. Propagation of weakly nonlinear magnetoacoustic waves
2. Rotationally invariant hyperbolic waves
3. Nonlinear evolution of parallel-propagating hydromagnetic waves
4. Rotational degeneracy of hyperbolic systems of conservation laws
5. Instability of vanishing approximation to hyperbolic systems of conseration laws with rotational invariance
6. Some remarks on the structure of intermediate magnetohydrodynamic shocks
7. Linear degeneracy and shock waves
8. Dynamical stability and vanishing viscosity: A case study of a non-strictly hyperbolic system of conservation laws
9. A numerical study of a rotationally degenerate hyperbolic system. Part I: The Riemann problem
10. Nonlinear asymptotic stability of viscous shock profiles for conservation laws
11. Remarks on the stability of viscous shock waves
12. A system of non-strictly hyperbolic conservation laws arising in elasticity theory
13. On a non-strictly hyperbolic system of conservation laws
14. Stability of viscous shock waves associated with a system of non-strictly hyperbolic conservation laws
15. On MHD intermediate shocks
16. Formation, structure, and stability of MHD intermediate shocks