Existence of Dafermos profiles for singular shocks
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[1] Stephen Schecter. Undercompressive shock waves and the Dafermos regularization , 2002 .
[2] F. Dumortier,et al. Geometric Singular Perturbation Theory Beyond Normal Hyperbolicity , 2001 .
[3] Stephen Schecter,et al. Composite Waves in the Dafermos Regularization , 2004 .
[4] Pavol Brunovský,et al. Cr-Inclination Theorems for Singularly Perturbed Equations , 1999 .
[5] José Carlos Goulart de Siqueira,et al. Differential Equations , 1919, Nature.
[6] M. Sever. Viscous structure of singular shocks , 2002 .
[7] Peter Szmolyan,et al. Geometric Analysis of the Singularly Perturbed Planar Fold , 2001 .
[8] Freddy Dumortier,et al. Canard Cycles and Center Manifolds , 1996 .
[9] G. M.,et al. Partial Differential Equations I , 2023, Applied Mathematical Sciences.
[10] Barbara Lee Keyfitz,et al. A strictly hyperbolic system of conservation laws admitting singular shocks , 1990 .
[11] B. Deng,et al. Homoclinic bifurcations with nonhyperbolic equilbria , 1990 .
[12] Weishi Liu,et al. Multiple viscous wave fan profiles for Riemann solutions of hyperbolic systems of conservation laws , 2004 .
[13] Stephen Schecter,et al. Structurally Stable Riemann Solutions , 1996 .
[14] D. Schaeffer,et al. Nonstrictly Hyperbolic Conservation Laws with a Parabolic Line , 1993 .
[15] R. Sanders,et al. LACK OF HYPERBOLICITY IN THE TWO-FLUID MODEL FOR TWO-PHASE INCOMPRESSIBLE FLOW , 2003 .
[16] B. Sandstede,et al. Fast and Slow Waves in the FitzHugh–Nagumo Equation , 1997 .
[17] B. Keyfitz,et al. A viscosity approximation to a system of conservation laws with no classical Riemann solution , 1989 .
[18] Neil Fenichel. Geometric singular perturbation theory for ordinary differential equations , 1979 .
[19] Barbara Lee Keyfitz,et al. SPACES OF WEIGHTED MEASURES FOR CONSERVATION LAWS WITH SINGULAR SHOCK SOLUTIONS , 1995 .
[20] Christopher Jones,et al. Geometric singular perturbation theory , 1995 .
[21] Constantine M. Dafermos,et al. Solution of the Riemann problem for a class of hyperbolic systems of conservation laws by the viscosity method , 1973 .
[22] Christopher K. R. T. Jones,et al. Tracking invariant manifolds with di erential forms in singularly per-turbed systems , 1994 .
[23] Athanasios E. Tzavaras,et al. Wave interactions and variation estimates for self-similar zero-viscosity limits in systems of conservation laws , 1996 .
[24] Stephen Schecter,et al. Computation of Riemann solutions using the Dafermos regularization and continuation , 2004 .
[25] Christopher K. R. T. Jones,et al. A Primer on the Exchange Lemma for Fast-Slow Systems , 2001 .
[26] J. Smoller. Shock Waves and Reaction-Diffusion Equations , 1983 .