The relative entropy method for the stability of intermediate shock waves ; the rich case

Denis Serre 1 Alexis Vasseur 2
1 UMPA-ENSL - Unité de Mathématiques Pures et Appliquées
2 Departement of Mathematics [Austin]
Abstract : M.-J. Kang and one of us [2] developed a new version of the relative entropy method, which is efficient in the study of the long-time stability of extreme shocks. When a system of conservation laws is rich, we show that this can be adapted to the case of intermediate shocks.
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Denis Serre, Alexis Vasseur. The relative entropy method for the stability of intermediate shock waves ; the rich case. Discrete and Continuous Dynamical Systems - Series A, American Institute of Mathematical Sciences, 2016, 36 (8), pp.4569-4577. ⟨ensl-01402385⟩

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