Existence and Uniqueness of Entropy Solution of Scalar Conservation Laws with a Flux Function Involving Discontinuous Coefficients
By Florence Bachmann, Julien Vovelle. 2006
92 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/1f06a35615dc397d7b4c8458d7567478f363412f
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In Applied Mathematics
- Benoit Perthame
- St'ephane Mischler
- Alexander Kurganov
- Bertrand Cloez
- Nicola Bellomo
- Pierre Gabriel
- J. Scher
- Julien Vovelle
In Computational Mechanics
- Benoit Perthame
- Alexander Kurganov
- Marie-Odile Bristeau
- Fabien Marche
- Emmanuel Audusse
- Nicola Bellomo
- Bertrand Cloez
- St'ephane Mischler
Citations in the corpus
- A Hamilton-Jacobi approach to junction problems and application to traffic flows (2011, unknown): “On the other hand, the analysis of scalar conservation laws with discontinuous flux functions has been extensively studied, we refer to [3, 10, 32] and references therein.”
- Existence of solutions of the hyperbolic Keller-Segel model (2006, background): “But extra terms enter into this entropy structure because of the space dependency of the flux and this leads to specific difficulties (see [3, 1, 2, 8] and the references therein).”