Entropy methods for reaction-diffusion equations: slowly growing a-priori bounds
By Laurent Desvillettes, Klemens Fellner. 2008
78 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/e4a143a8ea83bea6b6f6d2b9c85d350e87f02167
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In Applied Mathematics
- Julian Fischer
- Klemens Fellner
- José A. Cañizo
- Laurent Desvillettes
- Cédric Villani
- A. Jungel
- Yan Guo
- Robert M. Strain
In Computational Theory and Mathematics
In Mathematical Physics
- Julian Fischer
- Klemens Fellner
- José A. Cañizo
- Laurent Desvillettes
- Cédric Villani
- Robert M. Strain
- Feng-Yu Wang
- Yan Guo
Citations in the corpus
- Improved Duality Estimates and Applications to Reaction-Diffusion Equations (2013, methodology): “3) converge towards equilibrium exponentially fast (with explicitly computable constants) in any H norm (p ∈ ), thanks to interpolation arguments similar to those exposed in [10].”
- Global Existence of Renormalized Solutions to Entropy-Dissipating Reaction–Diffusion Systems (2015, unknown): “[8, 9, 10, 11, 29].”
- Weak–strong uniqueness of solutions to entropy-dissipating reaction–diffusion equations (2017, methodology): “The proof of the adjusted relative entropy inequality makes use of the following entropy dissipation estimate for renormalized solutions, which is also of independent interest as entropy dissipation inequalities may be used to analyze the long-time behavior of solutions (see [7, 8, 9, 10, 18, 30] an”