Boussinesq equations and other systems for small-amplitude long waves in nonlinear dispersive media: II. The nonlinear theory
By Jerry L. Bona, Min Chen, Jean-Claude Saut. 2004
424 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/927d55db7d4fb7b214383d1118a55c6e0a9d0af0
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In Applied Mathematics
- David Lannes
- Jean-Claude Saut
- Borys Álvarez-Samaniego
- Jerry L. Bona
- Nikolay Tzvetkov
- Lionel Rosier
- Li Xu
- Nicolas Burq
In Mathematical Physics
- Jean-Claude Saut
- David Lannes
- Borys Álvarez-Samaniego
- Jerry L. Bona
- Nikolay Tzvetkov
- Lionel Rosier
- Carlos E. Kenig
- Felipe Linares
In Statistical and Nonlinear Physics
- David Lannes
- Nikolay Tzvetkov
- Jerry L. Bona
- Lionel Rosier
- Borys Álvarez-Samaniego
- Jean-Claude Saut
- Carlos E. Kenig
- A. Alexandrou Himonas
Citations in the corpus
- CONTROL OF THE SURFACE OF A FLUID BY A WAVEMAKER (2004, background): “) Recently, whole a family of different (although formally equivalent) Boussinesq systems has been derived and studied in [3].”
- Asymptotic Models for Internal Waves (2007, methodology): “The strategy followed here is inspired by that initiated in [8, 9, 10].”
- Sharp well-posedness results for the BBM equation (2008, methodology): “1 Bilinear Estimates The goal of this subsection is to prove two helpful inequalities (see also [7]).”
- Large time existence for 3D water-waves and asymptotics (2007, methodology): “Following [7], these systems where derived in a systematic way in [6,5,10,9].”