The generalized Dirichlet‐to‐Neumann map for certain nonlinear evolution PDEs
By A. S. Fokas. 2005
104 citations recorded by the source corpus.
Subfields: Mathematical Physics, Numerical Analysis, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/0705ba9eb304889f5b4f5daebf58a7ba7c7cfc3f
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In Mathematical Physics
- Jonatan Lenells
- A. S. Fokas
- Anne Boutet de Monvel
- Dmitry Shepelsky
- Shou‐Fu Tian
- B. Guo
- Nan Liu
- Yue Liu
In Numerical Analysis
- Jonatan Lenells
- Anne Boutet de Monvel
- Dmitry Shepelsky
- A. S. Fokas
- Shou‐Fu Tian
- Beatrice Pelloni
- Justin Holmer
- W. Saarloos
In Statistical and Nonlinear Physics
- Jonatan Lenells
- Dmitry Shepelsky
- Anne Boutet de Monvel
- A. S. Fokas
- Shou‐Fu Tian
- Wenxiu Ma
- Justin Holmer
- Adrian Constantin
Citations in the corpus
- The unified method: I. Nonlinearizable problems on the half-line (2011, methodology): “This result was already derived in [35] using the GLM representations for Φ1 and Φ2.”
- Integrable Nonlinear Evolution Equations on a Finite Interval (2006, methodology): “Regarding initial boundary value problems for nonlinear integrable evolution equations on the half-line we note the following: The rigorous implementation of the method of [3] to the nonlinear Schrödinger equation (NLS) was presented in [5].”