Sharp global well-posedness for KdV and modified KdV on ℝ and
By James E. Colliander, Markus Keel, Gigliola Staffilani, Hideo Takaoka, Terence Tao. 2003
422 citations recorded by the source corpus.
Subfields: Electrical and Electronic Engineering, Mathematical Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/dbb09c8974148f8dff7269ea5c6d3c9a45803d4d
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Electrical and Electronic Engineering
- Zihua Guo
- Tadahiro Oh
- Andrei V. Faminskii
- Baoxiang Wang
- Jerry L. Bona
- Terence Tao
- Matthew Inglis
- Andrew Aberdein
In Mathematical Physics
- Terence Tao
- Monica Visan
- Rowan Killip
- Zihua Guo
- Gigliola Staffilani
- Tadahiro Oh
- Nikolay Tzvetkov
- Carlos E. Kenig
In Statistical and Nonlinear Physics
- Zihua Guo
- Tadahiro Oh
- Nikolay Tzvetkov
- Andrei V. Faminskii
- Monica Visan
- Terence Tao
- Rowan Killip
- Gigliola Staffilani
Citations in the corpus
- Traveling wave solutions of the Degasperis-Procesi equation (2005, neutral): “[3], both (1.”
- Global well-posedness of Korteweg-de Vries equation in H^-3/4 (R) (2008, methodology): “(1.2) It is well-known that under the Miura transform v = M(u) = ∂xu+u 2 for ′−′ (∂xu+ iu2 for ’+’) where u is a solution to (1.2), then v satisfies the KdV equation (1.1) 2000 Mathematics Subject Classification.”