Publication: Global Well-Posedness of mKdV in L2 (T,R)
Global Well-Posedness of mKdV in L2 (T,R)
Date
Date
Date
2005
Journal Article
Published version
Citations
Kappeler, T., & Topalov, P. (2005). Global Well-Posedness of mKdV in L2 (T,R). Communications in Partial Differential Equations, 30(3), 435–449. https://doi.org/10.1081/PDE-200050089
Abstract
Abstract
Abstract
We show that the Miura map L2(T) → H-1(T), r↦rx + r2 is a global fold and then apply our results on global well-posedness of KdV in H-1(T) to show that mKdV is globally well-posed in L2(T).
Metrics
Views
134 since deposited on 2010-03-03
Acq. date: 2025-11-12
Additional indexing
Creators (Authors)
Journal/Series Title
Journal/Series Title
Journal/Series Title
Volume
Volume
Volume
30
Number
Number
Number
3
Page range/Item number
Page range/Item number
Page range/Item number
435
Page end
Page end
Page end
449
Item Type
Item Type
Item Type
Journal Article
In collections
Keywords
Global in time existence, Initial value problem, Modified KdV
Language
Language
Language
English
Publication date
Publication date
Publication date
2005
Date available
Date available
Date available
2010-03-03
ISSN or e-ISSN
ISSN or e-ISSN
ISSN or e-ISSN
0360-5302
OA Status
OA Status
OA Status
Closed
Publisher DOI
Metrics
Views
134 since deposited on 2010-03-03
Acq. date: 2025-11-12
Citations
Kappeler, T., & Topalov, P. (2005). Global Well-Posedness of mKdV in L2 (T,R). Communications in Partial Differential Equations, 30(3), 435–449. https://doi.org/10.1081/PDE-200050089
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