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2006-06-15
Nonlinear Dispersive Equations: Local And Global Analysis - de Terence Tao (Author)
Details Nonlinear Dispersive Equations: Local And Global Analysis
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| Le Titre Du Livre | Nonlinear Dispersive Equations: Local And Global Analysis |
| Date de Parution | 2006-06-15 |
| Traducteur | Titan Sunah |
| Chiffre de Pages | 110 Pages |
| Taille du fichier | 47.81 MB |
| Langue du Livre | Français & Anglais |
| Éditeur | Ziff Davis Media |
| ISBN-10 | 5829094741-LXC |
| Format de Document | AMZ PDF ePub DOCM UOF |
| Écrivain | Terence Tao |
| ISBN-13 | 603-9201259097-EJL |
| Nom de Fichier | Nonlinear-Dispersive-Equations-Local-And-Global-Analysis.pdf |
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Tao Terence Nonlinear dispersive equations Local and global analysis CBMS Regional Conference Series in Mathematics Local and global analysis CBMS Regional Conference Series in Mathematics
T Tao Nonlinear dispersive equations Local and global analysis CBMS Regional Conference Series in Mathematics 106 Providence RI American Mathematical Society AMS xv 373 p 2006 Local and global analysis CBMS Regional Conference Series in Mathematics 106
Noté 505 Achetez Nonlinear Dispersive Equations Local and Global Analysis CBMS Regional Conference Series in Mathematics by Terence Tao 20Jul2006 Paperback de Terence Tao ISBN sur des millions de livres livrés chez vous en 1 jour
Noté 505 Achetez Nonlinear Dispersive Equations Local and Global Analysis CBMS Regional Conference Series in Mathematics by Terence Tao 20060630 de ISBN sur des millions de livres livrés chez vous en 1 jour
Nonlinear dispersive equations Local and global analysis CBMS Regional Conference Series in Mathematics 106 Published for the Conference Board of the Mathematical Sciences Washington DC by the American Mathematical Society Providence RI 2006 xvi373 pp
32 Tao Terence Nonlinear dispersive equations Published for the Conference Board of the Mathematical Sciences Washington DC CBMS Regional Conference Series in Mathematics Tome 106 2006 pp xvi373 Local and global analysis MR 2233925
This textbook introduces the wellposedness theory for initialvalue problems of nonlinear dispersive partial differential equations with special focus on two key models the Korteweg–de Vries equation and the nonlinear Schrödinger equation