Dispersive Partial Differential Equations
Autor M. Burak Erdo¿an, Nikolaos Tzirakisen Limba Engleză Hardback – 15 noi 2016
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Specificații
ISBN-13: 9781107149045
ISBN-10: 1107149045
Pagini: 204
Ilustrații: 65 exercises
Dimensiuni: 157 x 235 x 17 mm
Greutate: 0.49 kg
Editura: Cambridge University Press
Locul publicării:New York, United States
ISBN-10: 1107149045
Pagini: 204
Ilustrații: 65 exercises
Dimensiuni: 157 x 235 x 17 mm
Greutate: 0.49 kg
Editura: Cambridge University Press
Locul publicării:New York, United States
Cuprins
Preface; Notation; 1. Preliminaries and tools; 2. Linear dispersive equations; 3. Methods for establishing wellposedness; 4. Global dynamics of nonlinear dispersive PDEs; 5. Applications of smoothing estimates; References; Index.
Recenzii
'The exercises in each chapter, while not at all trivial, tremendously enhance one's understanding of the material. The focus on periodic boundary conditions sets this book apart from related ones in the area, and yet the authors do a nice job discussing related well-posedness results and estimates on the real line as well. While certainly not meant for students without any analysis background, a thorough work-through of this book certainly brings one to the frontier of the theory of nonlinear dispersive PDEs.' Eric Stachura, MAA Reviews
'The book is a manual for beginning graduate students in the field of the general theory of nonlinear partial differential equations. The material is presented in the rigorous mathematical style, providing proofs of formal theorems, rather than less strict considerations which may be often encountered in physics literature.' Boris A. Malomed, Zentralblatt MATH
'The book is a manual for beginning graduate students in the field of the general theory of nonlinear partial differential equations. The material is presented in the rigorous mathematical style, providing proofs of formal theorems, rather than less strict considerations which may be often encountered in physics literature.' Boris A. Malomed, Zentralblatt MATH
Descriere
Introduces nonlinear dispersive partial differential equations in a detailed yet elementary way without compromising the depth and richness of the subject.