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Playing Around Resonance de Alessandro Fonda

Playing Around Resonance: Birkhäuser Advanced Texts Basler Lehrbücher

Autor Alessandro Fonda
en Limba Engleză Hardback – 22 noi 2016
This book provides an up-to-date description of the methods needed to face the existence of solutions to some nonlinear boundary value problems. All important and interesting aspects of the theory of periodic solutions of ordinary differential equations related to the physical and mathematical question of resonance are treated. The author has chosen as a model example the periodic problem for a second order scalar differential equation. In a paedagogical style the author takes the reader step by step from the basics to the most advanced existence results in the field.
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Specificații

ISBN-13: 9783319470894
ISBN-10: 3319470892
Pagini: 328
Ilustrații: XVI, 309 p. 9 illus., 1 illus. in color.
Dimensiuni: 160 x 241 x 24 mm
Greutate: 0.61 kg
Ediția:1st edition 2016
Editura: birkhäuser
Colecția Birkhäuser Advanced Texts Basler Lehrbücher
Seria Birkhäuser Advanced Texts Basler Lehrbücher

Locul publicării:Cham, Switzerland

Cuprins

1.Preliminaries on Hilbert spaces.- 2.Operators in Hilbert spaces.- 3.The semilinear problem.- 4.The topological degree.- 5.Nonresonance and topological degree.- 6.Playing around resonance.- 7.The variational method.- 8.At resonance, again.- 9.Lusternik-Schnirelmann theory. 10.The Poincaré-Birkhoff theorem.- 11.A myriad of periodic solutions.

Recenzii

“Fonda’s Playing Around Resonance focuses on the material needed to develop research in ‘the existence of solutions’ to a type of nonlinear boundary value problem. In particular, he concentrates on providing the theory to research periodic solutions to second order ordinary differential equations. … it is truly geared more toward graduate students. Summing Up: Recommended. Graduate students, researchers, and faculty.” (S. L. Sullivan, Choice, Vol. 54 (11), July, 2017)
“This is an excellent book, well organized and full of well-explained results and techniques on the subject. The proofs of the theorems are rigorous and well written, the arguments are presented in a clear and pleasurable way. The final section of each chapter … provides information useful to a better understanding of the history of the results contained in the book. … used as a textbook in an advanced course dealing with periodic solutions for second-order ordinary differential equations.” (Addolorata Salvatore, Mathematical Reviews, 2017)

Textul de pe ultima copertă

This book provides an up-to-date description of the methods needed to face the existence of solutions to some nonlinear boundary value problems. All important and interesting aspects of the theory of periodic solutions of ordinary differential equations related to the physical and mathematical question of resonance are treated. The author has chosen as a model example the periodic problem for a second order scalar differential equation. In a paedagogical style the author takes the reader step by step from the basics to the most advanced existence results in the field.

Caracteristici

Provides an up-to-date description of nonlinear boundary value problems Theory of periodic solutions of ODEs are treated Permits to fastly reach advanced scientific results and open problems in the field

Notă biografică

Alessandro Fonda ha conseguito il dottorato di ricerca presso la Scuola Internazionale Superiore di Studi Avanzati (SISSA-Trieste) nel 1988, sotto la supervisione di Jean Mawhin. Successivamente è stato ricercatore in Belgio, a Louvain-la-Neuve, prima di tornare in Italia, presso l'Università di Trieste, dove ricopre la carica di professore ordinario dal 2002. Ha ricevuto due premi dall'Académie Royale de Belgique per le sue monografie "Periodic solutions of scalar second order differential equations with a singularity" nel 1993 e "Playing around resonance. An invitation to the search of periodic solutions for second order ordinary differential equations" nel 2017. È stato invitato a tenere conferenze plenarie in numerosi convegni in Europa e negli Stati Uniti. I suoi interessi di ricerca si concentrano principalmente sull'esistenza e molteplicità delle soluzioni per problemi ai limiti relativi alle equazioni differenziali. Recentemente ha dato un contributo importante allo studio delle soluzioni periodiche per i sistemi hamiltoniani, fornendo diverse generalizzazioni del Teorema di Poincaré-Birkhoff, nel caso planare e in dimensioni superiori. Ha inoltre studiato problemi relativi alle inclusioni differenziali, alla persistenza nei sistemi dinamici e al comportamento globale delle soluzioni di sistemi planari.