The sine-Gordon Model and its Applications From Pendula and Josephson Junctions to Gravity and High-Energy Physics /

Detalles Bibliográficos
Otros autores o Colaboradores: Cuevas-Maraver, Jesús (ed.), Kevrekidis, Panayotis G (ed.), Williams, Floyd (ed.)
Formato: Libro
Lengua:inglés
Datos de publicación: Cham : Springer International Publishing : Imprint: Springer, 2014.
Series:Nonlinear Systems and Complexity, 10
Temas:
Acceso en línea:http://dx.doi.org/10.1007/978-3-319-06722-3
Resumen:The sine-Gordon model is a ubiquitous model of Mathematical Physics with a wide range of applications extending from coupled torsion pendula and Josephson junction arrays to gravitational and high-energy physics models. The purpose of this book is to present a summary of recent developments in this field, incorporating both introductory background material, but also with a strong view towards modern applications, recent experiments, developments regarding the existence, stability, dynamics and asymptotics of nonlinear waves that arise in the model. This book is of particular interest to a wide range of researchers in this field, but serves as an introductory text for young researchers and students  interested in the topic. The book consists of well-selected thematic chapters on diverse mathematical and physical aspects of the equation carefully chosen and assigned.
Descripción Física:xiii, 263 p. : il.
ISBN:9783319067223
ISSN:2195-9994 ;
DOI:10.1007/978-3-319-06722-3

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245 1 4 |a The sine-Gordon Model and its Applications   |h [libro electrónico] : ;   |b From Pendula and Josephson Junctions to Gravity and High-Energy Physics /   |c edited by Jesús Cuevas-Maraver, Panayotis G. Kevrekidis, Floyd Williams. 
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505 0 |a From the Contents: The sine-Gordon Model: General Background, Physical Motivations, Inverse Scattering, and Solitons -- Sine-Gordon Equation: From Discrete to Continuum -- Soliton Collisions -- The Traveling Kink Problem: Radiation Phenomena, Resonances, Pinning and How to Avoid It. 
520 |a The sine-Gordon model is a ubiquitous model of Mathematical Physics with a wide range of applications extending from coupled torsion pendula and Josephson junction arrays to gravitational and high-energy physics models. The purpose of this book is to present a summary of recent developments in this field, incorporating both introductory background material, but also with a strong view towards modern applications, recent experiments, developments regarding the existence, stability, dynamics and asymptotics of nonlinear waves that arise in the model. This book is of particular interest to a wide range of researchers in this field, but serves as an introductory text for young researchers and students  interested in the topic. The book consists of well-selected thematic chapters on diverse mathematical and physical aspects of the equation carefully chosen and assigned. 
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