The main characteristic of this classic exposition of the inverse scattering method and its applications to soliton theory is its consistent Hamiltonian approach to the theory. The nonlinear Schrodinger equation is considered as a main example, forming the first part of the book. The second part examines such fundamental models as the sine-Gordon equation and the Heisenberg equation, the classification of integrable models and methods for constructing their solutions
Using a mathematical approach accessible to graduate students of physics and engineering, we show ho...
We study the non-equilibrium dynamics obtained by an abrupt change (a quench) in the parameters of a...
Abstract. The models of the nonlinear optics in which solitons appeared are considered. These models...
This book will be a valuable addition to the growing literature in the area and essential reading fo...
Preface In the past decades now a famous class of evolution equations has been discovered and intens...
This book presents a detailed mathematical analysis of scattering theory, obtains soliton solutions,...
In mathematics an inverse scattering transformation is a method for solving some nonlinear equations...
The study of soliton systems continues to be a highly rewarding exercise in nonlinear dynamics, even...
Nonlinear evolution equations play enormous significant roles to work with complicated physical phen...
Nonlinear Schrodinger (NLS) systems are important examples of physically-significant nonlinear evolu...
In the 25 years of its existence Soliton Theory has drastically expanded our understanding of "integ...
A nonlocal nonlinear Schrödinger (NLS) equation was recently introduced and shown to be an integrab...
International audienceNonlinear Dispersive Equations are partial differential equations that natural...
In recent years there have been important and far reaching developments in the study of nonlinear wa...
Over the past 45 years we have seen a growing interest in integrable linear systems and their applic...
Using a mathematical approach accessible to graduate students of physics and engineering, we show ho...
We study the non-equilibrium dynamics obtained by an abrupt change (a quench) in the parameters of a...
Abstract. The models of the nonlinear optics in which solitons appeared are considered. These models...
This book will be a valuable addition to the growing literature in the area and essential reading fo...
Preface In the past decades now a famous class of evolution equations has been discovered and intens...
This book presents a detailed mathematical analysis of scattering theory, obtains soliton solutions,...
In mathematics an inverse scattering transformation is a method for solving some nonlinear equations...
The study of soliton systems continues to be a highly rewarding exercise in nonlinear dynamics, even...
Nonlinear evolution equations play enormous significant roles to work with complicated physical phen...
Nonlinear Schrodinger (NLS) systems are important examples of physically-significant nonlinear evolu...
In the 25 years of its existence Soliton Theory has drastically expanded our understanding of "integ...
A nonlocal nonlinear Schrödinger (NLS) equation was recently introduced and shown to be an integrab...
International audienceNonlinear Dispersive Equations are partial differential equations that natural...
In recent years there have been important and far reaching developments in the study of nonlinear wa...
Over the past 45 years we have seen a growing interest in integrable linear systems and their applic...
Using a mathematical approach accessible to graduate students of physics and engineering, we show ho...
We study the non-equilibrium dynamics obtained by an abrupt change (a quench) in the parameters of a...
Abstract. The models of the nonlinear optics in which solitons appeared are considered. These models...