The Inverse Scattering Transform on the Line.- C-Integrable Nonlinear Partial Differential Equations.- Integrable Lattice Equations.- The Inverse Spectral Method on the Plane.- Dispersion Relations for Nonlinear Waves and the Schottky Problem.- The Isomonodromy Method and the Painlevé Equations.- The Cauchy Problem for Doubly Periodic Solutions of KP-H Equation.- Integrable Singular Integral Evolution Equations.- Long-Time Asymptotics for Integrable Nonlinear Wave Equations.- The Generation and Propagation of Oscillations in Dispersive Initial Value Problems and Their Limiting Behavior.- Differential Geometry Hydrodynamics of Soliton Lattices.- Bi-Hamiltonian Structures and Integrability.- On the Symmetries of Integrable Systems.- The n-Component KP Hierarchy and Representation Theory.- Compatible Brackets in Hamiltonian Mechanics.- Symmetries - Test of Integrability.- Conservation and Scattering in Nonlinear Wave Systems.- The Quantum Correlation Function as the ? Function of Classical Differential Equations.- Lattice Models in Statistical Mechanics and Soliton Equations.- Elementary Introduction to Quantum Groups.- Knot Theory and Integrable Systems.- Solitons and Computation.- Symplectic Aspects of Some Eigenvalue Algorithms.- Whiskered Tori for NLS Equations.- Index of Contributors.
The Inverse Scattering Transform on the Line.- C-Integrable Nonlinear Partial Differential Equations.- Integrable Lattice Equations.- The Inverse Spectral Method on the Plane.- Dispersion Relations for Nonlinear Waves and the Schottky Problem.- The Isomonodromy Method and the Painlevé Equations.- The Cauchy Problem for Doubly Periodic Solutions of KP-H Equation.- Integrable Singular Integral Evolution Equations.- Long-Time Asymptotics for Integrable Nonlinear Wave Equations.- The Generation and Propagation of Oscillations in Dispersive Initial Value Problems and Their Limiting Behavior.- Differential Geometry Hydrodynamics of Soliton Lattices.- Bi-Hamiltonian Structures and Integrability.- On the Symmetries of Integrable Systems.- The n-Component KP Hierarchy and Representation Theory.- Compatible Brackets in Hamiltonian Mechanics.- Symmetries - Test of Integrability.- Conservation and Scattering in Nonlinear Wave Systems.- The Quantum Correlation Function as the ? Function of Classical Differential Equations.- Lattice Models in Statistical Mechanics and Soliton Equations.- Elementary Introduction to Quantum Groups.- Knot Theory and Integrable Systems.- Solitons and Computation.- Symplectic Aspects of Some Eigenvalue Algorithms.- Whiskered Tori for NLS Equations.- Index of Contributors.
This monograph is planned to provide the application of the soliton theory to solve certain practical problems selected from the fields of solid mechanics, fluid mechanics and biomechanics. The work...
Solitons are nonlinear waves which behave like interacting particles. When first proposed in the 19th century, leading mathematical physicists denied that such a thing could exist. Now they are...
Soliton theory is an important branch of applied mathematics and mathematical physics. An active and productive field of research, it has important applications in fluid mechanics, nonlinear optics,...
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