This volume, whose contributors include leading researchers in their field, covers a wide range of topics surrounding Integrable Systems, from theoretical developments to applications. Comprising a unique collection of research articles and surveys, the book aims to serve as a bridge between the various areas of Mathematics related to Integrable Systems and Mathematical Physics.
Recommended for postgraduate students and early career researchers who aim to acquire knowledge in this area in preparation for further research, this book is also suitable for established researchers aiming to get up to speed with recent developments in the area, and may very well be used as a guide for further study.
Provides the reader with recent developments in Integrable Systems
Elucidates relationships between previously unrelated areas in Mathematics and Mathematical Physics
Includes methods from algebraic geometry and Lie theory to partial differential equations and theoretical physics
Provides the reader with recent developments in Integrable Systems Elucidates relationships between previously unrelated areas in Mathematics and Mathematical Physics Includes methods from algebraic geometry and Lie theory to partial differential equations and theoretical physics
Victor M. Buchstaber
Integrable Systems Quantization Hamiltonian Systems Elliptic Calogero-Moser Hamiltonian Painleve Equations Navier-Stokes Type Equations Akhmediev Breathers Backlund Transformations Quadro-Cubic Cremona Transformations Braided Yangians Witt Virasoro Algebra