Integrable boundary value problems for elliptic Toda lattice in a disk
Date
2007
Authors
Gürses M.
Habibulin, I.
Zheltukhin, K.
Editor(s)
Advisor
Supervisor
Co-Advisor
Co-Supervisor
Instructor
BUIR Usage Stats
1
views
views
8
downloads
downloads
Citation Stats
Series
Abstract
The concept of integrable boundary value problems for soliton equations on ℝ and ℝ+ is extended to regions enclosed by smooth curves. Classes of integrable boundary conditions in a disk for the Toda lattice and its reductions are found. © 2007 American Institute of Physics.
Source Title
Journal of Mathematical Physics
Publisher
American Institute of Physics
Course
Other identifiers
Book Title
Keywords
Degree Discipline
Degree Level
Degree Name
Citation
Permalink
Published Version (Please cite this version)
Collections
Language
English