Reductions ofN-wave interactions related to low-rank simple Lie algebras: I. ℤ2-reductions
Authors:
- V S GerdjikovVGV S Gerdjikov
- G G GrahovskiGGG G Grahovski
- N A KostovNKN A Kostov
- 31 October 2001
- journal article
- Published by IOP Publishing in Journal of Physics A: General Physics
- Vol. 34 (44) , 9425-9461
Abstract
No abstract availableAll Related Versions
This publication has 18 references indexed in Scilit:
- Completeness of the eigenfunctions for the Caudrey–Beals–Coifman systemJournal of Mathematical Physics, 1994
- On the complete integrability of completely integrable systemsCommunications in Mathematical Physics, 1991
- Generalised Fourier transforms for the soliton equations. Gauge-covariant formulationInverse Problems, 1986
- Scattering and inverse scattering for first order systemsCommunications on Pure and Applied Mathematics, 1984
- The generating operator for the n × n linear systemPhysica D: Nonlinear Phenomena, 1981
- The reduction problem and the inverse scattering methodPhysica D: Nonlinear Phenomena, 1981
- Integrable nonlinear Klein-Gordon equations and Toda latticesCommunications in Mathematical Physics, 1980
- Space-time evolution of nonlinear three-wave interactions. I. Interaction in a homogeneous mediumReviews of Modern Physics, 1979
- The Three‐Wave Interaction—A Nondispersive PhenomenonStudies in Applied Mathematics, 1976
- Description of extraordinary representations of the group PGL(2, Q2)Functional Analysis and Its Applications, 1975