High order multiscale analysis of discrete integrable equations
Author:
Affiliation:
1. Universidad Politécnica de Madrid
2. Università degli Studi Roma Tre = Roma Tre University
3. Istituto di Istruzione Superiore Sansi-Leonardi-Volta, Spoleto
Abstract
Publisher
Centre pour la Communication Scientifique Directe (CCSD)
Link
https://ocnmp.episciences.org/12945/pdf
Reference19 articles.
1. V.E. Adler, On a discrete analog of the Tzitzeica equation, (arXiv:1103.5139);
2. V.E. Adler, A.I. Bobenko and Yu.B. Suris, Classification of integrable equations on quad-graphs. The consistency approach, Comm. Math. Phys. 233/3, 513-543 (2003).
3. M. Bellon and C.M. Viallet, Algebraic entropy, Comm. Math. Phys. 204, 425-37 (1999) (arXiv:chao-dyn/9805006).
4. F. Calogero, A. Degasperis and X-D. Ji, Nonlinear Schrödinger-type equations from multiscale reduction of PDEs. I and II. Jour. Math. Phys. 41/9, 6399-6443 (2000) and 42/6 2635-2652 (2001).
5. A. Degasperis, Multiscale expansion and integrability of dispersive wave equations, lectures given at the Euro Summer School "What is integrability?", Isaac Newton Institute, Cambridge, U. K., 13-24 August 2001, in Integrability edited by A. V. Mikhailov, Lecture Notes in Physics Volume 767, 215-244, Springer, Berlin-Heidelberg (2009).
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