On the M-XX equation
solv-int
2007-05-23 v1 Exactly Solvable and Integrable Systems
Authors:
R. Myrzakulov
Abstract
The (2+1)-dimensional integrable M-XX equation is considered.
Keywords
Cite
@article{arxiv.solv-int/9904011,
title = {On the M-XX equation},
author = {R. Myrzakulov},
journal= {arXiv preprint arXiv:solv-int/9904011},
year = {2007}
}
Comments
9 pages, Latex, no figures
Related papers
View all related →
solv-int · Physics
On some soliton equations in 2+1 dimensions and their 1+1 and/or 2+0 dimensional integrable reductions
F. B. Altynbaeva, A. K. Danlybaeva, G. N. Nugmanova, R. N. Syzdykova
2007-05-23
Differential Geometry · Mathematics
Geometry and integrability of the M-LXIX equation
Kuralay Myrzakul, R. Myrzakulov
2007-05-23
Mathematical Physics · Physics
A (2+1)-dimensional integrable spin model(the M-XXII equation) and Differential geometry of curves/surfaces
R. Myrzakulov
2007-05-23
Exactly Solvable and Integrable Systems · Physics
Integrable equations with negative evolution numbers
Andrei Pogrebkov
2026-05-27
Differential Geometry · Mathematics
Integrable geometry and Soliton equations in 2+1 dimensions
R. Myrzakulov
2007-05-23
solv-int · Physics
Soliton equations in 2+1 dimensions: reductions, bilinearizations and simplest solutions
N. K. Bliev, G. N. Nugmanova, R. N. Syzdykova, R. Myrzakulov
2007-05-23
Exactly Solvable and Integrable Systems · Physics
Towards the classification of integrable differential-difference equations in 2 + 1 dimensions
E. V. Ferapontov, V. S. Novikov, I. Roustemoglou
2015-06-15
Analysis of PDEs · Mathematics
Some multi-valued solutions to Monge-Ampere equations
Luis Caffarelli, YanYan Li
2007-05-23
Exactly Solvable and Integrable Systems · Physics
Well-posed Cauchy problem and the Hamiltonian form of (2+1) nonlinear equations integrable by inverse scattering transform
Leonid Nizhnik
2024-12-24
Mathematical Physics · Physics
Integrable systems in spaces of arbitrary dimension
A. N. Leznov
2007-05-23
Exactly Solvable and Integrable Systems · Physics
Fourier form of the dressing method: simple example of integrable (2+1)-dimensional integral-differential equation
A. I. Zenchuk
2016-09-08
solv-int · Physics
On integrable deformations of the spherical top
Andrey Tsiganov
2009-10-31
Exactly Solvable and Integrable Systems · Physics
On discrete integrable equations of higher order
V. E. Adler, V. V. Postnikov
2014-08-27
Differential Geometry · Mathematics
The L-equivalent counterpart of the M-III equation
R. Myrzakulov, A. K. Danlybaeva
2012-04-15
Discrete Mathematics · Computer Science
A multidimensional maximum bisection problem
Zoran Maksimovic
2015-06-26
Exactly Solvable and Integrable Systems · Physics
Multidimensional Integrable Deformations of Integrable PDEs
Matteo Casati, Danda Zhang
2023-12-21
solv-int · Physics
On superposition of the autoBaecklund transformations for (2+1)-dimensional integrable systems
E. T. Ganzha, S. P. Tsarev
2008-02-03
solv-int · Physics
On the simplest (2+1) dimensional integrable spin systems and their equivalent nonlinear Schr\"odinger equations
R. Myrzakulov, S. Vijayalakshmi, R. N. Syzdykova, M. Lakshmanan
2009-10-31
Exactly Solvable and Integrable Systems · Physics
Integrable (2+1)-Dimensional Spin Models with Self-Consistent Potentials
R. Myrzakulov, G. Mamyrbekova, G. Nugmanova, M. Lakshmanan
2015-08-18
Classical Physics · Physics
On Maxwell's electrodynamics in two spatial dimensions
D. Boito, L. N. S. de Andrade, G. de Sousa, R. Gama +1
2021-05-19
Exactly Solvable and Integrable Systems · Physics
Multidimensional integrable systems from contact geometry
A. Sergyeyev
2026-02-16
Numerical Analysis · Mathematics
Theoretical analysis and numerical solution to a vector equation $Ax-\|x\|_1x=b$
Yuezhi Wang, Gwi Soo Kim, Jie Meng
2026-04-14
solv-int · Physics
On completeness of the Moutard transformations
E. I. Ganzha
2008-02-03
solv-int · Physics
The General Solution of the Complex Monge-Amp\`ere Equation in two dimensional space
D. B. Fairlie, A. N. Leznov
2007-05-23
Exactly Solvable and Integrable Systems · Physics
UV manifold and integrable systems in spaces of arbitrary dimension
Andrey N. Leznov
2015-06-26