Bangqing Li, Yu‐Lan Ma
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Discrete Lax pairs, reductions and hierarchies
The term `Lax pair' refers to linear systems (of various types) that are related to nonlinear equations through a compatibility condition. If a nonlinear equation possesses a Lax pair, then the Lax pair may be used to gather information about the behaviour of the solutions to the nonlinear equation.
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Nonlocal complex short pulse equation in [Formula: see text]-symmetry like symmetry breaking, breather-grammian interactions and soliton solutions. [PDF]
Amjad Z +4 more
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On quasi-integrable deformation scheme of the KdV system. [PDF]
Abhinav K, Guha P.
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A family of homogeneous equations: integrable members, Lax pairs and peakon solutions [PDF]
Priscila Leal da Silva +2 more
openalex
Boundary Lax pairs for the $A_{n}^{(1)}$ Toda field theories
Jean Avan, Anastasia Doikou
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Investigating the use of physics informed neural networks for dam-break scenarios. [PDF]
Mumtaz K +3 more
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On factorized Lax pairs for classical many-body integrable systems [PDF]
M. Vasilyev, A. Zotov
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Dromion solutions for system of ion sound and Langmuir waves using truncated Painlevé approach. [PDF]
Iqbal M +5 more
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Symmetry Reductions of the Lax Pair of the Four-Dimensional Euclidean Self-Dual Yang-Mills Equations [PDF]
Martin Legaré
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