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Discrete Lax pair for discrete Toda equation

Commentarii mathematici Universitatis Sancti Pauli = Rikkyo Daigaku sugaku zasshi, 2003
Consider the Toda equation \[ \begin{aligned} & \tfrac1\delta(q_{n-1}(t+\delta)-q_{n-1}(t))=q_{n-1}(t+\delta)r_{n-1}(t+\delta)-q_{n-1}(t)r_n(t),\\ & \tfrac1\delta(r_n(t+\delta) - r_n(t))= q_{n-1}(t+\delta)-q_n(t)\end{aligned ...
Kyuya, Masuda, Masanobu, Murakata
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Covariance of Lax Pairs and Integrability of the Compatibility Condition

Theoretical and Mathematical Physics, 2001
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A Lax–Moser Pair of Euler’s Top

Journal of the Physical Society of Japan, 2017
A Lax–Moser pair of Euler’s top is found for both cases of continuous and discrete time variable.
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Lax pairs: a novel type of separability

Inverse Problems, 2009
An attempt is made to place into historical context the fundamental concept of Lax pairs. For economy of presentation, emphasis is placed on the effectiveness of Lax pairs for the analysis of integrable nonlinear evolution PDEs. It is argued that Lax pairs provide a deeper type of separability than the classical separation of variables.
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Lax pairs for one of hierarchies similar to the first Painlevé hierarchy

Applied Mathematics Letters, 2021
Nikolai Kudryashov
exaly  

Discrete integrable equations on face-centred cubics: consistency and Lax pairs of corner equations

Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 2022
Andrew Kels
exaly  

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