Nonlinear integrable systems containing the canonical subsystems of distinct physical origins-Reference-Cited by-同舟云学术

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Nonlinear integrable systems containing the canonical subsystems of distinct physical origins

Published:2020-01 Issue:3 Volume:384 Page:126081
ISSN:0375-9601
Container-title:Physics Letters A
language:en
Short-container-title:Physics Letters A

Author:

Vakhnenko Oleksiy O.^ORCID

Funder

National Academy of Sciences of Ukraine

Publisher

Elsevier BV

Subject

General Physics and Astronomy

Reference74 articles.

1. Vibration of a chain with nonlinear interaction;Toda;J. Phys. Soc. Jpn.,1967

2. Wave propagation in anharmonic lattices;Toda;J. Phys. Soc. Jpn.,1967

3. O polnoy integriruyemosti i stokhastizatsii v diskretnykh dinamicheskikh sistemakh;Manakov;Zh. Eksp. Teor. Fiz.,1974

4. Complete integrability and stochastization of discrete dynamical systems;Manakov;J. Exp. Theor. Phys.,1975

5. On the Toda lattice. II: inverse-scattering solution;Flaschka;Prog. Theor. Phys.,1974

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1. Dipole-monopole criticality and chargeless half mode in an integrable gauge-coupled pseudoexciton-phonon system on a regular one-dimensional lattice;Physical Review E;2023-08-30

2. Rogue wave patterns to the artificial synchronization of three uncoupled Ablowitz−Ladik systems in the framework of Babalic−Cârstea auxiliary Lax representation;The European Physical Journal Plus;2022-11-30

3. Davydov–Kyslukha model as the starting point in the development of integrable multi-component nonlinear dynamical systems on quasi-one-dimensional lattices;Low Temperature Physics;2022-11

4. Dipole–monopole alternative in nonlinear dynamics of an integrable gauge-coupled exciton-phonon system on a one-dimensional lattice;The European Physical Journal Plus;2022-10-25

5. Nonlinear dynamics of an integrable gauge-coupled exciton-phonon system on a regular one-dimensional lattice;Low Temperature Physics;2022-03

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