Compatible Poisson Structures and bi-Hamiltonian Systems Related to Low-dimensional Lie Algebras
- Location
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Deutsche Nationalbibliothek Frankfurt am Main
- Extent
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1 Online-Ressource.
- Language
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Englisch
- Bibliographic citation
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Compatible Poisson Structures and bi-Hamiltonian Systems Related to Low-dimensional Lie Algebras ; volume:28 ; number:2 ; day:17 ; month:12 ; year:2020 ; pages:194-204 ; date:6.2021
Journal of nonlinear mathematical physics ; 28, Heft 2 (17.12.2020), 194-204, 6.2021
- Creator
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Haghighatdoost, Gh
Abdolhadi-Zangakani, S.
Abedi-Fardad, J.
- Contributor
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SpringerLink (Online service)
- DOI
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10.2991/jnmp.k.201104.001
- URN
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urn:nbn:de:101:1-2024040911024779893096
- Rights
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Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Last update
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14.08.2025, 10:57 AM CEST
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Associated
- Haghighatdoost, Gh
- Abdolhadi-Zangakani, S.
- Abedi-Fardad, J.
- SpringerLink (Online service)
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The hamiltonian Lie algebroids of field theories
Poisson−Lie Groups and Gauge Theory
Casimir preserving stochastic Lie–Poisson integrators
Lie–Poisson Methods for Isospectral Flows
T-folds as Poisson–Lie plurals
THE HAMILTONIAN BUNDLE OF A SYMPLECTIC LIE GROUP
Poisson vertex algebras and Hamiltonian partial differential equations
PERIODIC AUTOMORPHISMS, COMPATIBLE POISSON BRACKETS, AND GAUDIN SUBALGEBRAS
Some compatible Poisson structures and integrable bi-Hamiltonian systems on four dimensional and nilpotent six dimensional symplectic real Lie groups
Analogs of the Orthogonal, Hamiltonian, Poisson, and Contact Lie Superalgebras in Characteristic 2
Coadjoint Poisson Actions of Poisson-Lie Groups
The Lie algebra structure of degenerate Hamiltonian and Bi-Hamiltonian systems
The hamiltonian Lie algebroids of field theories
Poisson−Lie Groups and Gauge Theory
Casimir preserving stochastic Lie–Poisson integrators
Lie–Poisson Methods for Isospectral Flows
T-folds as Poisson–Lie plurals
THE HAMILTONIAN BUNDLE OF A SYMPLECTIC LIE GROUP
Poisson vertex algebras and Hamiltonian partial differential equations
PERIODIC AUTOMORPHISMS, COMPATIBLE POISSON BRACKETS, AND GAUDIN SUBALGEBRAS
Some compatible Poisson structures and integrable bi-Hamiltonian systems on four dimensional and nilpotent six dimensional symplectic real Lie groups
Analogs of the Orthogonal, Hamiltonian, Poisson, and Contact Lie Superalgebras in Characteristic 2
Coadjoint Poisson Actions of Poisson-Lie Groups
The Lie algebra structure of degenerate Hamiltonian and Bi-Hamiltonian systems
The hamiltonian Lie algebroids of field theories
Poisson−Lie Groups and Gauge Theory
Casimir preserving stochastic Lie–Poisson integrators
Lie–Poisson Methods for Isospectral Flows
T-folds as Poisson–Lie plurals
THE HAMILTONIAN BUNDLE OF A SYMPLECTIC LIE GROUP
Poisson vertex algebras and Hamiltonian partial differential equations