Poisson bracket algebra < Poisson brackets < Poisson cohomology

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List of bibliographic references

Number of relevant bibliographic references: 21.
[0-20] [0 - 20][0 - 21][20-20][20-40]

Ident.	Authors (with country if any)	Title
000090 (1983)	B. G. Konopelchenko [Russie]	Nonlinear Transformations and Integrable Evolution Equations
000461 (1984)		Asymptotic and geometric quantization
000480 (1981)		On Hamiltonian structure of integrable equations under the group and matrix reductions
000A69 (1998)	Mikhail Karasev [Russie]	Advances in quantization: quantum tensors, explicit star-products, and restriction to irreducible leaves
001013 (1992)	L. Fehér [Irlande (pays), Hongrie] ; L. O'Raifeartaigh [Irlande (pays)] ; P. Ruelle [Irlande (pays)] ; I. Tsutsui [Irlande (pays)] ; A. Wipf [Suisse]	On Hamiltonian reductions of the Wess-Zumino-Novikov-Witten theories
001026 (1982)	S. S. Demidov [Russie]	The study of partial differential equations of the first order in the 18th and 19th centuries
001235 (1982)	Roe Goodman [États-Unis] ; Nolan R. Wallach [États-Unis]	Classical and quantum-mechanical systems of Toda lattice type. I
001309 (1983)	D. I. Olive [États-Unis, Royaume-Uni] ; N. Turok [États-Unis, Royaume-Uni]	Algebraic structure of Toda systems
001516 (2001)	Joseph Donin [Israël, Allemagne]	Uh(g) invariant quantization of coadjoint orbits and vector bundles over them
001595 (1987)		ANALOGUES OF THE OBJECTS OF LIE GROUP THEORYFOR NONLINEAR POISSON BRACKETS
001597 (1981)	M. A. Olshanetsky [Russie] ; A. M. Perelomov [Russie]	Classical integrable finite-dimensional systems related to Lie algebras
001853 (1987)	V. S. Gerdjikov [Bulgarie]	The Zakharov-Shabat dressing method and the representation theory of the semisimple Lie algebras
001B60 (1983)	I. V. Cherednik	Becklund—Darboux transformation for classical Yang—Baxter bundles
002102 (2010)	J A De Azcrraga [Espagne] ; J M Izquierdo [Espagne]	n-ary algebras: a review with applications
002193 (1992)	I. M. Khamitov	Canonical fields in the quantum sh-Gordon model
002621 (1976)	M. A. Olshanetsky [Russie] ; A. M. Perelomov [Russie]	Completely integrable Hamiltonian systems connected with semisimple Lie algebras
002755 (1976)	Jan J. Sławianowski [Pologne]	Deformable gyroscope in a non-euclidean space classical, non-relativistic theory
002B56 (2012)	José A. Vallejo	Symplectic connections and Fedosov's quantization on supermanifolds
003112 (1984)		INTEGRABLE EULER EQUATIONS ASSOCIATED WITH FILTRATIONS OF LIE ALGEBRAS
003194 (1985)	V. G. Drinfel'D ; V. V. Sokolov	Lie algebras and equations of Korteweg-de Vries type
003252 (1985)	B. G. Konopelchenko [Russie]	Hamiltonian structure of the general integrable equations under reductions

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