The Lie structure of C* and Poisson algebras
Janusz Grabowski (1985)
Studia Mathematica
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Displaying similar documents to “The algebra of compact operators does not have any finite-codimensional ideal”
The Lie structure of C* and Poisson algebras
Low-dimensional filiform Lie superalgebras.
Marc Gilg (2001)
Revista Matemática Complutense
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The aim of this paper is to give a classification up to isomorphism of low dimension filiform Lie superalgebras.
Associative and Lie subalgebras of finite codimension
G. Murphy, H. Radjavi (1983)
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A class of solvable Lie groups and their relation to the canonical formalism
Hans Tilgner (1970)
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Yvette Kosmann-Schwarzbach, Franco Magri (1990)
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L.M. Camacho, J.R. Gómez, R.M. Navarro (1999)
Annales mathématiques Blaise Pascal
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Poisson–Lie sigma models on Drinfel’d double
Jan Vysoký, Ladislav Hlavatý (2012)
Archivum Mathematicum
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Poisson sigma models represent an interesting use of Poisson manifolds for the construction of a classical field theory. Their definition in the language of fibre bundles is shown and the corresponding field equations are derived using a coordinate independent variational principle. The elegant form of equations of motion for so called Poisson-Lie groups is derived. Construction of the Poisson-Lie group corresponding to a given Lie bialgebra is widely known only for coboundary Lie bialgebras....