On the classification of the Lie algebras .
Hanna, L.A.-M. (2004)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “On Nambu bracket representations of 3-algebras.”
On the classification of the Lie algebras .
Formal de Rham theory: irreducible representations of finite simple Lie pseudoalgebras
Alessandro D'Andrea (2004)
Bollettino dell'Unione Matematica Italiana
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In this communication, I recall the main results [BDK1] in the classification of finite Lie pseudoalgebras, which generalize several previously known algebraic structures, and announce some new results [BDK2] concerning their representation theory.
Poisson-Lie groupoids and the contraction procedure
Kenny De Commer (2015)
Banach Center Publications
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On the level of Lie algebras, the contraction procedure is a method to create a new Lie algebra from a given Lie algebra by rescaling generators and letting the scaling parameter tend to zero. One of the most well-known examples is the contraction from 𝔰𝔲(2) to 𝔢(2), the Lie algebra of upper-triangular matrices with zero trace and purely imaginary diagonal. In this paper, we will consider an extension of this contraction by taking also into consideration the natural bialgebra structures...
Infinite dimensional Lie algebras: representations and applications
Goddard, P.
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Supersymmetry algebras: extensions of orthgonal Lie algebras
Hasiewicz, Zbigniew
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Computations in finite-dimensional Lie algebras.
Cohen, A.M., de Graaf, W.A., Rónyai, L. (1997)
Discrete Mathematics and Theoretical Computer Science. DMTCS [electronic only]
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