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Estructura de álgebra de Poisson de la cohomología de ciertas álgebras de Lie nilpotentes
(2022-07-29)
Si g es un álgebra de Lie, la cohomología H**(g) tiene una estructura de súper-álgebra de
Poisson con producto asociativo súper-conmutativo V y un súper-corchete de Lie {-,-} que se
compatibiliza con el producto \vee en ...
Group Gradings On The Lie Algebra Of Upper Triangular Matrices
(Academic Press Inc Elsevier ScienceSan Diego, 2017)
Elementary Gradings On The Lie Algebra Utn(-)
(Academic Press Inc Elsevier ScienceSan Diego, 2017)
On The Growth Of Graded Polynomial Identities Of Sl(n)
(Taylor & Francis LtdAbingdon, 2017)
On Some Families Of Modules For The Current Algebra
(SpringerDordrecht, 2017)
Nil graded self-similar algebras
(EUROPEAN MATHEMATICAL SOC, 2010)
In [19], [24] we introduced a family of self-similar nil Lie algebras L over fields of prime characteristic p > 0 whose properties resemble those of Grigorchuk and Gupta-Sidki groups. The Lie algebra L is generated by two ...
Graded polynomial identities and Specht property of the Lie algebra sl(2)
(Academic Press Inc Elsevier ScienceSan DiegoEUA, 2013)