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A software package for lie algebraic computationsTORRES-TORRITI, Miguel; MICHALSKA, Hannah.SIAM review (Print). 2005, Vol 47, Num 4, pp 722-745, issn 0036-1445, 24 p.Article

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La série exceptionnelle de groupes de Lie II = The exceptional series of Lie groups IIDELIGNE, P; DE MAN, R.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 1996, Vol 323, Num 6, pp 577-582, issn 0764-4442Article

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Quasi-bigèbres jacobiennes et généralisations des groupes de Lie-Poisson = Jacobian quasi-bialgebras and generalizations of Poisson-Lie groupsBangoura, Momo; Kosmann-Schwargbach, Y.1995, 86 p.Thesis

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Gell-Mann formula for simple complex Lie groups and geometric quantizationSTOVICEK, P.Journal of mathematical physics. 1988, Vol 29, Num 6, pp 1300-1307, issn 0022-2488Article

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Principal five-dimensional subalgebras of Lie superalgebrasVAN DER JEUGT, J.Journal of mathematical physics. 1986, Vol 27, Num 12, pp 2842-2847, issn 0022-2488Article

Kinematical superalgebras and Lie algebras of order 3CAMPOAMOR-STURSBERG, R; DE TRAUBENBERG, M. Rausch.Journal of mathematical physics. 2008, Vol 49, Num 6, issn 0022-2488, 063506.1-063506.16Article

Super-algèbres de Lie Nilpotentes = Nilpotent Lie SuperalgebrasGilg, Marc; Khakimdjanov, Yusupdjan.2000, 126 p.Thesis

Classification of Balinsky-Novikov superalgebras with dimension 2|2YAN WANG; ZHIQI CHEN; CHENGMING BAI et al.Journal of physics. A, Mathematical and theoretical (Print). 2012, Vol 45, Num 22, issn 1751-8113, 225201.1-225201.20Article

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Characterizing additive ξ-Lie derivations of prime algebras by ξ-Lie zero productsXIAOFEI QI; JIANLIAN CUI; JINCHUAN HOU et al.Linear algebra and its applications. 2011, Vol 434, Num 3, pp 669-682, issn 0024-3795, 14 p.Article

Sur la cohomologie des super algèbres de Lie étranges = On the cohomology of strange Lie superalgebrasGRUSON, C.Transformation groups. 2000, Vol 5, Num 1, pp 73-84, issn 1083-4362Article

Extensions centrales. Quantification géométrique et méthode des orbites = Central extensions. Geometric quantization and the orbit methodBenayed, Miloud; Tutnman, G.1996, 72 p.Thesis

Polynomial realizations and derivations of Poisson-bracket lie subalgebrasARNAUDOVA, E. J; DIMIEV, S. G; PAPALOUCAS, L. C et al.Il Nuovo cimento. B. 1993, Vol 108, Num 10, pp 1131-1144, issn 0369-3554Article

THE CENTER OF THE CATEGORY OF (g,K)-MODULESMUIC, Goran; SAVIN, Gordan.Transactions of the American Mathematical Society. 2008, Vol 360, Num 6, pp 3071-3092, issn 0002-9947, 22 p.Article

Nouvelle classification des (super-) algèbres de Lie simples par le biais de leurs invariants tensoriels = New classification of simple (super-) Lie algebras by the means of their tensor invariantsEl Houari, Mohammed; Cartier, P.1994, 206 p.Thesis