Finite-dimensional Lie algebras of order F

DOI10.1063/1.1503148zbMath1060.17017arXivhep-th/0205113OpenAlexW3102205080MaRDI QIDQ4832787

M. J. Slupinski, Michel Rausch de Traubenberg

Publication date: 14 December 2004

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/0205113

zbMATH Keywords

generalizations of Lie algebras \((F = 1)\) and Lie superalgebras \((F = 2)\)nontrivial extensions of the Poincaré algebra by Inönü-Wigner contraction

Mathematics Subject Classification ID

Structure theory for Lie algebras and superalgebras (17B05)

Related Items (12)

About Filiform Lie Algebras of Order 3 ⋮ On the structure of graded Lie algebras of order 3 ⋮ HIGHER-ORDER EXTENSIONS OF THE POINCARÉ ALGEBRA ⋮ Classification of filiform Lie algebras of order 3 ⋮ Infinitesimal deformations of filiform Lie algebras of order 3 ⋮ Split Lie algebras of order 3 ⋮ Poincaré and sl(2) algebras of order 3 ⋮ Filiform Lie algebras of order 3 ⋮ On Deformations of n-Lie Algebras ⋮ FIELD THEORETIC REALIZATIONS FOR CUBIC SUPERSYMMETRY ⋮ Hopf algebras for ternary algebras ⋮ Kinematical superalgebras and Lie algebras of order 3

Cites Work

• Superalgebras
• The theory of Lie superalgebras. An introduction
• Kac-Moody algebras and Lie algebras of regular vector fields on tori
• Bueno and Colyvan on Yablo's paradox
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