Hom–Lie Algebras in Yetter–Drinfeld Categories

DOI10.1080/00927872.2013.816722zbMath1332.17028OpenAlexW2058875354MaRDI QIDQ2876309

Shengxiang Wang, Shuan-Hong Wang

Publication date: 18 August 2014

Published in: Communications in Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00927872.2013.816722

zbMATH Keywords

Yetter-Drinfeld category\(H\)-Hom-associative algebrageneralized \(H\)-Hom-Lie algebrageneralized \(H\)-Lie algebra

Mathematics Subject Classification ID

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Cites Work

• Hom-Lie superalgebras and Hom-Lie admissible superalgebras
• On the generalized Lie structure of associative algebras
• Yetter-Drinfel'd categories associated to an arbitrary bialgebra
• The structure of Hopf algebras with a projection
• A Schur double centralizer theorem for cotriangular Hopf algebras and generalized Lie algebras
• Deformations of Lie algebras using \(\sigma\)-derivations
• Quasi-hom-Lie algebras, central extensions and 2-cocycle-like identities
• Hom-algebra structures
• Hom-Lie Color Algebra Structures
• 2-Cocycles of Twisted Deformative Schrödinger–Virasoro Algebras
• Hom-Lie Admissible Hom-Coalgebras and Hom-Hopf Algebras
• On yetter-drinfeld categories andH-commutativity
• ON THE GENERALIZED H-LIE STRUCTURE OF ASSOCIATIVE ALGEBRAS IN YETTER-DRINFELD CATEGORIES
• Universal sums of abelian subalgebras
• HOM-ALGEBRAS AND HOM-COALGEBRAS

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