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Communications in Algebra Volume 30, 2002 - Issue 1
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Original Articles

ON THE GENERALIZED H-LIE STRUCTURE OF ASSOCIATIVE ALGEBRAS IN YETTER-DRINFELD CATEGORIES

Shuan-hong Wang Department of Mathematics, Henan Normal University, Henan Xinxiang, 453002, 200433, P. R. China; Institute of Mathematics, Fudan University Shanghai, P. R. China
Pages 307-325 | Received 01 Jul 2000, Published online: 01 Feb 2007

Citations (7)

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Read on this site (3)

Yue Gu & Shuanhong Wang. (2021) Double centralizer properties related to (co)triangular Hopf coquasigroups. Communications in Algebra 49:2, pages 662-686.
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Shengxiang Wang & Shuanhong Wang. (2014) Hom–Lie Algebras in Yetter–Drinfeld Categories. Communications in Algebra 42:10, pages 4526-4547.
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Shuan-hong Wang. (2005) AN ANALOGUE OF KEGEL'S THEOREM FOR QUASI-ASSOCIATIVE ALGEBRAS. Communications in Algebra 33:8, pages 2607-2623.
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Articles from other publishers (4)

Guodong Shi & Shuanhong Wang. (2020) Schur–Weyl quasi-duality and (co)triangular Hopf quasigroups. Journal of Mathematical Physics 61:5.
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Tianshui Ma, Haiyan Yang, Linlin Liu & Quanguo Chen. (2019) On unified Hom–Yetter–Drinfeld categories. Journal of Geometry and Physics 144, pages 81-107.
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Shengxiang Wang. (2017) From Braided Infinitesimal Bialgebras to Braided Lie Bialgebras. Advances in Pure Mathematics 07:07, pages 366-374.
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Shuan-hong Wang & Hai-xing Zhu. (2012) On Braided Lie Structures of Algebras in the Categories of Weak Hopf Bimodules. Algebra Colloquium 17:04, pages 685-698.
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