Module categories of finite Hopf algebroids, and self-duality
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Publication:2833011
DOI10.1090/tran6687zbMath1405.16045OpenAlexW2324856877MaRDI QIDQ2833011
Publication date: 16 November 2016
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/60556d6b968850022239344f742a1003465fd47c
Hopf algebras and their applications (16T05) Hopf algebras, quantum groups and related topics (16T99)
Related Items
Hopf monads: a survey with new examples and applications, The dual and the double of a Hopf algebroid are Hopf algebroids
Cites Work
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- Hopf monads on monoidal categories
- Tannaka-Krein duality for Hopf algebroids
- Finitely semisimple spherical categories and modular categories are self-dual.
- Groups of algebras over \(A\otimes \bar A\)
- Bialgebras over noncommutative rings and a structure theorem for Hopf bimodules
- Hopf bimodules are modules
- Module categories, weak Hopf algebras and modular invariants
- Actions of monoidal categories and generalized Hopf smash products.
- From subfactors to categories and topology. II: The quantum double of tensor categories and subfactors
- From subfactors to categories and topology. I: Frobenius algebras in and Morita equivalence of tensor categories
- Rings that are Morita equivalent to their opposites.
- On fusion categories.
- Tensor categories: A selective guided tour
- Hopf Algebroids