Formal Hopf algebra theory. I: Hopf modules for pseudomonoids
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Publication:1008754
DOI10.1016/j.jpaa.2008.11.005zbMath1165.18006OpenAlexW2091055854MaRDI QIDQ1008754
Publication date: 30 March 2009
Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jpaa.2008.11.005
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Related Items (6)
Maschke type theorems for Hopf monoids ⋮ Duals invert ⋮ Hopf comonads on naturally Frobenius map-monoidales ⋮ Bimonads and Hopf monads on categories ⋮ Hopf polyads, Hopf categories and Hopf group monoids viewed as Hopf monads ⋮ Formal Hopf algebra theory. II: Lax centres
Cites Work
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- Duals invert
- Doubles of quasi-quantum groups
- Monoidal bicategories and Hopf algebroids
- Functorial calculus in monoidal bicategories
- Dualizations and antipodes
- Two characterizations of finite quasi-Hopf algebras.
- A coherent approach to pseudomonads
- Hopf bimodules, coquasibialgebras, and an exact sequence of Kac
- Formal category theory: Adjointness for 2-categories
- Cauchy characterization of enriched categories
- Hopf modules and the double of a quasi-Hopf algebra
- Frobenius monads and pseudomonoids
- Coherence for tricategories
- Adjoint triangles
- An Associative Orthogonal Bilinear Form for Hopf Algebras
- On closed categories of functors
- From coherent structures to universal properties
- Tannaka duality for Maschkean categories
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