No subtopics of Category Theory
- Weak bimonads and weak Hopf monads
- Eilenberg-Watts Theorem for 2-categories and quasi-monoidal structures for module categories over bialgebroid categories
- On the duality between trees and disks
- Multi-Stage Programs are Generalized Arrows
Hopf monoidal comonads
Alain Bruguieres, in his talk , announced his work  with Alexis Virelizier and the second author which dealt with lifting closed structure on a monoidal category to the category of Eilenberg-Moore algebras for an opmonoidal monad. Our purpose here is to generalize that work to the context internal to an autonomous monoidal bicategory. The result then applies to quantum categories and bialgebroids.
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