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3 votes
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Isomorphism between Davydov-Yetter complex and Hochschild complex of canonical algebra on a ...

The category $$\mathsf{Vect}$$ behaves like a unit with respect to the Deligne tensor $$\boxtimes$$. I think the technical way to say it is that there is a canonical 2-natural equivalence $$\mathcal{ …
Sean Sanford's user avatar
3 votes

Exactness of functors in a $C^*$-tensor category

I agree, and wanted to follow up on @Noah's comment. Following the definition of $\mathcal C^*$ tensor categories, there are only two assumptions that allow us to construct new objects: (vi) $\mathca …
Sean Sanford's user avatar
3 votes
Accepted

Relationship between fusion category and its Drinfel'd center

The short answer is no. Suppose you have a fully faithful monoidal functor $(F,J):\mathcal C\to\mathcal B$, where $\mathcal C$ and $\mathcal B$ are fusion and $J_{X,Y}:F(X)\otimes F(Y)\to F(X\otimes Y …
Sean Sanford's user avatar
3 votes
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Are the Drinfeld doubles of twist equivalent Hopf algebras twist equivalent?

That's a qualified yes. Your argument is essentially correct, but you need to specify some things. Are the Hopf algebras finite dimensional? Is the base field algebraically closed of characteristic …
Sean Sanford's user avatar