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Enriched categories, topoi, abelian categories, monoidal categories, homological algebra.

14 votes

What are $( \infty , n)$-categories useful for?

In my humble opinion, the fact that such a structure appears naturally on bordisms between manifolds (eventually with some additional geometric structure like framings) is already a very good motivati …
Sinan Yalin's user avatar
  • 1,609
10 votes
1 answer
557 views

Tannakian formalism for topological Hopf algebras

Tannaka-Krein duality allows, under the appropriate assumptions, to reconstruct a Hopf algebra from its category of modules. This method was found to be powerful for instance in the work of Etingof-Ka …
Sinan Yalin's user avatar
  • 1,609
4 votes
1 answer
230 views

Factorization of morphisms in a diagram category

Let us suppose that $I$ is a small category and $\mathcal{E}$ a combinatorial model category. Then there exists two Quillen equivalent combinatorial model category structures on the diagram category $ …
Sinan Yalin's user avatar
  • 1,609