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For questions about the derived categories of various abelian categories and questions regarding the derived category construction itself.

4 votes
1 answer
321 views

Does localization at quasi-isomorphisms imply homotopy invariance?

Usually, the derived category of some abelian category $A$ (I'm happy already with $A$-mod) is defined first taking chain complexes up to homotopy, and then localize at quasi-isomorphisms. My question …
Marco Farinati's user avatar
4 votes
0 answers
90 views

Examples of "non equivalent" algebras that are derived equivalent?

One can define different equivalence relations between algebras depending on what one want to study, but also these definitions may have their own life and not result as one expected at first. My inte …
Marco Farinati's user avatar
2 votes

Hopf algebra in derived category vector spaces

If $C$ is a graded coalgebra (e.g. $C$= the homology of a d.g. Hopf algebra), then $C_0$ is not necesarily a subcoalgebra, because $$\Delta(C_0)\subset (C\otimes C)_0=\oplus_{n\in\mathbb Z}C_n\otimes …
Marco Farinati's user avatar