32 citations · 165 across the 24 of their papers we have counts for
27 papers
On diagrams of algebras
Vladimir Hinich
We present a proof of the formula (given in Lurie's Higher Algebra) for the operad governing diagrams of operad algebras. We believe that our proof corrects a flaw in the original…
Root groupoid and related Lie superalgebras
Maria Gorelik, Vladimir Hinich, Vera Serganova
We introduce a notion of a root groupoid as a replacement of the notion of Weyl group for (Kac-Moody) Lie superalgebras. The objects of the root groupoid classify certain root data…
On the equivalence of the Lurie's -operads and dendroidal -operads
Vladimir Hinich, Ieke Moerdijk
In this paper we prove the equivalence of two symmetric monoidal -categories of -operads, the one defined in Lurie's book on Higher Algebra and the one based on den…
So, what is a derived functor?
V. Hinich
In the context of infinity categories, we rethink the notion of derived functor in terms of correspondences. This is especially convenient for the description of a passage from an…
Yoneda lemma for enriched infinity categories
V. Hinich
We continue the study of enriched infinity categories, using a definition equivalent to that of Gepner and Haugseng. In our approach enriched infinity categories are associative mo…
Lectures on infinity categories
Vladimir Hinich
These are lecture notes of the course in infinity categories given in the fall 2016 at Weizmann Institute.