We review a recollement for derived categories of DG categories arising from Drinfeld quotients. As an application we show that an exact sequence well-known in K-theory descends to numerical K-groups provided that either the quotient or the category we take the quotient with has a Serre functor, and if either the quotient functor preserves compactness or if the K-group of the quotient is torsion-free.Comment: 7 pages, comments are welcome. arXiv admin note: text overlap with arXiv:2105.1333
AbstractKeller introduced a notion of quotient of a differential graded category modulo a full diffe...
The (dual) Dold-Kan correspondence says that there is an equivalence of categories K: Ch≥0→AbΔ betwe...
The (dual) Dold-Kan correspondence says that there is an equivalence of categories K: Ch≥0→AbΔ betwe...
In this short note we prove an analogue of Auslander correspondence for exact dg categories whose $H...
Given a recollement of three proper dg algebras over a noetherian commutative ring, e.g. three algeb...
We construct an "almost involution" assigning a new DG-category to a given one, and use this constru...
AbstractThe possibility of constructing quotients of differential graded (=dg) categories is essenti...
We give an informal introduction to model categories, and treat three important examples in some det...
We show that the functor from curved differential graded algebras to differential graded categories,...
We study the equivalences induced by some special silting objects in the derived category over dg-al...
We study Serre structures on categories enriched in pivotal monoidal categories, and apply this to s...
This paper studies the derived category of the Quot scheme of rank $d$ locally free quotients of a s...
The (dual) Dold-Kan correspondence says that there is an equivalence of categories K: Ch≥0→AbΔ betwe...
AbstractThe (dual) Dold–Kan correspondence says that there is an equivalence of categories K:Ch⩾0→Ab...
Inspired by the work of C. Psaroudakis, for an abelian category and a Serre subcategory of it, we in...
AbstractKeller introduced a notion of quotient of a differential graded category modulo a full diffe...
The (dual) Dold-Kan correspondence says that there is an equivalence of categories K: Ch≥0→AbΔ betwe...
The (dual) Dold-Kan correspondence says that there is an equivalence of categories K: Ch≥0→AbΔ betwe...
In this short note we prove an analogue of Auslander correspondence for exact dg categories whose $H...
Given a recollement of three proper dg algebras over a noetherian commutative ring, e.g. three algeb...
We construct an "almost involution" assigning a new DG-category to a given one, and use this constru...
AbstractThe possibility of constructing quotients of differential graded (=dg) categories is essenti...
We give an informal introduction to model categories, and treat three important examples in some det...
We show that the functor from curved differential graded algebras to differential graded categories,...
We study the equivalences induced by some special silting objects in the derived category over dg-al...
We study Serre structures on categories enriched in pivotal monoidal categories, and apply this to s...
This paper studies the derived category of the Quot scheme of rank $d$ locally free quotients of a s...
The (dual) Dold-Kan correspondence says that there is an equivalence of categories K: Ch≥0→AbΔ betwe...
AbstractThe (dual) Dold–Kan correspondence says that there is an equivalence of categories K:Ch⩾0→Ab...
Inspired by the work of C. Psaroudakis, for an abelian category and a Serre subcategory of it, we in...
AbstractKeller introduced a notion of quotient of a differential graded category modulo a full diffe...
The (dual) Dold-Kan correspondence says that there is an equivalence of categories K: Ch≥0→AbΔ betwe...
The (dual) Dold-Kan correspondence says that there is an equivalence of categories K: Ch≥0→AbΔ betwe...