Let XX be a contravariantly finite resolving subcategory of mod-\varLambda mod-Λ, the
category of finitely generated right\varLambda Λ-modules. We associate to XX the …

Classifying Subcategories in Quotients of Exact Categories Page 1 Applied Categorical
Structures (2019) 27:535–547 https://doi.org/10.1007/s10485-019-09564-y Classifying …

ordinary category would be the category of Y-functors from! to and V-natural transformations
between them. We present here some observations on the problem. The remarks in the …

§ 11. Hyper Ext § 12. Localization in triangulated categories § 13. Right derived functors §
14. Left derived functors § 15. Double complexes § 16. Left exact functors of finite …

To any additive category, we associate in a functorial way two additive categories A (), B ().
The category A (), resp. B (), is the reflection of in the category of additive categories with …

Abstract Let CC and DD be quasi-categories (aka ∞∞-categories). Suppose also that one
has an assignment sending commutative diagrams of CC to commutative diagrams of DD …

In this Part II we define directly (ie, without reference to sketched structures) and study the
category MCat of multiple categories. M Cat is par-tially monoidal closed, for the «square …

Many categorical axioms assert that a particular canonically defined natural transformation
between certain functors is invertible. We give two examples of such axioms where the …

The derived category D [C, V] of the Grothendieck category of enriched functors [C, V], where
V is a closed symmetric monoidal Grothendieck category and C is a small V-category, is …

Let v be a symmetric monoidal closed category with equalizers. The v–triples T, T′,… in the
enriched category A, together with suitably defined morphisms form a category v–Trip (A) …