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Grothendieck category
Noncommutative Stacks
Essential Properties of Pro-Objects in Grothendieck Categories Cahiers De Topologie Et Géométrie Différentielle Catégoriques, Tome 20, No 1 (1979), P
Arxiv:Math/9909030V1 [Math.CT] 5 Sep 1999 B.A3ctgr,I Hc O N Ietdfamily Directed Any for Which in Ab3-Category, a Equivalently, Ab5
Classifying Finite Localizations of Quasicoherent Sheaves
Types of Serre Subcategories of Grothendieck Categories
Local and Stable Homological Algebra in Grothendieck Abelian Categories
How Can We Understand an Abelian Category?
On Colimits of Injectives in Grothendieck Categories
On Abelian Categories Lemma 1.1. Let C Be a Full Subcategory of an Abelian Category, A
Atomical Grothendieck Categories
Abstract GABRIEL FILTERS in GROTHENDIECK CATEGORIES
The Functor Category∗ Categorical Methods in Representation Theory, Bristol, Sept
Arxiv:1710.08068V3 [Math.CT] 14 May 2021 Oue.Te,Tesuyo Uctgre of Subcategories of Study the Then, Modules
GROTHENDIECK CATEGORIES of ENRICHED FUNCTORS in The
Duality Theory for Grothendieck Categories and Linearly Compact Rings
Arxiv:1810.08752V2 [Math.CT] 22 Jun 2020 Medn;Gohnic Category
Arxiv:2003.03688V3 [Math.CT] 12 Jun 2021 Bet.Mr Rcsl,Teojcso Are-Rl Dime a Gabriel-Krull of Much Intr Objects Objects
INJECTIVES 01D4 Contents 1. Introduction 1 2. Baer's Argument for Modules 1 3. G-Modules 5 4. Abelian Sheaves on a Space 6 5
Top View
Endomorphism Rings and Category Equivalences
Arxiv:2011.02137V3 [Math.CT] 21 Apr 2021 We Can Start from a Non-Enriched Presite C and Consider the Preadditive Category Zc Freely Generated by C
Categories and Functors. Its New Language—Originally Called "General Abstract Nonsense" Even by Its Initiators—Spread Into Many Different Branches of Mathematics
IV. Structure of Abelian Categories
Adjoint Functors and Equivalences
Diagrams, Fibrations, and the Decomposition of Colimits
Grothendieck Categories As a Bilocalization of Linear Sites Toposes in Como
Locally Noetherian Categories
Arxiv:Math/9909024V1 [Math.AG] 3 Sep 1999 O Eactgr Ngnrl Eas Ho Because General, in Category a Be Not Netdb Ule Qi7 Ogtaon Hs Rbes in Problems
Notes on Derived Functors and Grothendieck Duality
Represented by Abelian Categories
Colocalization on Grothendieck Categories with Applications to Coalgebras
Duality Theory for Grothendieck Categories1
On the Tensor Product of Linear Sites and Grothendieck Categories
PERFECT CATEGORIES I Such That M=Ivpl© —©Iv^E 2 ®Ma and Np
Abelian Categories