On objects with a semilocal endomorphism rings in finitely accessible additive categories

DOI10.1007/s10468-015-9545-8zbMath1333.18003OpenAlexW870064504MaRDI QIDQ895863

Mustafa Kemal Berktaş

Publication date: 7 December 2015

Published in: Algebras and Representation Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10468-015-9545-8

zbMATH Keywords

Grothendieck categoriesaccessible categoriesCamps-Dicks theorempure Goldie dimension

Mathematics Subject Classification ID

Noncommutative local and semilocal rings, perfect rings (16L30) Accessible and locally presentable categories (18C35) Functor categories, comma categories (18A25)

Related Items

Pure Goldie dimensions for exactly definable categories, Pseudo pure-injective objects, PURE CLOSED SUBOBJECTS AND PURE QUOTIENT GOLDIE DIMENSION, On pure Goldie dimensions

Cites Work

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• A uniqueness theorem in a finitely accessible additive category
• Local morphisms and modules with a semilocal endomorphism ring.
• Module theory. Endomorphism rings and direct sum decompositions in some classes of modules
• Flat covers of modules
• Locally finitely presented additive categories
• PURE-INJECTIVE ENVELOPES
• LEFT COTORSION RINGS
• Modules with Semi-Local Endomorphism Ring
• On semilocal rings