On pure semi-simple Grothendieck categories II

DOI10.4064/FM-110-2-107-116zbMath0393.18011OpenAlexW4236816665MaRDI QIDQ4175739

Daniel Simson

Publication date: 1980

Published in: Fundamenta Mathematicae (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/211199

zbMATH Keywords

Finite Representation TypeArtin AlgebraEndomorphism RingFinitely Generated Right ModulesInjective Noetherian ObjectPseudocokernelsPure Semisimple Functor CategoryPure Semisimple Grothendieck CategorySkeletally Small Additive Category

Mathematics Subject Classification ID

Finite rings and finite-dimensional associative algebras (16P10) Categorical embedding theorems (18E20) Representation theory of associative rings and algebras (16Gxx)

Related Items (16)

Localising embeddings of comodule categories with applications to tame and Euler coalgebras ⋮ Endofinite modules and pure semisimple rings. ⋮ On right pure semisimple hereditary rings and an Artin problem ⋮ Partial Coxeter functors and right pure semisimple hereditary rings ⋮ Copure semisimple categories and almost split maps. ⋮ Unnamed Item ⋮ Hom-computable coalgebras, a composition factors matrix and the Euler bilinear form of an Euler coalgebra. ⋮ Relative homological algebra and purity in triangulated categories ⋮ Splitting torsion pairs over pure semisimple rings. ⋮ Strong preinjective partitions and almost split morphisms ⋮ Additive categories of locally finite representation type ⋮ Categories of representations of species ⋮ Tilting cotorsion pairs and pure semisimple rings ⋮ The Gabriel-Roiter measure for right pure semisimple rings. ⋮ Hereditary coalgebras and representations of species. ⋮ Right pure semisimple \(l\)-hereditary PI-rings

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