Note on Rings of Finite Representation Type and Decompositions of Modules
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Publication:4767431
DOI10.2307/2040520zbMath0281.16019OpenAlexW4252460160MaRDI QIDQ4767431
Publication date: 1975
Full work available at URL: https://doi.org/10.2307/2040520
Related Items (23)
A test for finite representation type ⋮ Endofinite modules and pure semisimple rings. ⋮ Rings whose Right Modules are Direct Sums of Indecomposable Modules ⋮ Modules with indecomposable decompositions that complement maximal direct summands ⋮ ℵ0-Distributive modules and rings ⋮ Stable equivalence and rings whose modules are a direct sum of finitely generated modules ⋮ Pure-semisimplicity of the category of graded modules over graded artin algebras ⋮ Rings whose modules satisfy chain conditions on essential endosubmodules ⋮ Indecomposable modules over pure semisimple hereditary rings. ⋮ Copure semisimple categories and almost split maps. ⋮ Endoproperties of modules and local duality. ⋮ Preinjective modules over pure semisimple rings. ⋮ On the endofiniteness of a key module over pure semisimple rings ⋮ Splitting torsion pairs over pure semisimple rings. ⋮ Additive categories of locally finite representation type ⋮ Auslander-Reiten components over pure-semisimple hereditary rings. ⋮ Connections between representation-finite and Köthe rings ⋮ Rings of pure global dimension zero and Mittag-Leffler modules ⋮ On the Sparsity of Representations of Rings of Pure Global Dimension Zero ⋮ Tilting cotorsion pairs and pure semisimple rings ⋮ The Gabriel-Roiter measure for right pure semisimple rings. ⋮ On Rings whose Left Modules are Direct Sums of Finitely Generated Modules ⋮ Rings of finite representation type and modules of finite Morley rank
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