Flat and FP-Injectivity
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Publication:5658201
DOI10.2307/2039110zbMath0246.16013OpenAlexW4232745085MaRDI QIDQ5658201
Publication date: 1973
Full work available at URL: https://doi.org/10.2307/2039110
Injective modules, self-injective associative rings (16D50) Free, projective, and flat modules and ideals in associative algebras (16D40)
Related Items (29)
Some remarks on Nonnil-coherent rings and ϕ-IF rings ⋮ Unnamed Item ⋮ G-morphic rings and G-regular rings. ⋮ Flat modules over valuation rings ⋮ Zaks' conjecture on rings with semi-regular proper homomorphic images ⋮ Relative weak injective and weak flat modules with respect to a semidualizing module ⋮ Monomorphic flat envelopes in commutative rings ⋮ Flat envelopes in commutative rings ⋮ FI-injective and FI-flat modules. ⋮ CARTAN–EILENBERG FP-INJECTIVE COMPLEXES ⋮ The rings in which all super finitely presented modules are Gorenstein projective ⋮ w-FP-projective Modules and Dimensions ⋮ Noncommutative G-semihereditary rings ⋮ Strongly $(\mathcal{T},n)$-coherent rings, $(\mathcal{T},n)$-semihereditary rings and $(\mathcal{T},n)$-regular rings ⋮ Unnamed Item ⋮ A note on existence of envelopes and covers ⋮ Homological properties of SF rings ⋮ ON COHERENCE OF ENDOMORPHISM RINGS ⋮ Relative FP-injective modules and relative IF rings ⋮ On \(n\)-phantom and \(n\)-ext-phantom morphisms ⋮ The Structure of Johns Rings ⋮ Self-Injective Rings ⋮ Trivial extensions subject to semi-regularity and semi-coherence ⋮ Phantom envelopes and Ext-phantom covers of modules ⋮ On regular rings and continuous rings. III ⋮ A new approach to projectivity in the categories of complexes. II ⋮ The flat dimensions of injective modules ⋮ Relative coherence and preenvelopes ⋮ \(n\)-copure projective modules.
Cites Work
- Direct-sum representations of injective modules
- On coherent rings
- Semi-Prime Rings with Maximum Condition
- Finitistic Dimension and a Homological Generalization of Semi-Primary Rings
- Free Derivation Modules on Algebraic Varieties
- Rings with Ascending Condition on Annihilators
- Coherent Rings and Fp -Injective Modules
- Rings satisfying certain chain conditions.
- Some Examples of Right Self-Injective Rings which are not Left Self-Injective
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