WEAKLY CONTINUOUS AND C2-RINGS

DOI10.1081/AGB-100002399zbMath0983.16002MaRDI QIDQ2747154

Mohamed F. Yousif, W. Keith Nicholson

Publication date: 16 January 2002

Published in: Communications in Algebra (Search for Journal in Brave)

zbMATH Keywords

idempotentsdirect summandsquasi-Frobenius ringssemiregular ringsQF-ringsFGF-ringsJohns ringsright \(C2\)-ringsselfinjective ringsweakly continuous rings

Mathematics Subject Classification ID

Injective modules, self-injective associative rings (16D50) Quasi-Frobenius rings (16L60) von Neumann regular rings and generalizations (associative algebraic aspects) (16E50)

Related Items (27)

Certain rings whose simple singular modules are GP-injective. ⋮ F-CS-RICKART MODULES ⋮ FP-Injective, Simple-Injective, and Quasi-Frobenius Rings ⋮ Semiregular Modules with Respect to a Fully Invariant Submodule ⋮ On Artiness of Right CF Rings ⋮ MC2 RINGS AND WQD RINGS ⋮ On Noetherian rings with essential socle ⋮ Dual CS-Rickart modules over Dedekind domains ⋮ Unnamed Item ⋮ OnGC₂modules and their endomorphism rings ⋮ Semiregular, semiperfect and perfect rings relative to an ideal. ⋮ C4- and D4-Modules via perspective direct summands ⋮ CS-Rickart modules. ⋮ A generalization of projective covers ⋮ Generalizations of Semiregular Rings^# ⋮ Some characterizations of quasi-Frobenius rings ⋮ CS-Rickart modules. ⋮ POOR MODULES: THE OPPOSITE OF INJECTIVITY ⋮ WHEN CF RINGS ARE ARTINIAN ⋮ \(I\)-\(n\)-coherent rings, \(I\)-\(n\)-semihereditary rings, and \(I\)-regular rings. ⋮ Unnamed Item ⋮ Left WMC2 rings. ⋮ Strong lifting. ⋮ NOTES ON COTORSION MODULES ⋮ A Generalization of Semiregular and Almost Principally Injective Rings ⋮ On a Generalization of Injective Rings ⋮ ON STRONGLY C2 MODULES AND D2 MODULES

Cites Work

• Unnamed Item
• Unnamed Item
• Mininjective rings
• On continuous rings
• Principally injective rings
• A generalization of quasi-Frobenius rings
• Torsionless modules
• Rings with finite essential socle
• Left pf is not right pf
• Continuous Rings with Acc on Annihilators
• Semiregular Modules and Rings
• On large fpf-rings
• Annihilators and the CS-condition
• Semihereditary rings
• Rings satisfying certain chain conditions.
• Radical properties of perfect modules.
• On semilocal rings

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