Zero Divisors in Noetherian-Like Rings

DOI10.2307/1995700zbMath0216.32603OpenAlexW4233863810MaRDI QIDQ5619896

E. Graham jun. Evans

Publication date: 1971

Full work available at URL: https://doi.org/10.2307/1995700

Mathematics Subject Classification ID

Other special types of modules and ideals in commutative rings (13C13) Rings of fractions and localization for commutative rings (13B30)

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General w-ZPI-Rings and a Tool for Characterizing Certain Classes of Monoid Rings, The Laskerian Property, Power Series Rings and Noetherian Spectra, Subrings of \(K[y_ 1,\dots ,y_ t\) of the type \(D+I\)], A note on universally zero-divisor rings, On strongly J-Noetherian rings, Prime and primary ideals in semirings., On the Noetherian-like rings of E. G. Evans, General local cohomology modules in view of low points and high points, Noetherian properties in monoid rings., When are D+M rings Laskerian?, The Laskerian property in commutative rings, $S$-depth on $ZD$-modules and local cohomology, Factorization of ideals, Depth of an ideal on ZD-modules, A study in Krull dimension, Modules with annihilation property, Unnamed Item

Cites Work

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