Axiomatic Primary and Tertiary Decomposition Theory

DOI10.2307/1993622zbMath0131.27402OpenAlexW4230091023MaRDI QIDQ5340170

John A. Riley

Publication date: 1962

Full work available at URL: https://doi.org/10.2307/1993622

zbMATH Keywords

rings, modules, fields

Related Items (12)

Zur Definition der Artin-Rees Bedingung in (\({\mathfrak T}\))-Systemen ⋮ On a Conjecture of D. C. Murdoch Concerning Primary Decompositions of an Ideal ⋮ Decomposition Theories for Modules ⋮ A decomposition theory for complete modular meet-continuous lattices ⋮ Primary rings and related radical ⋮ On an additive ideal theory in a non-associative ring ⋮ Reflexive ideals in maximal orders ⋮ Decomposition of modules. I: Classical rings ⋮ On primary representations of ideals in noncommutative rings ⋮ Associated primes and primary right ideals of generalized triangular matrix rings ⋮ Restricted left principal ideal rings ⋮ On Stable Noetherian Rings

Cites Work

• Semi-Prime Rings with Maximum Condition
• The Brauer Group of a Commutative Ring
• On Additive Ideal Theory in General Rings
• Contributions to Noncommutative Ideal Theory
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