COMMUTATIVE RINGS IN WHICH EVERY PRINCIPAL IDEAL IS A FINITE INTERSECTION OF PRIME POWER IDEALS

DOI10.1081/AGB-100002112zbMath0997.13001OpenAlexW2055139123MaRDI QIDQ2752379

C. Jayaram

Publication date: 19 November 2002

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

Full work available at URL: https://doi.org/10.1081/agb-100002112

Mathematics Subject Classification ID

Structure, classification theorems for modules and ideals in commutative rings (13C05) Ideals and multiplicative ideal theory in commutative rings (13A15)

Related Items (1)

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Cites Work

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• Commutative rings in which every ideal is a product of primary ideals
• The Krull intersection theorem. II
• On general Z.P.I.-rings
• Rings in which semi-primary ideals are primary
• Extension of results concerning rings in which semi-primary ideals are primary
• Multiplication Ideals, Multiplication Rings, and the Ring R(X)
• Almost-Dedekind rings
• Primary Ideals and Prime Power Ideals
• Almost Multiplication Rings
• Equivalent Conditions for a Ring to Be a Multiplication Ring
• Prüfer rings

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