COMMUTATIVE RINGS IN WHICH EVERY PRINCIPAL IDEAL IS A FINITE INTERSECTION OF PRIME POWER IDEALS
type: Item
instance of: scholarly article
title: COMMUTATIVE RINGS IN WHICH EVERY PRINCIPAL IDEAL IS A FINITE INTERSECTION OF PRIME POWER IDEALS
zbMATH Open document ID: 0997.13001
DOI: 10.1081/AGB-100002112
author: C. Jayaram
published in: Communications in Algebra
publication date: 2002-11-19T00:00:00Z
Mathematics Subject Classification ID: 13A15
Mathematics Subject Classification ID: 13C05
zbMATH DE Number: 1660898
MaRDI profile type: Publication
cites work: The Krull intersection theorem. II
cites work: Multiplication Ideals, Multiplication Rings, and the Ring R(X)
cites work: Commutative rings in which every ideal is a product of primary ideals
cites work: Almost Multiplication Rings
cites work: Primary Ideals and Prime Power Ideals
cites work: Prüfer rings
cites work: Rings in which semi-primary ideals are primary
cites work: Extension of results concerning rings in which semi-primary ideals are primary
cites work: Q5661989
cites work: Almost-Dedekind rings
cites work: Equivalent Conditions for a Ring to Be a Multiplication Ring
cites work: On general Z.P.I.-rings
full work available at URL: agb-100002112
OpenAlex ID: W2055139123
description: scientific article; zbMATH DE number 1660898