When Is (K + I,K[y1,…,yt]) a Mori Pair?

DOI10.1081/AGB-120039281zbMath1068.13012MaRDI QIDQ3158297

S. Visweswaran

Publication date: 24 January 2005

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

zbMATH Keywords

ACC on integral divisorial idealsresidually Mori pair

Mathematics Subject Classification ID

Integral domains (13G05) Extension theory of commutative rings (13B02) Chain conditions, finiteness conditions in commutative ring theory (13E99)

Related Items (5)

Some Results on Finitely Laskerian Rings ⋮ Characterizing maximal non-Mori subrings of an integral domain ⋮ Some Examples in the Theory of Factorization in Integral Domains ⋮ A note on maximal non-Noetherian subrings of a domain ⋮ A visit to maximal non-ACCP subrings

Cites Work

• Unnamed Item
• On Mori domains and commutative rings with \(CC^{\perp}\). II
• N-rings and ACC on colon ideals
• When is an N-ring Noetherian?
• How far is a Mori domain from being a Krull domain ?
• Subrings of \(K[y_ 1,\dots ,y_ t\) of the type \(D+I\)]
• Primary decomposition of divisorial ideals in Mori domains
• Laskerian pairs
• On Mori domains and commutative rings with \(CC^{\perp}\). I
• Ideals contracted from a Noetherian extension ring
• accr pairs
• Differential games with nonconvexities and positive spillovers
• Domains in which valuation ideals are prime powers
• The converse to a well known theorem on Noetherian rings
• Intermediate rings between D+I And K [y₁,…,y_t]

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