Conducive integral domains as pullbacks

DOI10.1007/BF01171337zbMath0585.13013OpenAlexW1986738826MaRDI QIDQ1071068

Valentina Barucci, David E. Dobbs, Marco Fontana

Publication date: 1985

Published in: Manuscripta Mathematica (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/155113

zbMATH Keywords

seminormalizationintegral domainpullbackintegral closureconducive domainMori domainsaccp

Mathematics Subject Classification ID

Commutative Noetherian rings and modules (13E05) Integral domains (13G05) Extension theory of commutative rings (13B02)

Related Items (12)

Strongly divisorial ideals and complete integral closure of an integral domain ⋮ POWERFUL IDEALS, STRONGLY PRIMARY IDEALS, ALMOST PSEUDO-VALUATION DOMAINS, AND CONDUCIVE DOMAINS ⋮ Gorenstein conducive domains ⋮ Ahmes expansions of formal Laurent series and a class of nonarchimedean integral domains ⋮ Elasticity for integral-valued polynomials ⋮ G-domains and spectral spaces ⋮ Class semigroups of integral domains ⋮ Noetherian domains in which every ideal is isomorphic to a trace ideal ⋮ On some classes of integral domains defined by Krull's \(a.b.\) operations ⋮ On semi-Krull domains ⋮ Some classification of certain integral domains via conductor overrings and semistar operations ⋮ New Distinguished Classes of Spectral Spaces: A Survey

Cites Work

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• Conducive integral domains
• On \(\text{Pic}(R[X)\) for \(R\) seminormal]
• Topologically defined classes of commutative rings
• Divided rings and going-down
• Pseudo-valuation domains
• Overrings and divisorial ideals of rings of the form \(D+M\)
• On Chain Conditions in Integral Domains
• On a class of mori domains
• Integral domains in which each non‐zero ideal is divisorial
• How Changing Dx Changes Its Quotient Field

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