Star operations in extensions of integral domains
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Publication:4682437
DOI10.5802/acirm.39zbMath1439.13022OpenAlexW2328572632MaRDI QIDQ4682437
David F. Anderson, Muhammad Zafrullah, Saïd El Baghdadi
Publication date: 18 September 2018
Published in: Actes des rencontres du CIRM (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.5802/acirm.39
Integral domains (13G05) Ideals and multiplicative ideal theory in commutative rings (13A15) Extension theory of commutative rings (13B02)
Cites Work
- Well behaved prime t-ideals
- The radical trace property
- Prüfer v-multiplication domains and the ring \(R[X_{N_ v}\)]
- The class group of \(D+M\)
- Integral domains in which each t-ideal is divisorial
- Idéaux divisoriels d'un anneau de polynômes
- Some remarks on star-operations
- When the dual of an ideal is a ring
- \(D+M\) constructions with general overrings
- On finite conductor domains
- The construction \(D+XD_s[X\)]
- Mori domains of integer-valued polynomials
- On the class group and the local class group of a pullback
- \(t\)-linked extensions, the \(t\)-class group, and Nagata's theorem
- Intersections of quotient rings of an integral domain
- On flat overrings, ideal transforms and generalized transforms of a commutative ring
- Overrings and divisorial ideals of rings of the form \(D+M\)
- t-Linked overrings and prüfer v-multiplication domains
- A general theory of class groups
- Star-operations induced by overrings
- On t-linked overrings
- Sur Les Anneaux Reflexifs
- The class group of a strongly mori domain
- Overrings of Commutative Rings. II. Integrally Closed Overrings
- Integral Domains in Which Each Ideal Is aW-Ideal
- Generalized Quotient Rings
- Quotient overrings of integral domains
- Integral domains with quotient overrings
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