Does Int \((\mathbb Z)\) have the stacked bases property?

DOI10.1007/s40065-012-0021-6zbMath1263.13018OpenAlexW2133364392WikidataQ59270819 ScholiaQ59270819MaRDI QIDQ1925582

Jean-Luc Chabert

Publication date: 18 December 2012

Published in: Arabian Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s40065-012-0021-6

zbMATH Keywords

contentalmost local-global ringBCS-propertylocal-global ringstacked bases propertythe ring of integer-valued polynomialsUCS-propertyunit contentunit content summand property

Mathematics Subject Classification ID

Projective and free modules and ideals in commutative rings (13C10) Polynomial rings and ideals; rings of integer-valued polynomials (13F20) Dedekind, Prüfer, Krull and Mori rings and their generalizations (13F05)

Related Items (1)

Integer-valued polynomials, Prüfer domains and the stacked bases property

Cites Work

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• Pole assignability in polynomial rings, power series rings, and Prüfer domains
• Pole assignability and the invariant factor theorem in Prüfer domains and Dedekind domains
• On \(\text{Pic}(R[X)\) for \(R\) seminormal]

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