Seminormal graded rings. II

DOI10.1016/0022-4049(82)90097-4zbMath0481.13006OpenAlexW1988119617MaRDI QIDQ1161802

David F. Anderson

Publication date: 1982

Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-4049(82)90097-4

zbMATH Keywords

Picard groupintegral closuregraded integral domainalmost seminormal ring

Mathematics Subject Classification ID

Integral domains (13G05) Graded rings and modules (associative rings and algebras) (16W50) Picard groups (14C22) Grothendieck groups, (K)-theory and commutative rings (13D15)

Related Items (3)

The Picard group of a monoid domain ⋮ Divisorial ideals and invertible ideals in a graded integral domain ⋮ Note on the divisoriality of domains of the form $k[[X^{p}, X^{q}]$, $k[X^{p}, X^{q}]$, $k[[X^{p}, X^{q}, X^{r}]]$, and $k[X^{p}, X^{q}, X^{r}]$]

Cites Work

• On \(\text{Pic}(R[X)\) for \(R\) seminormal]
• Pic\((R)\) and the \(R\)-flatness of \(R[X/I\)]
• Seminormality and projective modules over polynomial rings
• Seminormal graded rings
• Seminormality
• Zwei Bemerkungen über seminormale Ringe
• Projective modules over subrings of \(k[x,y\) generated by monomials]
• Grothendieck groups and Picard groups of abelian group rings
• Anneaux de Rees intégralement clos.
• Graded krull domains
• On seminormality
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