w-Divisoriality in Polynomial Rings
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Publication:3619845
DOI10.1080/00927870802278982zbMath1165.13010arXiv0807.3299OpenAlexW2089199392MaRDI QIDQ3619845
Stefania Gabelli, Giampaolo Picozza, Evan G. jun. Houston
Publication date: 9 April 2009
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0807.3299
Related Items (12)
Ten Problems on Stability of Domains ⋮ Integral domains of finite \(t\)-character ⋮ Star operations on Prüfer \(v\)-multiplication domains ⋮ Graded integral domains in which each nonzero homogeneous t-ideal is divisorial ⋮ On some classes of integral domains defined by Krull's \(a.b.\) operations ⋮ \(FT\)-domains and Gorenstein Prüfer \(v\)-multiplication domains ⋮ Local rings of minimal length ⋮ Unique factorization property of non-unique factorization domains ⋮ On the divisorial spectrum of a noetherian domain ⋮ w-Stability and Cliffordw-Regularity of Polynomial Rings ⋮ Nagata-like theorems for integral domains of finite character and finite t-character ⋮ Ideal factorization in strongly discrete independent rings of Krull type
Cites Work
- Prüfer v-multiplication domains and the ring \(R[X_{N_ v}\)]
- Primary decomposition of divisorial ideals in Mori domains
- Warfield domains
- A characterization of Prüfer domains in terms of polynomials
- On strong Mori domains
- \(w\)-divisorial domains
- Reflexive domains
- On the ubiquity of Gorenstein rings
- On t-invertibility II
- On a class of mori domains
- On t-linked overrings
- A noetherian example
- Sur Les Anneaux Reflexifs
- M-Canonical ideals in integral domains
- Nagata Rings, Kronecker Function Rings, and Related Semistar Operations
- Divisorial domains
- t-class semigroups of integral domains
- Integral domains in which each non‐zero ideal is divisorial
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