The semigroup of values of a one-dimensional local ring with two minimal primes
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Publication:4500812
DOI10.1080/00927870008827044zbMath0964.13013OpenAlexW1997753235MaRDI QIDQ4500812
Ralf Fröberg, Valentina Barucci, Marco D'Anna
Publication date: 22 November 2000
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00927870008827044
Commutative semigroups (20M14) Special types (Cohen-Macaulay, Gorenstein, Buchsbaum, etc.) (13H10) Integral closure of commutative rings and ideals (13B22) Valuations and their generalizations for commutative rings (13A18) Regular local rings (13H05)
Related Items (12)
On trigonal non-Gorenstein curves with zero Maroni invariant ⋮ Trigonal non-Gorenstein curves ⋮ On the Colength of Fractional Ideals ⋮ Max Noether's theorem for singular curves ⋮ Embedding Dimension of a Good Semigroup ⋮ The Apéry Set of a Good Semigroup ⋮ Properties and applications of the Apéry set of good semigroups in \(\mathbb{N}^d\) ⋮ Good subsemigroups of ℕn ⋮ The tree of good semigroups in \(\mathbb{N}^2\) and a generalization of the Wilf conjecture ⋮ The type of a good semigroup and the almost symmetric condition ⋮ Standard bases for fractional ideals of the local ring of an algebroid curve ⋮ Arf good semigroups with fixed genus
Cites Work
- Gorenstein curves and symmetry of the semigroup of values
- Längenberechnung und kanonische Ideale in eindimensionalen Ringen
- Gorenstein property and symmetry for one-dimensional local Cohen-Macaulay rings
- One-dimensional almost Gorenstein rings
- On the number of minimal prime ideals in the completion of a local domain
- On canonical ideals, intersection numbers, and Weierstrass points on Gorenstein curves
- Der kanonische Modul eines Cohen-Macaulay-Rings. (The canonical moduls of a Cohen-Macaulay-ring)
- 1-dimensional Cohen-Macaulay rings
- Semigroups associated to singular points of plane curves.
- Gorenstein conducive domains
- The canonical module of a one-dimensional reduced local ring
- A General Theory of One-dimensional Local Rings
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