Irredundant intersections of valuation overrings of two-dimensional noetherian domains
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Publication:2470374
DOI10.1016/j.jalgebra.2007.07.030zbMath1137.13003OpenAlexW1984076520MaRDI QIDQ2470374
Publication date: 14 February 2008
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jalgebra.2007.07.030
valuation theoryoverringirredundant representationZariski-Riemann spacenoetherian domainKrull dimension 2strongly irredundant representation
Related Items (9)
The Zariski-Riemann Space of Valuation Rings ⋮ A principal ideal theorem for compact sets of rank one valuation rings ⋮ Integral domains having a unique Kronecker function ring ⋮ Ideal theory of infinite directed unions of local quadratic transforms ⋮ Overrings of two-dimensional noetherian domains representable by noetherian spaces of valuation rings ⋮ Noetherian Spaces of Integrally Closed Rings with an Application to Intersections of Valuation Rings ⋮ Topological Aspects of Irredundant Intersections of Ideals and Valuation Rings ⋮ Integrally closed rings in birational extensions of two-dimensional regular local rings ⋮ The constructible topology on spaces of valuation domains
Cites Work
- A classification of the integrally closed rings of polynomials containing \(Z[X\)]
- Overrings of two-dimensional noetherian domains representable by noetherian spaces of valuation rings
- Irredundant intersections of valuation rings
- Resolution of singularities of an algebraic variety over a field of characteristic zero. I
- Monoidal extensions of a Cohen-Macaulay unique factorization domain
- Noetherian Spaces of Integrally Closed Rings with an Application to Intersections of Valuation Rings
- On the Valuations Centered in a Local Domain
- Algebraic Functions and Projective Curves
- On Krull Overrings of a Noetherian Domain
- Two constructions of prüfer domains.
- Defining Families for Integral Domains of Real Finite Character
- Noetherian Intersections of Integral Domains
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