On Going-Down for Simple Overrings. III

DOI10.2307/2040743zbMath0285.13002OpenAlexW4241308137MaRDI QIDQ4771061

David E. Dobbs, Ira J. Papick

Publication date: 1976

Full work available at URL: https://doi.org/10.2307/2040743

Mathematics Subject Classification ID

Ramification problems in algebraic geometry (14E22)

Related Items

A note on $w$-GD domains, Kronecker function rings and abstract Riemann surfaces, On strong going-between, going-down, and their universalizations. II, On almost-divided domains, Universally going-down integral domains, Topologically defined classes of commutative rings, Perinormality -- a generalization of Krull domains, Universally catenarian integral domains, Cohen-Macaulay properties under the amalgamated construction, Topologically defined classes of going-down domains, Locally henselian going-down domains, Pseudo-almost valuation domains are quasilocal going-down domains, but not conversely, Integrally closed domains with treed overrings, Ascent and descent of going-down rings for integral extensions, On almost valuation ring pairs, An answer to a Dobbs conjecture about treed domains, A spectral construction of a treed domain that is not going-down., Integral Overrings of Two-Dimensional Going-Down Domains, On treed Nagata rings, Trivial extensions satisfying certain valuation-like properties, Lifting chains of prime ideals to paravaluation rings, Going down and unibranchness, Extensions of commutative rings in which trees of prime ideals contract to trees, A characterization of going-down-ring pairs of commutative rings, Topologically Defined Classes of Going-Down Domains, Going-down pairs of commutative rings

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Anneaux locaux henséliens
• Overrings and divisorial ideals of rings of the form \(D+M\)
• Going down
• Two conductor theorems
• On Going Down For Simple Overrings II
• On Going Down for Simple Overrings
• On Going Down in Polynomial Rings
• Going Down and Open Extensions