Overrings of Commutative Rings. II. Integrally Closed Overrings

DOI10.2307/1993701zbMath0128.26005OpenAlexW4241129155MaRDI QIDQ5336379

Edward D. Davis

Publication date: 1964

Full work available at URL: https://doi.org/10.2307/1993701

zbMATH Keywords

integrally closed overrings

Mathematics Subject Classification ID

Commutative algebra (13-XX)

Related Items

Maximal non-prime ideally equal subrings of a commutative ring, Regular ideals in commutative rings, sublattices of regular ideals, and Prüfer rings, Quotient overrings of integral domains, Some Properties of Integral Closure, Normal pairs of noncommutative rings, Harrison Primes in a Ring with Few Zero Divisors, On the flat overrings of an integral domain, \(\Delta\)-rings, Unnamed Item, Graph theoretic characterizations of maximal non-valuation subrings of a field, On the commensurability of hyperbolic Coxeter groups, Anwendung von Ideal-Transformationen, The ring \(R<X>\), Perinormality -- a generalization of Krull domains, Characterizing the ring extensions that satisfy FIP or FCP, Nonarithmetic hyperbolic manifolds and trace rings, Numerical characterizations of some integral domains, Integrally Closed Subrings of an Integral Domain, FROM TOPOLOGIES OF A SET TO SUBRINGS OF ITS POWER SET, Characterizations of graded Prüfer \(\star \)-multiplication domains. II, On semi-Krull domains, Graded Prüfer domains, Strong Prüfer rings and the ring of finite fractions, Star operations in extensions of integral domains, On the commutative ring extensions with at most two non Prüfer intermediate rings, On the content of polynomials over semirings and its applications, The \(A + X B [X\) construction from Prüfer \(v\)-multiplication domains], On zero-divisors of semimodules and semialgebras, \(A\)-subalgebras of \(A[x\)], A Uniform Proof of the Finiteness of the Class Group of a Global Field, Overrings of Prüfer domains, On proper of integral domains, Overrings of Prüfer domains. II, CHARACTERIZATIONS OF GRADED PRÜFER ⋆-MULTIPLICATION DOMAINS, Some classification of certain integral domains via conductor overrings and semistar operations, Integral domains with quotient overrings, Quotient rings, Pairs of domains where most of the intermediate domains are Prüfer, Half-factorial-domains, The Integral Closure of a Noetherian Ring, A characterization of 𝑄-domains

Cites Work

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