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Integrally closed domain
Dedekind Domains
Factorization in Integral Domains, II
Arxiv:1601.07660V1 [Math.AC] 28 Jan 2016 2].Tesemigroup the [26])
Integral Closures of Ideals and Rings Irena Swanson
Weakly Integrally Closed Domains and Forbidden Patterns
Studying Monoids Is Not Enough to Study Multiplicative Properties of Rings: an Elementary Approach
Open Problems in Commutative Ring Theory
The Theory of Integrally Closed Domains Is Not Finitely Axiomatizable
A Mixed Multiplicity Formula for Complete Ideals in 2-Dimensional Rational Singularities
A Characterization of Prüfer Domains in Terms of Polynomials
Noncommutative Rational Pólya Series 2
Integral Ring Extensions
The Complete Integral Closure of R[X]
Integral Domains with Boolean T-Class Semigroup
Chsmoothness.Pdf
Lectures on Unique Factorization Domains
Commutative Algebra
Rings of Invariants of Reductive Groups Acting on Regular Rings Are Cohen-Macaulay
Top View
A GENERALIZATION of INTEGRALITY 1. Introduction and Background the Study of Various Notions of Integrality Has Proven Central In
THE STRUCTURE of VALUATION RINGS Carl FAITH * Dedicated To
The Constructible Topology on Spaces of Valuation Domains
On Strongly Primary Monoids and Domains 3
Arxiv:Math/0606691V1
Othman Echi, Noomen Jarboui on RESIDUALLY INTEGRALLY
Is Integrally Closed
Space of Valuations
Integrally Closed Subrings of an Integral Domain
Unique Factorization Domains
FACTORIZATION in INTEGRAL DOMAINS Contents Classical Roots
On Discriminants and Integral Closedness
The Brauer Group of Polynomial Rings
Arxiv:1512.03312V2 [Math.AC]
Characterizing Integral Domains by Semigroups of Ideals
9. Integral Ring Extensions
DEDEKIND DOMAINS and the IDEAL CLASS GROUP Contents 1
Note on Integral Closures of Semigroup Rings Ryûki
Arxiv:1705.01033V1 [Math.AC] 2 May 2017 Nerlycoe,Acieen Gddomain, AGCD Archimedean, Closed, Integrally Eeaie Rl Domain
Lommutdtive Rings
Integral Domains, Modules and Algebraic Integers Section 5 Hilary Term 2014
5 0.2. Why Study Commutative Algebra? 5 0.3
INTEGRAL EXTENSIONS 1. Integral Dependence Let a and B Be
Conference on Rings and Polynomials Program