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Regular ideal
The Center of Topologically Primitive Exponentially Galbed Algebras
Jacobson Radical and on a Condition for Commutativity of Rings
Basically Full Ideals in Local Rings
A Prime Ideal Principle in Commutative Algebra
Arxiv:1507.04134V1 [Math.RA]
Regular Ideals in Commutative Rings, Sublattices of Regular Ideals, and Prtifer Rings
Idempotent Pairs and PRINC Domains
Jacobson Radical and Nilpotent Elements
The Maximal Regular Ideal of Some Commutative Rings
Ideal Lattices and the Structure of Rings(J)
Regular Self-Injective Rings with a Polynomial Identity
A Characterization of the Complete Quotient Ring of Homomorphic
Arxiv:2001.04823V2 [Math.AC] 28 Jun 2020 Hr Spec( Where 3.11): and 3.8 Propositions (See Maps Canonical the Ewrs Ueiel Ueypieiel Ueymxmliel Gelfa Ideal; Ring
Rings and Things and a Fine Array of Twentieth Century Associative Algebra
On the Regular Elements in Zn
Ordinary Differential Equations
Progress in Commutative Algebra 2
Local Types of Classical Rings
Top View
Reductions of Ideals in Commutative Rings 53
Perinormal Rings with Zero Divisors
One-Sided M-Structure of Operator Spaces and Operator Algebras
The Maximal Regular Ideal of Some Commutative Rings
Homological Dimension in Local Rings
On Invertible Ideals in a Commutative Ring. Joe Leonard Mott Louisiana State University and Agricultural & Mechanical College
Literature Survey on Non-Associative Rings and Developments
SOME NOTES on NOETHERIAN LOCAL RINGS These Notes May Serve As a Very Brief Outline Sketch of a Few Things That Every Al- Gebrais
Radical-Theoretic Approach to Ring Theory 14Th International Workshop for Young Mathematicians “Algebra”
$\Mathcal {P} 1 $-Covers Over Commutative Rings
Properties of the Fiber Cone of Ideals in Local Rings
Section IX.2. the Jacobson Radical
The Von Neumann Regular Radical and Jacobson Radical of Crossed Products
Invertibility of Ideals in Prufer Extensions
Projectively Full Ideals in Noetherian Rings
A CHARACTERIZATION of CANCELLATION IDEALS Let R Be a Commutative Ring with Identity. an Ideal I of R Is Called a Cancellation I
Multiplication Rings Via Their Total Quotient Rings
The Integral Closure of a Noetherian Ring 161
THE EXCHANGE PROPERTY for PURELY INFINITE SIMPLE RINGS Introduction Purely Infinite Simple C -Algebras, Introduced by J. Cuntz I
The Center of Topologically Primitive Exponentially Galbed Algebras
Some Sufficient Conditions for the Jacobson Radical of a Commutative Ring with Identity to Contain a Prime Ideal Melvin Henriksen Harvey Mudd College