In this paper we investigate a property for commutative rings with identity which is possessed by every coherent regular ring and is equivalent to Cohen–Macaulay for Noetherian rings. We study the behavior of this property in the context of ring extensions (of various types) and rings of invariants. © 2006 Elsevier Inc. All rights reserved
AbstractA commutative ring R has Property (A) if every finitely generated ideal of R consisting enti...
In this paper, the results on codimension and regularity over noetherian local rings and coherent lo...
AbstractLet R be a commutative ring with identity such that for each ideal A of R, there exists a No...
Abstract. In this paper we investigate a property for commutative rings with identity which is posse...
AbstractIn this paper we investigate a property for commutative rings with identity which is possess...
AbstractThere exist many characterizations of Noetherian Cohen–Macaulay rings in the literature. The...
AbstractThere exist many characterizations of Noetherian Cohen–Macaulay rings in the literature. The...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
AbstractWe introduce a concept of Cohen–Macaulayness for left noetherian semilocal rings (and their ...
A commutative ring R is said to satisfy property (P) if every finitely generated proper ideal of R a...
This book provides the first extensive and systematic treatment of the theory of commutative coheren...
AbstractA commutative ring R has Property (A) if every finitely generated ideal of R consisting enti...
In this paper, the results on codimension and regularity over noetherian local rings and coherent lo...
AbstractLet R be a commutative ring with identity such that for each ideal A of R, there exists a No...
Abstract. In this paper we investigate a property for commutative rings with identity which is posse...
AbstractIn this paper we investigate a property for commutative rings with identity which is possess...
AbstractThere exist many characterizations of Noetherian Cohen–Macaulay rings in the literature. The...
AbstractThere exist many characterizations of Noetherian Cohen–Macaulay rings in the literature. The...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
AbstractWe introduce a concept of Cohen–Macaulayness for left noetherian semilocal rings (and their ...
A commutative ring R is said to satisfy property (P) if every finitely generated proper ideal of R a...
This book provides the first extensive and systematic treatment of the theory of commutative coheren...
AbstractA commutative ring R has Property (A) if every finitely generated ideal of R consisting enti...
In this paper, the results on codimension and regularity over noetherian local rings and coherent lo...
AbstractLet R be a commutative ring with identity such that for each ideal A of R, there exists a No...