Add to ORKGIn this paper, unless otherwise indicated, we shall not assume that our rings are commutative, but we shall always assume that every ring has an identity element. By a module, we shall always mean a unitary left module. We provide a characterization of non-zero finitely generated Noether
Let R be a reduced, one-dimensional Noetherian local ring whose integral closure is finitely generat...
Let R be a reduced, one-dimensional Noetherian local ring whose integral closure is finitely generat...
Let R be a reduced, one-dimensional Noetherian local ring whose integral closure is finitely generat...
SIGLEAvailable from British Library Document Supply Centre- DSC:D71032/86 / BLDSC - British Library ...
Abstract. In Bishop-style constructive algebra it is known that if a module over a commutative ring ...
On the basis of the Klingler-Levy classification of finitely generated modules over commutative noet...
summary:Let $R$ be a commutative Noetherian ring and $M$ be a finitely generated $R$-module. The mai...
In a finite-dimensional vector space, every subspace is finite-dimensional and the dimen-sion of a s...
Abstract. We introduce a series of papers [KL1, KL2, KL3] that describe the isomorphism classes of f...
In this paper, we study primary decomposition of any proper submodule N of a module M over a noether...
AbstractWe characterize rings over which every projective module is a direct sum of finitely generat...
In this paper, we study primary decomposition of any proper submodule N of a module M over a noether...
Abstract. We show that finitely generated modules over a commu-tative Noetherian ring can be classif...
This is the first of a series of four papers describing the finitely generated modules over all comm...
This is the first of a series of four papers describing the finitely generated modules over all comm...
Let R be a reduced, one-dimensional Noetherian local ring whose integral closure is finitely generat...
Let R be a reduced, one-dimensional Noetherian local ring whose integral closure is finitely generat...
Let R be a reduced, one-dimensional Noetherian local ring whose integral closure is finitely generat...
SIGLEAvailable from British Library Document Supply Centre- DSC:D71032/86 / BLDSC - British Library ...
Abstract. In Bishop-style constructive algebra it is known that if a module over a commutative ring ...
On the basis of the Klingler-Levy classification of finitely generated modules over commutative noet...
summary:Let $R$ be a commutative Noetherian ring and $M$ be a finitely generated $R$-module. The mai...
In a finite-dimensional vector space, every subspace is finite-dimensional and the dimen-sion of a s...
Abstract. We introduce a series of papers [KL1, KL2, KL3] that describe the isomorphism classes of f...
In this paper, we study primary decomposition of any proper submodule N of a module M over a noether...
AbstractWe characterize rings over which every projective module is a direct sum of finitely generat...
In this paper, we study primary decomposition of any proper submodule N of a module M over a noether...
Abstract. We show that finitely generated modules over a commu-tative Noetherian ring can be classif...
This is the first of a series of four papers describing the finitely generated modules over all comm...
This is the first of a series of four papers describing the finitely generated modules over all comm...
Let R be a reduced, one-dimensional Noetherian local ring whose integral closure is finitely generat...
Let R be a reduced, one-dimensional Noetherian local ring whose integral closure is finitely generat...
Let R be a reduced, one-dimensional Noetherian local ring whose integral closure is finitely generat...