Add to ORKGIn this paper, we define a homological invariant for finitely generated modules over a commutative noetherian local ring, which we call upper Cohen-Macaulay dimension. This invariant is quite similar to Cohen-Macaulay dimension that has been introduced by Gerko. Also we define a homological invariant with respect to a local homomorphism of local rings. This invariant links upper Cohen-Macaulay dimension with Gorenstein dimension
Abstract. Given a homomorphism of commutative noetherian rings R → S and an S–module N, it is proved...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
summary:We define and study restricted projective, injective and flat dimensions over local homomorp...
In this paper, we define a homological invariant for finitely generated modules over a commutative n...
In this paper, we define a homological invariant for finitely generated modules over a commutative n...
In this paper, we define a homological invariant for finitely generated modules over a commutative n...
In this paper, we define a homological invariant for finitely generated modules over a commutative n...
We introduce new homological dimensions, namely the Cohen-Macaulay projective, injective and flat di...
Let $(R,m)$ be commutative Noetherian local ring. It is shown that $R$ is Cohen-Macaulay ring if the...
. Numerical invariants which measure the Cohen--Macaulay character of homomorphisms ' : R ! S ...
AbstractA new homological dimension, called G*-dimension, is defined for every finitely generated mo...
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...
Abstract. Given a homomorphism of commutative noetherian rings R → S and an S–module N, it is proved...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
summary:We define and study restricted projective, injective and flat dimensions over local homomorp...
In this paper, we define a homological invariant for finitely generated modules over a commutative n...
In this paper, we define a homological invariant for finitely generated modules over a commutative n...
In this paper, we define a homological invariant for finitely generated modules over a commutative n...
In this paper, we define a homological invariant for finitely generated modules over a commutative n...
We introduce new homological dimensions, namely the Cohen-Macaulay projective, injective and flat di...
Let $(R,m)$ be commutative Noetherian local ring. It is shown that $R$ is Cohen-Macaulay ring if the...
. Numerical invariants which measure the Cohen--Macaulay character of homomorphisms ' : R ! S ...
AbstractA new homological dimension, called G*-dimension, is defined for every finitely generated mo...
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...
Abstract. Given a homomorphism of commutative noetherian rings R → S and an S–module N, it is proved...
This dissertation presents a homological dimension notion of Cohen-Macaulay for non-Noetherian rings...
summary:We define and study restricted projective, injective and flat dimensions over local homomorp...