Add to ORKGTopics covered are: Cohen Macaulay modules, zero-dimensional rings, one-dimensional rings, hypersurfaces of finite Cohen-Macaulay type, complete and henselian rings, Krull-Remak-Schmidt, Canonical modules and duality, AR sequences and quivers, two-dimensional rings, ascent and descent of finite Cohen Macaulay type, bounded Cohen Macaulay type
This paper contains two theorems concerning the theory of maximal Cohen-Macaulay modules. The first ...
Let (R,m) be a (commutative Noetherian) local ring of Krull dimension d. A non-zero R-module M is ma...
We introduce the notions of depth and of when a local ring (or module over a local ring) is “S2”. Th...
Topics covered are: Cohen Macaulay modules, zero-dimensional rings, one-dimensional rings, hypersurf...
hypersurfaces of finite Cohen-Macaulay type, complete and henselian rings, Krull-Remak-Schmidt, Cano...
This course was an overview of what are known as the “Homological Conjectures,” in particular, the Z...
This course was an overview of what are known as the “Homological Conjectures,” in particular, the Z...
Let $A=Q/(f)$ where $(Q,\mathfrak{n})$ be a complete regular local ring of dimension $d+1$, $f\in \m...
Let R be a one-dimensional local Noetherian ring. A non-zero R-module M is said to be a maximal Cohe...
Let R be a one-dimensional local Noetherian ring. A non-zero R-module M is said to be a maximal Cohe...
summary:In this paper, we use a characterization of $R$-modules $N$ such that $fd_RN = pd_RN$ to cha...
summary:In this paper, we use a characterization of $R$-modules $N$ such that $fd_RN = pd_RN$ to cha...
Let R be a one-dimensional local Noetherian ring. A non-zero R-module M is said to be a maximal Cohe...
Abstract. Let (R,m) be a commutative Noetherian local ring. In this paper we show that a finitely ge...
This paper contains two theorems concerning the theory of maximal Cohen-Macaulay modules. The first ...
This paper contains two theorems concerning the theory of maximal Cohen-Macaulay modules. The first ...
Let (R,m) be a (commutative Noetherian) local ring of Krull dimension d. A non-zero R-module M is ma...
We introduce the notions of depth and of when a local ring (or module over a local ring) is “S2”. Th...
Topics covered are: Cohen Macaulay modules, zero-dimensional rings, one-dimensional rings, hypersurf...
hypersurfaces of finite Cohen-Macaulay type, complete and henselian rings, Krull-Remak-Schmidt, Cano...
This course was an overview of what are known as the “Homological Conjectures,” in particular, the Z...
This course was an overview of what are known as the “Homological Conjectures,” in particular, the Z...
Let $A=Q/(f)$ where $(Q,\mathfrak{n})$ be a complete regular local ring of dimension $d+1$, $f\in \m...
Let R be a one-dimensional local Noetherian ring. A non-zero R-module M is said to be a maximal Cohe...
Let R be a one-dimensional local Noetherian ring. A non-zero R-module M is said to be a maximal Cohe...
summary:In this paper, we use a characterization of $R$-modules $N$ such that $fd_RN = pd_RN$ to cha...
summary:In this paper, we use a characterization of $R$-modules $N$ such that $fd_RN = pd_RN$ to cha...
Let R be a one-dimensional local Noetherian ring. A non-zero R-module M is said to be a maximal Cohe...
Abstract. Let (R,m) be a commutative Noetherian local ring. In this paper we show that a finitely ge...
This paper contains two theorems concerning the theory of maximal Cohen-Macaulay modules. The first ...
This paper contains two theorems concerning the theory of maximal Cohen-Macaulay modules. The first ...
Let (R,m) be a (commutative Noetherian) local ring of Krull dimension d. A non-zero R-module M is ma...
We introduce the notions of depth and of when a local ring (or module over a local ring) is “S2”. Th...