Abstract. In this article, we study Cohen–Macaulay modules over non–reduced curve singularities. We prove that the rings kJx, y, zK/(xy, yq−z2) have tame Cohen–Macaulay representation type. For the singularity kJx, y, zK/(xy, z2) we give an explicit description of all indecomposable Cohen–Macaulay modules and apply the obtained classification to construct explicit families of indecomposable matrix factorizations of x2y2 ∈ kJx, yK
In this thesis we solve several classification problems from Lie theory and commutative algebra. ...
AbstractThis paper determines when the Krull–Schmidt property holds for all finitely generated modul...
Let (R, [special characters omitted], k) be a one-dimensional local ring. A non-zero R-module M is m...
We accomplish the classification of Cohen–Macaulay modules over the curve singularities of type T₄₄ ...
In this article the authors develop a new method to deal with maximal Cohen-Macaulay modules over no...
AbstractLet K be a field, X={X1,…,Xn} and Y={Y1,…,Yr} sets of indeterminates, and f∈K[[X]],g∈K[[Y]] ...
In this article we develop a new method to deal with maximal Cohen-Macaulay modules over non-isolate...
In this article we develop a new method to deal with maximal Cohen{ Macaulay modules over non{isolat...
During the study of Cohen–Macaulay modules on curve singularities (cf. [18, 12, 14, 9]) it was prove...
In this paper we completely classify all the special Cohen–Macaulay (=CM) modules corresponding to t...
AbstractWe describe, by matrix factorizations, all graded, rank 2, maximal Cohen–Macaulay modules ov...
AbstractLet R=k[Y1,Y2,Y3]/(f), f=Y13+Y23+Y33, where k is an algebraically closed field with chark≠3....
AbstractWe describe, by matrix factorizations, all graded, rank 2, maximal Cohen–Macaulay modules ov...
This book is a comprehensive treatment of the representation theory of maximal Cohen-Macaulay (MCM) ...
In this paper we completely classify all the special Cohen–Macaulay (=CM) modules corresponding to t...
In this thesis we solve several classification problems from Lie theory and commutative algebra. ...
AbstractThis paper determines when the Krull–Schmidt property holds for all finitely generated modul...
Let (R, [special characters omitted], k) be a one-dimensional local ring. A non-zero R-module M is m...
We accomplish the classification of Cohen–Macaulay modules over the curve singularities of type T₄₄ ...
In this article the authors develop a new method to deal with maximal Cohen-Macaulay modules over no...
AbstractLet K be a field, X={X1,…,Xn} and Y={Y1,…,Yr} sets of indeterminates, and f∈K[[X]],g∈K[[Y]] ...
In this article we develop a new method to deal with maximal Cohen-Macaulay modules over non-isolate...
In this article we develop a new method to deal with maximal Cohen{ Macaulay modules over non{isolat...
During the study of Cohen–Macaulay modules on curve singularities (cf. [18, 12, 14, 9]) it was prove...
In this paper we completely classify all the special Cohen–Macaulay (=CM) modules corresponding to t...
AbstractWe describe, by matrix factorizations, all graded, rank 2, maximal Cohen–Macaulay modules ov...
AbstractLet R=k[Y1,Y2,Y3]/(f), f=Y13+Y23+Y33, where k is an algebraically closed field with chark≠3....
AbstractWe describe, by matrix factorizations, all graded, rank 2, maximal Cohen–Macaulay modules ov...
This book is a comprehensive treatment of the representation theory of maximal Cohen-Macaulay (MCM) ...
In this paper we completely classify all the special Cohen–Macaulay (=CM) modules corresponding to t...
In this thesis we solve several classification problems from Lie theory and commutative algebra. ...
AbstractThis paper determines when the Krull–Schmidt property holds for all finitely generated modul...
Let (R, [special characters omitted], k) be a one-dimensional local ring. A non-zero R-module M is m...