We study certain Schur functors which preserve singularity categories of rings and we apply them to study the singularity category of triangular matrix rings. In particular, combining these results with Buchweitzâ\u80\u93Happelâ\u80\u99s theorem, we can describe singularity categories of certain non-Gorenstein rings via the stabl
(joint with Greg Stevenson) The singularity category of a ring R is defined to be the quotient of th...
AbstractIn this paper we survey the recent developments in the theory of Schur rings and its applica...
In this article the authors develop a new method to deal with maximal Cohen-Macaulay modules over no...
We investigate the behavior of singularity categories and stable categories of Gorenstein projective...
We consider the relationship between the relative stable category of and the usual singularity categ...
We consider the relationship between the relative stable category of and the usual singularity categ...
AbstractIn this paper, we first study conditions under which a recollement relative to abelian categ...
We prove that a certain homological epimorphism between two algebras induces a triangle equivalence ...
Benson D, Iyengar SB, Krause H, Pevtsova J. Local duality for the singularity category of a finite d...
Benson D, Iyengar SB, Krause H, Pevtsova J. Local duality for the singularity category of a finite d...
Abstract. We generalize derived equivalences for triangular matrix rings induced by a certain type o...
We study the geometry of matrix factorizations in this dissertation. It contains two parts. The firs...
We investigate (existence of) Auslander–Reiten triangles in a triangulated category in con-nection w...
We study the geometry of matrix factorizations in this dissertation. It contains two parts. The firs...
We study the geometry of matrix factorizations in this dissertation. It contains two parts. The firs...
(joint with Greg Stevenson) The singularity category of a ring R is defined to be the quotient of th...
AbstractIn this paper we survey the recent developments in the theory of Schur rings and its applica...
In this article the authors develop a new method to deal with maximal Cohen-Macaulay modules over no...
We investigate the behavior of singularity categories and stable categories of Gorenstein projective...
We consider the relationship between the relative stable category of and the usual singularity categ...
We consider the relationship between the relative stable category of and the usual singularity categ...
AbstractIn this paper, we first study conditions under which a recollement relative to abelian categ...
We prove that a certain homological epimorphism between two algebras induces a triangle equivalence ...
Benson D, Iyengar SB, Krause H, Pevtsova J. Local duality for the singularity category of a finite d...
Benson D, Iyengar SB, Krause H, Pevtsova J. Local duality for the singularity category of a finite d...
Abstract. We generalize derived equivalences for triangular matrix rings induced by a certain type o...
We study the geometry of matrix factorizations in this dissertation. It contains two parts. The firs...
We investigate (existence of) Auslander–Reiten triangles in a triangulated category in con-nection w...
We study the geometry of matrix factorizations in this dissertation. It contains two parts. The firs...
We study the geometry of matrix factorizations in this dissertation. It contains two parts. The firs...
(joint with Greg Stevenson) The singularity category of a ring R is defined to be the quotient of th...
AbstractIn this paper we survey the recent developments in the theory of Schur rings and its applica...
In this article the authors develop a new method to deal with maximal Cohen-Macaulay modules over no...
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