In this article, we study a triangulated category associated with a non-commutative resolution of singularities. In particular, we give a complete description of this category in the case of a curve with nodal singularities, classifying its indecomposable objects and computing its Auslander-Reiten quiver and K-group. (C) 2012 Elsevier Inc. All rights reserved
In a recent paper Iyama and Yoshino consider two interesting examples of isolated singularities over...
This thesis consists of three parts and is a collection of papers written by the author of this text...
29 pages, 17 figures. Discussion in Section 6 clarified and expanded. Some minor corrections, clarif...
AbstractIn this article, we study a triangulated category associated with a non-commutative resoluti...
We show that the bounded derived category of many singular projectve varieties (with isolated singul...
In this paper, we introduce a new triangulated category for rational surface singularities which in ...
Der Begriff von Stabilitätkondizionen auf triangulierten Kategorien wurde von T. Bridgeland in "Stab...
We study in this thesis the cluster category C[subscript S,M] and cluster algebra A[Subscript S,M] o...
This dissertation studies series of isolated singularities of plane curves. The focus is on topologi...
International audienceThis article is a summary of the author's unpublished Ph.D thesis (Caradot 201...
We develop the theory of minors of non-commutative schemes. This study is motivated by applications ...
We develop tools for computing invariants of singular varieties and apply them to the classical theo...
In this article we construct a categorical resolution of singularities of an excellent reduced curve...
In this paper we classify simple parametrisations of complex curve singularities of arbitrary embedd...
Let Q be a simply laced Dynkin quiver, Db(Q) the bounded derived category of the path algebra associ...
In a recent paper Iyama and Yoshino consider two interesting examples of isolated singularities over...
This thesis consists of three parts and is a collection of papers written by the author of this text...
29 pages, 17 figures. Discussion in Section 6 clarified and expanded. Some minor corrections, clarif...
AbstractIn this article, we study a triangulated category associated with a non-commutative resoluti...
We show that the bounded derived category of many singular projectve varieties (with isolated singul...
In this paper, we introduce a new triangulated category for rational surface singularities which in ...
Der Begriff von Stabilitätkondizionen auf triangulierten Kategorien wurde von T. Bridgeland in "Stab...
We study in this thesis the cluster category C[subscript S,M] and cluster algebra A[Subscript S,M] o...
This dissertation studies series of isolated singularities of plane curves. The focus is on topologi...
International audienceThis article is a summary of the author's unpublished Ph.D thesis (Caradot 201...
We develop the theory of minors of non-commutative schemes. This study is motivated by applications ...
We develop tools for computing invariants of singular varieties and apply them to the classical theo...
In this article we construct a categorical resolution of singularities of an excellent reduced curve...
In this paper we classify simple parametrisations of complex curve singularities of arbitrary embedd...
Let Q be a simply laced Dynkin quiver, Db(Q) the bounded derived category of the path algebra associ...
In a recent paper Iyama and Yoshino consider two interesting examples of isolated singularities over...
This thesis consists of three parts and is a collection of papers written by the author of this text...
29 pages, 17 figures. Discussion in Section 6 clarified and expanded. Some minor corrections, clarif...
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