textUnderstanding the action of an autoequivalence on a triangulated category is generally a very difficult problem. If one can find a stability condition for which the autoequivalence is "compatible", one can explicitly write down the action of this autoequivalence. In turn, the now understood autoequivalence can provide ways of extracting geometric information from the stability condition. In this thesis, we elaborate on what it means for an autoequivalence and stability condition to be "compatibile" and derive a sufficiency criterion.Mathematic
monoidal categories are a natural setting to study automata automata based on actions, languages are...
In this article, we construct new derived autoequivalences of generalised Kummer varieties. Togethe...
Abstract. We give a complete description of the group of exact autoequiva-lences of the bounded deri...
textUnderstanding the action of an autoequivalence on a triangulated category is generally a very di...
ABSTRACT. We begin by discussing various ways autoequivalences and stability condi-tions associated ...
AbstractWe formulate a strong compatibility between autoequivalences and Bridgeland stability condit...
The study of the derived category of coherent sheaves of Calabi-Yau varieties is an active area of r...
This paper introduces the notion of a stability condition on a triangu-lated category. The motivatio...
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
We study stability conditions induced by functors between triangulated categories. Given a finite gr...
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
We relate the mass growth (with respect to a stability condition) of an exact auto-equivalence of a ...
A K3 category is by definition a Calabi–Yau category of dimension two. Geometrically K3 categories o...
The space of stability conditions on a triangulated category is naturally partitioned into subsets U...
Abstract. Let : mod mod be a stable equivalence between nite dimensional self-injective algebras...
monoidal categories are a natural setting to study automata automata based on actions, languages are...
In this article, we construct new derived autoequivalences of generalised Kummer varieties. Togethe...
Abstract. We give a complete description of the group of exact autoequiva-lences of the bounded deri...
textUnderstanding the action of an autoequivalence on a triangulated category is generally a very di...
ABSTRACT. We begin by discussing various ways autoequivalences and stability condi-tions associated ...
AbstractWe formulate a strong compatibility between autoequivalences and Bridgeland stability condit...
The study of the derived category of coherent sheaves of Calabi-Yau varieties is an active area of r...
This paper introduces the notion of a stability condition on a triangu-lated category. The motivatio...
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
We study stability conditions induced by functors between triangulated categories. Given a finite gr...
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
We relate the mass growth (with respect to a stability condition) of an exact auto-equivalence of a ...
A K3 category is by definition a Calabi–Yau category of dimension two. Geometrically K3 categories o...
The space of stability conditions on a triangulated category is naturally partitioned into subsets U...
Abstract. Let : mod mod be a stable equivalence between nite dimensional self-injective algebras...
monoidal categories are a natural setting to study automata automata based on actions, languages are...
In this article, we construct new derived autoequivalences of generalised Kummer varieties. Togethe...
Abstract. We give a complete description of the group of exact autoequiva-lences of the bounded deri...