We relate the mass growth (with respect to a stability condition) of an exact auto-equivalence of a triangulated category to the dynamical behaviour of its action on the space of stability conditions. One consequence is that this action is free and proper whenever the mass growth is non-vanishing
AbstractIf one considers abstract deterministic automata as “black boxes”, information about the int...
We prove that moduli spaces of meromorphic quadratic differentials with simple zeroes on compact Rie...
Abstract Stability conditions on triangulated categories were introduced by Bridgeland as a 'continu...
We propose a compactification of the moduli space of Bridgeland stability conditions of a triangulat...
We introduce two partial compactifications of the space of Bridgeland stability conditions of a tria...
The dynamical Mertens' theorem describes asymptotics for the growth in the number of closed orbits i...
The dynamical Mertens' theorem describes asymptotics for the growth in the number of closed orbits i...
Motivated by results of Thurston, we prove that any autoequivalence of a triangulated category induc...
Abstract. We study questions motivated by results in the classical theory of dynamical systems in th...
AbstractStudy of the dynamics of automorphisms of a group is usually focused on their growth and/or ...
Motivated by the study of the autoequivalence group of triangulated categories via isometric actions...
textUnderstanding the action of an autoequivalence on a triangulated category is generally a very di...
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
AbstractWe formulate a strong compatibility between autoequivalences and Bridgeland stability condit...
AbstractIf one considers abstract deterministic automata as “black boxes”, information about the int...
We prove that moduli spaces of meromorphic quadratic differentials with simple zeroes on compact Rie...
Abstract Stability conditions on triangulated categories were introduced by Bridgeland as a 'continu...
We propose a compactification of the moduli space of Bridgeland stability conditions of a triangulat...
We introduce two partial compactifications of the space of Bridgeland stability conditions of a tria...
The dynamical Mertens' theorem describes asymptotics for the growth in the number of closed orbits i...
The dynamical Mertens' theorem describes asymptotics for the growth in the number of closed orbits i...
Motivated by results of Thurston, we prove that any autoequivalence of a triangulated category induc...
Abstract. We study questions motivated by results in the classical theory of dynamical systems in th...
AbstractStudy of the dynamics of automorphisms of a group is usually focused on their growth and/or ...
Motivated by the study of the autoequivalence group of triangulated categories via isometric actions...
textUnderstanding the action of an autoequivalence on a triangulated category is generally a very di...
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
AbstractWe formulate a strong compatibility between autoequivalences and Bridgeland stability condit...
AbstractIf one considers abstract deterministic automata as “black boxes”, information about the int...
We prove that moduli spaces of meromorphic quadratic differentials with simple zeroes on compact Rie...
Abstract Stability conditions on triangulated categories were introduced by Bridgeland as a 'continu...
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