De Kathryn Mann
A theorem of Barbot (building on work of Ghys, Haefliger and others) says that Anosov flows on 3-manifolds are classified up to orbit equivalence by the data of a pair of transverse foliations of the plane and an action of the fundamental group of the 3-manifold. In recent work with T. Barthelmé, as well as C. Bonatti, S. Fenley and S. Frankel, we have been developing an abstract theory of Anosov-like group actions of bifoliated planes, applicable both to the study of flows and as an interesting class of foliation-preserving dynamical systems in its own right. This minicourse will explain some of this theory and the connections between flows and group actions in dimensions 1, 2 and 3.
De Andres Navas
De Kathryn Mann
De Tsuboi Takashi
De Hélène Eynard-Bontemps
De Vincent Humilière
De Kathryn Mann
De Andres Navas
De Tsuboi Takashi
De Kathryn Mann
De Nicolas Monod
De Christian Bonatti
De Andres Navas
De Tsuboi Takashi
De Emmanuel Militon
De Barbara Schapira
De Barbara Schapira
