AbstractAn automorphism of a compact complex space is called wild if there is no non-trivial proper invariant analytic subset. In this talk, I will show that a compact complex surface admitting a wild automorphism is either a complex torus or an Inoue surface of certain type, and this wild automorphism has zero entropy. This is based on a joint work with Long Wang
BIMSA-YMSC Geometry and Dynamics SeminarOrganizer:Yu-Wei Fan (YMSC)Speaker:Kohei Kikuta (Osaka University/University of Edinburgh)Time:Wednesday 14:30-15:30Oct. 23, 2024Online:Zoom Meeting ID: 815 762 8413Passcode: BIMSATitle:Geometrical finiteness for automorphism groups via cone conjectureAbstract:Geometrical finiteness is one of the central notions in the study of Kleinian groups. In t...