Proceedings of Gökova Geometry-Topology Conference 2016
Title
The number of Hamiltonian fixed points on symplectically aspherical manifolds
Authors
Georgios Dimitroglou Rizell and Roman Golovko
Abstract
We show that a generic Hamiltonian diffeomorphism on a closed symplectic manifold which is symplectically aspherical has at least the stable Morse number of fixed points -- this is in line with a conjecture by Arnold.