Towards the C^0 flux conjecture
Symplectic Geometry
2015-05-27 v1
Abstract
In this note, we generalise a result of Lalonde, McDuff and Polterovich concerning the flux conjecture, thus confirming the conjecture in new cases of a symplectic manifold. Also, we prove the continuity of the flux homomorphism on the space of smooth symplectic isotopies endowed with the topology, which implies the rigidity of Hamiltonian paths, conjectured by Seyfaddini.
Cite
@article{arxiv.1309.1325,
title = {Towards the C^0 flux conjecture},
author = {Lev Buhovsky},
journal= {arXiv preprint arXiv:1309.1325},
year = {2015}
}