Symplectic geometry of Anosov flows

Abstract: Every Anosov flow on a closed oriented three-manifold gives rise to a four-dimensional

Liouville domain, whose Liouville homotopy class depends only on the homotopy class of the

Anosov flow. The goal of this talk is to explain this construction and discuss geometric properties

of the resulting Liouville domains. This is joint work with Oleg Lazarev, Thomas Massoni, and

Agustin Moreno.