Title: Lefschetz fibration 2 - Lefschetz fibrations and Symplectic homology.
Abstract :
In this talk, I will review the symplectic homology associated with Lefschetz fibrations introduced by McLean. I will explain that the symplectic homology of a Lefschetz fibration is isomorphic to that of its total space viewed as a Liouville manifold. Furthermore, I will discuss a spectral sequence converging to the symplectic homology of a Lefchetz fibration, whose first page is described in terms of the fixed Floer homology of the monodromy map.

The main references for this talk are:
1. Mark McLean, Lefscehtz fibrations and symplectic homology.
2. Mark McLean, Symplectic homology of Lefschetz fibrations and Floer homology of the monodromy map.