Hamiltonian diffeomorphisms of toric manifolds
  We prove that $\pi_1(\text{Ham}(M))$ contains an infinite cyclic subgroup, where $\text{Ham}(M)$ is the Hamiltonian group of the one point blow up of ${\Bbb C}P^3$. We give a sufficient condition for the group $\pi_1(\text{Ham}(M))$ to contain an infinite cyclic subgroup, when $M$ is a general toric manifold. 
Andr\'es Vi\~na