|Princeton/IAS Symplectic Geometry Seminar|
|Topic:||Low-area Floer theory and non-displaceability|
|Affiliation:||University of Cambridge|
|Date:||Friday, November 20|
|Time/Room:||2:30pm - 3:30pm/Fine 322, Princeton University|
I will introduce a "low-area" version of Floer cohomology of a non-monotone Lagrangian submanifold and prove that a continuous family of Lagrangian tori in $\mathbb CP^2$, whose Floer cohomology in the usual sense vanishes, is Hamiltonian non-displaceable from the monotone Clifford torus. Joint work with Renato Vianna.