Richard Hind

University of Notre Dame

March 9, 2020

We will ask how many Lagrangian tori, say with an integral area class, can be `packed' into a given symplectic manifold. Similarly, given an arrangement of such tori, like the integral product tori in Euclidean space, one can ask about the symplectic size of the complement. The talk will describe some constructions of balls and Lagrangian tori which show the size is larger than expected.

This is based on joint work with Ely Kerman.