|Joint IAS-PU Symplectic Geometry Seminar|
|Topic:||Dimers and Integrability|
|Date:||Friday, March 29|
|Time/Room:||1:30pm - 2:30pm/S-101|
This is joint work with A. B. Goncharov. To any convex integer polygon we associate a Poisson variety, which is essentially the moduli space of connections on line bundles on (certain) bipartite graphs on a torus. There is an underlying integrable Hamiltonian system whose Hamiltonians are weighted sums of dimer covers.