Algebraic Geometry Seminar
David Swinarski
Fordham University
Vector partition functions for conformal blocks
Abstract: A vector partition function is a function that counts the number of lattice points in a polytope defined by the function's arguments. It is conjectured that the ranks of vector bundles of conformal blocks on the moduli space of curves and the intersection numbers of their first Chern classes with F-curves are given by vector partition functions. I will discuss consequences of these conjectures and progress toward proving them.
Wednesday November 4, 2015 at 4:00 PM in SEO 427