|Reading Group on Homological Mirror Symmetry and K3 Surfaces|
|Topic:||The Yau-Zaslow conjecture / KMPS theorem|
|Affiliation:||Member, School of Mathematics|
|Date:||Wednesday, February 1|
|Time/Room:||1:00pm - 2:30pm/Dilworth Room|
In this talk I'll describe a proof of Klemm, Maulik, Pandharipande and Scheidegger of the Yau Zaslow conjecture, which equates the generating function for reduced Gromov-Witten invariants of a K3 surface with the generating function of partitions to the power of 24. The talk will not assume familiarity with the material discussed in the first term, all are welcome.