Gromov Witten Invariants for the Hilbert scheme of points of a K3 surface
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Georg Oberdieck from ETH Zurich is giving a talk about Gromov Witten Invariants for the Hilbert scheme of points of a K3 surface
| What |
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| When |
Nov 09, 2012 from 12:00 AM to 12:00 AM |
| Where | Freiburg |
| Contact Name | Emanuel Scheidegger |
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The Yau-Zaslow formula gives an expression of the number of nodal rational curves on a K3 surface in terms of a modular form. In this talk we explain how to extend their result to the Hilbert scheme of 2 points of a K3 surface. In particular, we will present the generating series for the reduced genus 0 GW Invariants which will be given by a weak Jacobi Form.
Summer School "Geometric, Algebraic and Combinatorial Methods in Modular Representation Theory", July 23-27, 2018