时间: 2024年7月29日，星期一, 13:30 -14:30

地点: 东7报告厅

报告人: Yukari Ito (Kavli Institute for the Physics and Mathematics of the Universe)

摘要：The original McKay correspondence is a bijection between irreducible exceptional curves of the minimal resolution of C^2/G and non-trivial irreducible representations of finite subgroups of SL(2,C). 3-dimensional McKay correspondence needs crepant resolution, and the topological Euler number is related to an invariant in superstring theory. I will introduce these relations and recent developments.