McKay correspondence for Landau-Ginzburg models
Alexander Quintero Velez (University of Glasgow)
Monday 19th October, 2009 16:00-17:00 Mathematics Building, room 204
The McKay correspondence is a principle that relates the geometry of a resolution of singularities of a quotient variety M/G and the equivariant geometry of the group action. In this talk, we discuss an analogue of the McKay correspondence for Landau-Ginzburg models. If times allows I will also discuss how is this related to the Calabi-Yau/Landau-Ginzburg correspondence (after Orlov, Hori-Herbst-Paige) and Homological Mirror Symmetry.