18/12/2017, 14:00 — 15:00 — Room P3.10, Mathematics Building
Ana Ros Camacho, Univ. Utrecht, Netherlands
Strangely dual orbifold equivalence for unimodal and bimodal singularities and Galois groups
In this talk I will introduce orbifold equivalence, an equivalence relation between polynomials satisfying certain conditions, which describe Landau-Ginzburg models (“potentials”). We will review how it relates the potentials associated to simple, (exceptional) unimodal and bimodal singularities, reproducing classical results like strange duality from the classification of singularities from Arnold. In addition, most of these equivalences are controlled by Galois groups. This is joint work with N. Carqueville, I. Runkel, R. Newton et al.
Current organizers: Roger Picken, Marko Stošić.
FCT Projects PTDC/MAT-GEO/3319/2014, Quantization and Kähler Geometry, PTDC/MAT-PUR/31089/2017, Higher Structures and Applications.