CIRM-IHP PROGRAM
RESEARCH SCHOOL / ECOLE DE RECHERCHE
RESEARCH SCHOOL / ECOLE DE RECHERCHE
IHP Winter School: Categorifications, Moduli Spaces and Representation Theory
Ecole d’hiver IHP : Catégorifications, espaces de modules et théorie des représentations
6 – 10 January 2020
Scientific Committee
Comité scientifique Pavel Etingof (MIT Boston) |
Organizing Committee
Comité d’organisation Tamas Hausel (IST Austria) contact: reptheory2020@ihp.fr |
Description
Representation theory is the study of the basic symmetries of mathematics and physics. Recently, it has known some spectacular developments, thanks to the introduction of new technics such as categorical representations or parity sheaves. The continued development of the subject has motivated a trimester in representation theory at the IHP that will take place in 2020 from January to March. This program will begin with an introductory conference. It will consist of 6 mini-courses on the main topics (categorifications and quantum groups, quiver varieties, character varieties, geometric representation theory). It is devoted to younger researchers, but also to senior ones in order to promote the discussions between young mathematicians and seniors.
Main Courses
Jochen Heinloth (Universität Duisburg-Essen) Moduli spaces of sheaves and character varieties
Jochen Heinloth (Universität Duisburg-Essen) Moduli spaces of sheaves and character varieties
Myungho Kim (Kyung Hee Univeristy) KLR algebras and quantum affine algebras
Myungho Kim (Kyung Hee Univeristy) KLR algebras and quantum affine algebras
Nicolas Libedinsky (University of Chile) Soergel bimodules and KL polynomials
Nicolas Libedinsky (University of Chile) Soergel bimodules and KL polynomials
Laura Rider (University of Georgia) Constructible sheaves and geometric modular representation theory
Laura Rider (University of Georgia) Constructible sheaves and geometric modular representation theory
Changjian Su (University of Toronto) Quiver varieties, quantum cohomology and quantum groups
Changjian Su (University of Toronto) Quiver varieties, quantum cohomology and quantum groups
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