Organized by: Nikita Nekrasov, Alexander Turbiner and Alexander Abanov
Timing: Spring 2016
Abstract: Calogero-Moser-Sutherland many-body systems arose originally in the 1970’s simultaneously in Nuclear Physics, Mathematical Physics and Solid State Physics. Since then they were found in some incarnations in diverse branches of physics and mathematics such as the theory of quantum Hall effect, Yang-Mills and Chern-Simons gauge theories in various dimensions with various amounts of supersymmetry, noncommutative geometry, topology of Hilbert schemes, geometric representation theory, Gromov-Witten invariants, theory of symmetric functions, SLE, Random Matrix theory, collective field theory and random geometries.
The aim of the seminar series is to review and explore these connections.
Spring 2016 Lectures:
|Jan. 20||2:30 pm||Quivers and qq-characters||Nikita Nekrasov|
|Jan. 27||2:30 pm||6 vertex quantum integrable system and cohomology of Grassmanian||Vassily Gorbounov|
|Mar. 9||2:30 pm||Field Generalizations of the Calogero-Moser System||Igor Krichever|
|Mar. 16||2:30 pm||Metrics of constant positive curvature with conical singularities.||Alexandre Eremenko (Purdue)|
|Mar. 23||2:30 pm|
|Mar. 30||2:30 pm|