Seminar Series: Mathematics and Physics of Calogero-Moser-Sutherland systems.

Organized by: Nikita Nekrasov, Alexander Turbiner and Alexander Abanov.   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 … Read more

Della Pietra Lecture Series Presents Dr. David Gross (KITP), March 31, 2015

General Public Lecture Tuesday March 31, 2015 Wine and Cheese Reception: 5:00pm, Simons Center Lobby and Art Gallery Lecture: 5:30pm, Simons Center Auditorium, Room 103 Title:The Frontiers of Fundamental Physics Abstract: At the frontiers of physics we search for the principles that might unify all the forces of nature and we strive to understand the … Read more

Della Pietra Lecture Series Presents Dr. Etienne Ghys (ENS Lyon), January 20 – 22, 2015

General Public Lecture Tuesday January 20 Wine and Cheese Reception: 5:00pm, Simons Center Lobby and Art Gallery Lecture: 5:45pm, Simons Center Auditorium, Room 103 Title: “The story of flat surfaces” Abstract: Most surfaces are not flat. Nevertheless we usually try to cover them with flat pieces. Cartographers picture our round Earth in planar maps. Soccer balls … Read more

Della Pietra Lecture Series Presents Dr. Eric J Heller (Harvard University), December 4-5 2014

General Public Lecture Thursday December 4 Wine and Cheese Reception: 5:00pm, Simons Center Lobby and Art Gallery Lecture: 5:45pm, Simons Center Auditorium, Room 103 Title: “The Art of Listening. Carefully.” This event is in collaboration with the opening of the ‘Art and the Quantum Moment’ exhibition. For more information please visit:  scgp.stonybrook.edu/archives/12754 ABSTRACT Waves permeate … Read more

Interactions of Homotopy Theory and Algebraic Topology with Physics through Algebra and Geometry

Interactions of Homotopy Theory and Algebraic Topology with Physics through Algebra and Geometry Organized by John Morgan and Dennis Sullivan October 1, 2014 – June 30, 2015 While activities will depend on the visitors for their specific focus, we expect them to be organized around several general themes: (i) rigorous approaches to perturbative quantum field theories, and especially to gauge theories … Read more

Geometric Flows

Geometric Flows Organized by Simon Brendle, Xiuxiong Chen,  Simon Donaldson, and Yuanqi Wang October 13 – December 19, 2014 Since its invention in 1982, Hamilton’s Ricci flow has become a central tool in global differential geometry. In particular, the Ricci flow has played a central role in Perelman’s proof of the Poincare conjecture, as well as … Read more

Gauge Theory, Integrability, and Novel Symmetries of Quantum Field Theory

Gauge Theory, Integrability, and Novel Symmetries of Quantum Field Theory Organized by Anton Kapustin, Nikita Nekrasov, Samson Shatashvili, Volker Schomerus, and Konstantin Zarembo September 2 – December 19, 2014 The interplay between the supersymmetric gauge theories and (non-supersymmetric) integrable theories in various dimensions is a puzzling development of several decades of research. In recent years … Read more

Exponential Integrals Part II: Seminar by Maxim Kontsevich

Title: Exponential Integrals Speaker:  Maxim Kontsevich Date: Tuesady, August 19, 2014 Time: 2:00pm-3:15pm Place: Auditorium 103, Simons Center [box, type=”download”]Watch the video.[/box] Abstract: I’ll discuss general properties of integrals of exponents of polynomial functions on complex algebraic varieties, and infinite-dimensional generalizations. In particular, I’ll give a new interpretation of the solution of Hitchin equation as semi-infinite cohomology.

Exponential Integrals Part I: Seminar by Maxim Kontsevich

Title: Exponential Integrals Speaker:  Maxim Kontsevich Date: Tuesady, August 19, 2014 Time: 11:00am-12:15pm Place: Auditorium 103, Simons Center [box, type=”download”]Watch the video.[/box] Abstract: I’ll discuss general properties of integrals of exponents of polynomial functions on complex algebraic varieties, and infinite-dimensional generalizations. In particular, I’ll give a new interpretation of the solution of Hitchin equation as semi-infinite cohomology.