Symplectic duality and affine Grassmannian slices
Joel Kamnitzer (University of Toronto)
Abstract: Symplectic resolutions are an exciting new frontier of research in geometry and representation theory. One of the most fascinating aspects of this study is symplectic duality: the observation that these resolutions come in pairs with matching properties. The Coulomb branch construction allows us to produce and study many of these dual pairs. I will attempt to survey recent work in this area, particularly focusing on ADE quiver varieties and affine Grassmannian slices.
algebraic geometryanalysis of PDEsalgebraic topologycomplex variablesdifferential geometrygeneral topologygeometric topologyK-theory and homologymetric geometrysymplectic geometry
Audience: researchers in the topic
CRM - Séminaire du CIRGET / Géométrie et Topologie
Series comments: Hybrid seminar of geometry and topology. Laboratory : CIRGET - www.cirget.uqam.ca The homepage of the seminar is www.cirget.uqam.ca/fr/seminaires.html
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The livestream is on Zoom at : uqam.zoom.us/j/98999725241 (no password is needed).
The recorded talks can be found at CIRGET channel : www.youtube.com/channel/UCLkFm-uEvXSf9y-iQtWOLWA
Organizers: | Julien Keller*, Duncan McCoy |
*contact for this listing |