Universal Coulomb branch and theta-sheaves
Alexander Braverman (University of Toronto and Perimeter Institute)
30-Sep-2021, 20:30-21:30 (4 years ago)
Abstract: In the first half of the talk I shall recall basic definitions related to derived geometric Satake equivalence and its relation to construction of Coulomb branches of 3d N=4 gauge theories (no physics background is assumed). In the 2nd half I will describe certain "universal Coulomb object" on the affine Grassmannian of the group Sp(2n) (following suggestions by Drinfeld and Raskin) and discuss its relation with the so called theta-sheaf studied by Lafforgue and Lysenko.
algebraic geometrysymplectic geometry
Audience: researchers in the topic
| Organizer: | Rina Anno* |
| *contact for this listing |
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