[Mathsem] Reminder of Mathematics_Seminar on Monday, January 27 2014
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sem...@imsc.res.in
Jan 24, 2014, 11:30:01 PM1/24/14
to mat...@imsc.res.in, preena...@gmail.com
| Calendar Name: | Chandra |
| Scheduled for: | Monday, January 27 2014, 10:00 - 12:00 |
| Category: | Mathematics_Seminar |
Venue: Chandrasekhar Hall
Title: Soergel bimodules and Kazhdan-Lusztig theory
By: Ben Elias
From: MIT
Abstract: Recently, Geordie Williamson and I proved Soergel's conjecture, which is the generalization to arbitrary Coxeter systems of the Kazhdan-Lusztig conjecture, thus realizing Soergel's dream. Our proof was an algebraic adaptation of de Cataldo and Migliorini's Hodge-theoretic proof of the Decomposition Theorem in geometry. Our goal in this lecture series is to provide a thorough introduction to Hecke algebras, Soergel bimodules, and the Hodge-theoretic techniques which went into the proof of the Soergel conjecture. We will also introduce the diagrammatic tools which are used to study Soergel bimodules.
For more details, see www.imsc.res.in/~knr/elias/
Title: Soergel bimodules and Kazhdan-Lusztig theory
By: Ben Elias
From: MIT
Abstract: Recently, Geordie Williamson and I proved Soergel's conjecture, which is the generalization to arbitrary Coxeter systems of the Kazhdan-Lusztig conjecture, thus realizing Soergel's dream. Our proof was an algebraic adaptation of de Cataldo and Migliorini's Hodge-theoretic proof of the Decomposition Theorem in geometry. Our goal in this lecture series is to provide a thorough introduction to Hecke algebras, Soergel bimodules, and the Hodge-theoretic techniques which went into the proof of the Soergel conjecture. We will also introduce the diagrammatic tools which are used to study Soergel bimodules.
For more details, see www.imsc.res.in/~knr/elias/
IMSc Seminar Coordinators
sem...@imsc.res.in
Jan 26, 2014, 5:30:01 PM1/26/14
to mat...@imsc.res.in, preena...@gmail.com
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