Mathematics Inspired by Physics

Collection Mathematics Inspired by Physics

Organizer(s) Mikhail Kapranov, Maxim Kontsevich

Date(s) 01/06/2026 - 02/06/2026

linked URL https://indico.math.cnrs.fr/event/16542/

00:00:00 / 00:00:00

2 5

Riemann-Hilbert correspondence, representations of spherical DAHA, and P=W phenomenon

By Yan Soibelman

My talk is devoted to some results and speculations which are in a sense inspired by physics. Main goal of the talk is to discuss how generalized Riemann-Hilbert correspondence proposed by Maxim Kontsevich and myself in 2015 brings new perspectives to some questions in representation theory as well as to the P=W phenomenon in nonabelian Hodge theory.

Information about the video

Date of recording 01/06/2026
Date of publication 10/06/2026
Institution IHES
Language English
Audience Researchers
Format MP4

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All the collection videos

01:06:40

published on June 10, 2026

Supersymmetry, differential operators of infinite order and theta-functions

By Mikhail Kapranov

01:05:02

published on June 10, 2026

Riemann-Hilbert correspondence, representations of spherical DAHA, and P=W phenomenon

By Yan Soibelman

01:03:52

published on June 10, 2026

Chi-independence for moduli spaces of one-dimensional sheaves on symplectic surfaces

By Olivier Schiffmann

01:03:57

published on June 10, 2026

Explicit formulas for the noncommutative Cartan calculus

By Bruno Vallette

01:04:40

published on June 10, 2026

Quantum spectra and quantum integrable systems

By Alexander Soibelman

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