Combinatorics and Arithmetic for Physics - 2024

Collection Combinatorics and Arithmetic for Physics - 2024

Organizer(s) Gérard H. E. Duchamp, Maxim Kontsevich, Gleb Koshevoy, Sergei Nechaev, and Karol A. Penson

Date(s) 20/11/2024 - 22/11/2024

linked URL https://indico.math.cnrs.fr/event/12909/

00:00:00 / 00:00:00

7 19

From Knot Invariants to Schur-Weyl Duality

By Vladimir Fock

We will show that HOMFLY knot invariant can be used to study representation theory of quantum groups and Hecke algebras and other combinatorial problems. The work is an interpretation of the talks by D.Gurevich at this conference.

Information about the video

Date of recording 20/11/2024
Date of publication 02/12/2024
Institution IHES
Language English
Audience Researchers
Format MP4

Domain(s)

Representation Theory

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All the collection videos

56:05

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Eilenberg-Schützenberger machines, States, $\Sigma$-modules and applications

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Partition Identities of the Andrews-Gordon Type: Commutative Algebra and Combinatorial Proofs

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Reflection Equation Algebras vs Quantum Groups

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From Knot Invariants to Schur-Weyl Duality

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54:19

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published on December 3, 2024

Higher Bruhat Orders and Higher Operads

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New identities for differential-polynomial structures built from Jacobian determinants

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Crystal Structure of Localized Quantum Unipotent Coordinate Category

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Monomial identities in the Weyl algebra

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Cluster structures on kinematic spaces.

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55:41

published on December 3, 2024

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