![Combinatorics Seminar Combinatorics Seminar](/sites/default/files/styles/news_and_events_image/public/events-images/Thumbnail-Combinatorics.png?h=c4002768&itok=T8JxLeb2)
March 7, 2024
10:20AM - 11:15AM
MW 154
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2024-03-07 11:20:00
2024-03-07 12:15:00
Combinatorics of integrable lattice models from the point of view of representation theory of p-adic groups
Title: Combinatorics of integrable lattice models from the point of view of representation theory of p-adic groupsSpeaker: Slava Naprienko (University of North Carolina at Chapel Hill)Speaker's URL: https://naprienko.com/Abstract: Integrable lattice models is a fascinating device. On one hand, they are purely combinatorial; the weighted sums over lattice states — partition functions — have rich structure. On another hand, integrability condition guarantees that these partition functions will satisfy various recursive relations which makes it possible to compute them exactly.
MW 154
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
2024-03-07 10:20:00
2024-03-07 11:15:00
Combinatorics of integrable lattice models from the point of view of representation theory of p-adic groups
Title: Combinatorics of integrable lattice models from the point of view of representation theory of p-adic groupsSpeaker: Slava Naprienko (University of North Carolina at Chapel Hill)Speaker's URL: https://naprienko.com/Abstract: Integrable lattice models is a fascinating device. On one hand, they are purely combinatorial; the weighted sums over lattice states — partition functions — have rich structure. On another hand, integrability condition guarantees that these partition functions will satisfy various recursive relations which makes it possible to compute them exactly.
MW 154
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Combinatorics of integrable lattice models from the point of view of representation theory of p-adic groups
Speaker: Slava Naprienko (University of North Carolina at Chapel Hill)
Speaker's URL: https://naprienko.com/
Abstract: Integrable lattice models is a fascinating device. On one hand, they are purely combinatorial; the weighted sums over lattice states — partition functions — have rich structure. On another hand, integrability condition guarantees that these partition functions will satisfy various recursive relations which makes it possible to compute them exactly.