Explore the fascinating world of integrable vertex models in this comprehensive lecture presented by Leonid Petrov from the University of Virginia at IPAM's Geometry, Statistical Mechanics, and Integrability Tutorials. Delve into classical and recent developments in the field, with a focus on applications to random growth and particle systems. Discover the connections between integrable vertex models and random tilings, symmetric functions, and other related structures. Gain insights into this complex topic through a survey of key concepts and their practical implications in statistical mechanics and geometry. Enhance your understanding of this cutting-edge research area and its intersections with various mathematical disciplines.
From Random Tilings to Integrable Vertex Models - Part 1
Institute for Pure & Applied Mathematics (IPAM) via YouTube
Overview
Syllabus
Leonid Petrov - From Random Tilings to Integrable Vertex Models (Part 1) - IPAM at UCLA
Taught by
Institute for Pure & Applied Mathematics (IPAM)
Related Courses
-
From Random Tilings to Integrable Vertex Models - Part 2
-
Vertex Model Integrability for Stochastic Particle Systems
-
Dimer Models and Random Tilings - Part 1
-
Dimer Models and Random Tilings - Part 2
-
Introduction to Discrete Integrable Systems - Part 2
-
Introduction to Discrete Integrable Systems - Part 1
