Mini-workshops
- Mini-Workshop 1: Orthogonal polynomials, random matrix theory and integrable systems
- Mini-Workshop 2: Perturbative techniques for integrable systems
- Mini-Workshop 3: Integrable models of optical solitons
- Mini-Workshop 4: Discrete integrable systems and Yang-Baxter maps
MW1: Orthogonal polynomials, random matrix theory and integrable systems
Coordinator: Arno Kuijlaars (Katholieke Universiteit Leuven)
In recent years, the classical theory of orthogonal polynomials has found many interesting applications in random matrix theory and integrable systems. The aim of the workshop is to present and discuss a number of these developments. The main focus will be on asymptotic questions, where the Riemann-Hilbert method provides a powerful new tool.
Review lecture:
Arno Kuijlaars Orthogonal polynomials, random matrix theory and integrable systems.
Communications:
| Pavel Bleher | Exact solution of the six-vertex model with domain wall boundary conditions. Antiferroelectric phase |
| Alberto Grunbaum | Quantum random walks and orthogonal polynomials |
| Thomas Kriecherbauer | The universal laws of Random Matrices |
| Mo Man Yue | Universality in the two matrix model |