Program
The school will be structured around 6 long lectures as well as 9 shorter (more specialized) courses.
Long courses -- with tentative titles
A. Borodin (Massachusetts Institute of Technology)
Integrability and the Kardar-Parisi-Zhang universality classA. Guionnet (Massachusetts Institute of Technology)
An introduction to free probabilityP. Le Doussal (CNRS, Ecole Normale Supérieure, Paris)
Replicas, renormalization and integrability in random systemsS. N. Majumdar (CNRS, Université Paris-Sud, Orsay)
Recent applications of RMT in statistical physicsH. Spohn (Universität München)
The KPZ equation - a statistical physics perspectiveB. Virag (University of Toronto)
beta-ensembles and Random Schrödinger operators
Short courses -- with tentative titles
G. Akemann (Universität Bielefeld)
Matrix models and Quantum chromodynamicsJ.-P. Bouchaud (CFM/Ecole Polytechnique)
Random Matrix Theory and (Big) Data AnalysisJ.-P. Eckmann (Département de Physique, Université de Genève)
Martin Hairer and KPZ, the Fields Medal from a physicist's point of viewB. Eynard (Commissariat à l'energie atomique, Saclay)
Topological recursion in random matrices and combinatorics of mapsJ. Keating (School of Mathematics, University of Bristol)
RMT and number theoryA. Moustakas (University of Athens)
RMT methods in the theory of telecommunication systemsH. Schomerus (Lancaster University)
RMT approaches to open quantum systemsY. Tourigny (School of Mathematics, University of Bristol)
Schrödinger operators in random potentialsV. Vargas (CNRS, Ecole Normale Supérieure, Paris)
Gaussian multiplicative chaos and Liouville Quantum GravityH. Weidenmueller (Universität Heidelberg)
Historical overview: RMT and its applicationsA. Zabrodin (ITEP, Moscow)
Some aspects of integrability and Painlevé-Calogero correspondence