Random maps and matrices from a geometric perspective
ENS de Lyon, May 20–24, 2019
The aim of this workshop is to gather researchers working in combinatorics, probability, and mathematical physics. It will focus on combinatorial structures
arising in the study of geometric families and stochastic processes. A related workshop was held in 2018.
4h30 minicourses:
- Omid Amini, Combinatorial aspects of asymptotic Hodge theory
- Olivier Bernardi, Bijections for maps: beautiful and powerful (Slides)
- Margherita Disertori*, The role of fermions and supersymmetry in stochastic processes
- Bertrand Eynard, The topological recursion: a recursive method to compute large N expansions in random matrices, and to enumerate maps, and solve various enumerative geometry problems
45min talks:
- Marie Albenque, Random triangulations coupled with an Ising model
- Fanny Augeri, Nonlinear large deviations bounds with applications to sparse Erdős–Rényi graphs
- Philippe Biane, Sums of random matrices and conformal mapping
- Thomas Budzinski, Local limits of uniform triangulations in high genus (Slides)
- Elba Garcia-Failde, Relating ordinary and fully simple maps via monotone Hurwitz numbers
- Tyler Helmuth, The geometry of random walk isomorphism theorems
- Thierry Lévy, Gauge invariant functions, spin networks, and the Laplacian determinant
- Christophe Sabot, Polynomial localisation of the 2D–VRJP
Schedule | Abstracts of minicourses | Abstracts of talks | Participants
Participation: If you wish to participate, please email the organizers by February 1st 2019. We expect funding to be available for the accommodation of a limited
number of participants. Notification of funding will be given to participants by April.
Venue: Amphi A, UMPA, ENS de Lyon Site Monod, 46 Allée d'Italie, 69007 Lyon
Organizers: Alice Guionnet, Adrien Kassel, and Grégory Miermont
