Conferences
19th Panhellhenic conference in mathematical analysis
18/12/2025
NTUA, Greece
This is a conference in mathematical analysis that took place between the 18th and 20th of December 2025 at the National Technical University of Athens' school of applied mathematics and physical sciences, Greece. I presented some joint work with my advisor on the quantitative Brownian regularity of the KPZ fixed point.
Probability @ Warwick Conference
07-11/07/2025
University of Warwick
Coventry, United Kingdom
The P@W Summer School - Recent Trends in Probability and Statistics is the inaugural summer school in Probability and Statistics at the University of Warwick. It engages PhD students and early-career researchers with cutting-edge topics, featuring lectures on stochastic PDEs, random planar maps, directed polymers, and Bayesian inference for time evolution PDEs. Discussions and exercises enhance interaction among participants and speakers.
Some notes
[The supercritical GMC (Martin Hairer)]
[Scaling limits of random planar maps (Nina Holden)]
[Localization transition for directed polymers in a random environment in dimension larger than 3 (Hubert Lacoin)]
[Infinite-dimensional Bayesian inference for time evolution PDEs (Richard Nickl)]
[The supercritical GMC (Martin Hairer)]
[Scaling limits of random planar maps (Nina Holden)]
[Localization transition for directed polymers in a random environment in dimension larger than 3 (Hubert Lacoin)]
[Infinite-dimensional Bayesian inference for time evolution PDEs (Richard Nickl)]
PDE & Probability in Interaction: Functional Inequalities, Optimal Transport and Particle Systems
22/10/2024
CIRM
Marseille, France
Several structural equations from physics describe systems composed of a large number of interacting particles. These equations play a role in kinetic theory, population dynamics, economics, and more. The conference focuses on mathematical investigation of particle systems, functional inequalities, and optimal transport. The goal is to foster contacts between specialists in probability and PDEs to develop new methods and applications.