In algebraic dynamics, dynamical degrees are fundamental birational invariants that capture the growth of degree sequences. In 2020, Bell, Diller, and Jonsson gave the first example of a rational map whose dynamical …

We discuss four classical signal-plus-noise models: the factor model, spiked sample covariance matrices, the sum of a Wigner matrix and a low-rank perturbation, and canonical correlation analysis with low-rank …

We will explore recent advances concerning nonlinear diffusion processes in the sense of McKean-Vlasov, and their connections to partial differential equations (PDEs) defined on the Wasserstein space, that is, the …

We will explore recent advances concerning nonlinear diffusion processes in the sense of McKean-Vlasov, and their connections to partial differential equations (PDEs) defined on the Wasserstein space, that is, the …

The Ginzburg-Landau energy and its mathematical study, started in the foundational work of Béthuel-Brezis-Hélein, is inspired by superconductivity. The phenomena observed in liquid crystals suggest new questions as …

This is an in-person event of the consortium CIROQUO. It will take place at Institut de Mathématiques de Toulouse from May 26 (afternoon) to May 27 (morning). Registration is now possible until the 22th of April. We …

The volume is a fundamental birational invariant of a smooth projective variety X. It measures the asymptotic growth of pluricanonical forms and, when X is minimal, it coincides with the top self-intersection number …

The Central Limit Theorem (CLT) is one of the most well-known results in probability theory. It is traditionally stated for independent and identically distributed random variables. In this talk, I will present a …