Presentiamo il modulo per il quinto anno del progetto Dalle immagini ai modelli, un percorso didattico sui poliedri che si sviluppa lungo l'intero quinquennio della scuola secondaria di secondo grado....
This presentation explores the emergence of Strange Non-Chaotic Attractors (SNAs) within quasiperiodically forced dynamical systems. We examine two distinct methodologies to rigorously prove the exist...
In this series of 4 lectures we discuss our recent proof (with Zaher Hani and Xiao Ma) on the long-time derivation of the Boltzmann equation, starting from hard sphere dynamics, under the Boltzmann-Gr...
Optimal transport is an old branch of the calculus of variations whose origins can be traced back to an important memoir of Monge in 1781, followed by remarkable contributions due to Kantorovich in 19...
Nash equilibria for N-player stochastic differential games in closed-loop strategies are described by strongly coupled systems of N Hamilton–Jacobi–Bellman–type equations, known as Nash systems. Obtai...
Derived categories of Fano threefolds.
This school is part of the activities of the Dipartimento di Eccellenza CUP B83C23001390001 and it is funded by the European Union – Next Generation EU....
In this talk, we will describe different phenomena that arise when analyzing systems of coupled semiclassical PDEs. We will discuss approximations of the propagator in the semiclassical limit, methods...
The quantum Hall effect (QHE) refers to the fact that the Hall conductance of a two-dimensional electron gas takes on only quantised values, i.e. integer (or fractional) multiples of e^2/h. First disc...
In this series of 4 lectures we discuss our recent proof (with Zaher Hani and Xiao Ma) on the long-time derivation of the Boltzmann equation, starting from hard sphere dynamics, under the Boltzmann-Gr...
I will study the Kodaira dimension of $A_g$, i.e., the moduli space of principally polarized Abelian $g$-folds, and of $X_g^n$, i.e., the space of Kuga $n$-fold varieties on these spaces. I will then ...
