The aim of the meeting is to discuss recent developments, techniques and open questions in the area of abelian varieties and their moduli spaces, modular forms, number theory and combinatorics, automo...
Il clima sta cambiando rapidamente. Dobbiamo farlo anche noi, non considerando scontati privilegi consolidati dal tempo, usi e tradizioni dei luoghi, organizzazioni politiche e sociali, e le espressio...
Abstract: I present some results and open problems concerning the long-time behavior of solutions to collisionless kinetic equations of Vlasov type. These are nonlinear transport equations describing ...
The regularity of the reference domain in a boundary value problem plays a crucial role in determining
the global regularity of the solution. While classical results assume smooth domains, namely of c...
We present a general framework for high-order hierarchical dynamic domain decomposition methods for the Boltzmann equation based on moment realizability matrices, a concept introduced by Levermore, Mo...
A classical idea going back at least to work of Leon Simon (1997) is that Liouville theorems for solutions to elliptic or parabolic PDEs are equivalent to Schauder-type regularity estimates. In this t...
Exponential sums over finite fields are essential ingredients in the solution of many arithmetic problems. Their study often relies on algebraic geometry, and especially on Deligne's Riemann Hypothesi...
The Stochastic Sandpile Model is an interacting particle system introduced in the physics literature to study the mechanism of self-organized criticality. This model undergoes a phase transition when ...
The theory of currents provides a powerful framework for studying geometric and variational problems where classical oriented surfaces are insufficient. Metric currents generalize this theory to space...
The theory of currents provides a powerful framework for studying geometric and variational problems where classical oriented surfaces are insufficient. Metric currents generalize this theory to space...
