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...
This work focuses on the propagation dynamics of the Fisher-KPP equation featuring spatial nonlocal diffusion. In contrast to classical local diffusion, where the propagation shape is solely determine...
Tumour-induced angiogenesis, which is the mechanism by which a solid tumour promotes the growth of new blood vessels to sustain its own progression, is a biologically complex phenomenon that poses non...
In the past 20 years, an increasingly clear picture connecting knot invariants, automorphic forms, and curve counting on Calabi-Yau 3-folds has emerged. Much of the geometry in this picture can be exp...
Le proprietà aritmetiche dei numeri interi suscitano interesse sin dagli albori della matematica e un ruolo privilegiato è ricoperto dai numeri primi. Partendo da alcuni risultati classici, arriveremo...
I will report on a joint work with S. Coughlan, R. Pardini and S.
Rollenske.
The investigation of (minimal) surfaces of general type with low invariants and their moduli spaces started with the work o...
The N-branching Brownian motion with selection (N-BBM) is a particle system consisting of N independent particles that diffuse as Brownian motions in R, branch at rate one, and whose size is kept cons...
The N-branching Brownian motion with selection (N-BBM) is a particle system consisting of N independent particles that diffuse as Brownian motions in R, branch at rate one, and whose size is kept cons...
In this seminar we will introduce the theory of polynomial identities in algebra, by giving motivations and explaining classical results.
Then, we will talk about PI algebras with involution and thei...
The spectrum of periodic operators can be computed analytically and also approximated numerically using Bloch-Floquet theory, i.e. discrete Fourier transformation. For quasi-periodic operators no such...
We will discuss the hyperbolicity of a very general element of a complete linear system on an abelian variety, and provide counterparts to some classical results concerning very general hypersurfaces ...
