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Prediction of disease onset and progression using nationwide genetic and healthcare data

Abstract: The presentation will outline recent advances in disease prediction through the integration of national health registries, genomic data, and artificial intelligence. Using data from the...

Rigidity results for Serrin-type problems on annular domains

We characterize rotationally symmetric solutions to the Serrin problem on ring-shaped domains in ℝn (n ≥ 3). Our proof relies on a comparison geometry argument. In particular, by taking advantage of a...

A review of glueing constructions of negatively curved Einstein metrics

In this talk we will review recent progress in the application of glueing techniques to the construction of Einstein metrics on closed manifolds. We will focus in particular in the case of negatively ...

Coble surfaces: projective models and automorphisms, with related topics

In 1919, while studying birational automorphisms of the projective plane, A. Coble introduced a new family of surfaces, today known as Coble surfaces. We start by showing some basic facts, and underl...

Rigidity results for Serrin-type problems on annular domains

We characterize rotationally symmetric solutions to the Serrin problem on ring-shaped domains in $\mathbb R^n$ (n ≥ 3). Our proof relies on a comparison geometry argument. In particular, by taking adv...

Tropical principal bundles on metric graphs

Tropical geometry studies a piecewise linear, combinatorial shadow of degenerations of algebraic varieties. In many cases, usual algebro-geometric objects such as divisors or line bundles on curves ha...

Discounted Hamilton-Jacobi equations with and without monotonicity

We are interested in (viscosity) solutions of Hamilton-Jacobi equations of the form $G( \lambda u_\lambda(x),x,D_x u_\lambda) = cst $ where $u_\lambda : M \to \mathbb{R}$ is a continuous function defi...

Tropical principal bundles on metric graphs

Tropical geometry studies a piecewise linear, combinatorial shadow of degenerations of algebraic varieties. In many cases, usual algebro-geometric objects such as divisors or line bundles on curves ha...

Harmonic functions on groups, random walks, and the identification of the Poisson boundary

The Poisson boundary is a measure-theoretic object attached to a group equipped with a probability measure, and is closely related to the notion of harmonic function on the group. In many cases, the g...
Iscriviti a 2025