Abstract: In both classical and free probability theory, the central limit distribution can be modeled on a symmetric or free Fock space. The $q$-deformed Gaussians are the corresponding variables on ...
In this talk, based on joint work with Stephane Geudens and Marco Zambon, we develop the deformation theory of symplectic foliations, i.e. regular foliations equipped with a leafwise symplectic form. ...
In this talk, we present an existence result for semilinear elliptic problems of the form
-Delta u + u = f(u), u > 0, u in H^1_0(A),
where A denotes either an annulus or the exterior of a ball in R...
The question of the stability for solutions of the Euler and the Navier-Stokes equations in the vanishing viscosity regime is one of the most important problems in fluid dynamics. The goal of this tal...
In \cite{McGeheestablemfold} McGehee introduced a compactification of the phase space of the restricted 3-body problem
by gluing a manifold of periodic orbits ``at infinity''. Although from the dynam...
Numerous orbits in the solar system and in astrodynamics exhibit very peculiar motions. Their common feature is that they involve two moons or satellites orbiting around a much heavier central attract...
Il testo "The general theory of dynamical systems and classical mechanics" (1957) di Andrej
N. Kolmogorov rappresenta un momento cruciale nella storia della matematica del Novecento: non solo per l'av...
