Through a series of examples (all involving at most $3\times 3$
matrices, as with bigger groups it is clearly impossible to do a correct
computation on the board), we illustrate some of the pathologie...
The fluctuations of Birkhoff averages for strongly chaotic systems are well known to satisfy a Central Limit Theorem. However, many systems of interest are non-autonomous, prompting the question ...
I shall give a brief introduction in LCK geometry, then focus on the existence of a minimal model for a certain subclass. If time permits, I shall discuss other bimeromorphic properties too....
We consider positive, semi-stable solutions of −Delta u = f(u) on domains of the model spaces of constant curvature. We provide geometric conditions on the domains guaranteeing the uniqueness and the ...
Operator-theoretic renormalization of particle-field models is typically done by subtracting diverging contributions to the Hamiltonian. In many interesting cases, however, an additional wave fu...
In this talk, we will discuss the classical Ornstein-Zernike theory for the random-cluster model (also known as FK percolation). In its modern form, it is a very robust theory, which most celebrated o...
Sunto: Presenterò alcuni risultati recenti riguardanti le soluzioni
deboli di un'ampia classe di equazioni integrali cinetiche, in cui il
termine di diffusione nella variabile di velocità è un operato...
Programma:
9:30-10:20 Sergio Pirozzoli: TBACoffee Break11:00-11:30 Tommaso Tenna: From the multi-species Boltzmann equation to an isentropic two-phase flow model: kinetic derivation and numerical insi...
We are interested in the optimal constant problem for the critical Sobolev embedding of the space Hk(M) into Lp*(M), where k is a positive integer, (M,g) is a closed Riemannian manifold of dimension n...
Programma:
9:20-9:50 Davide Torlo: Stability of implicit and IMEX ADER and DeC schemes9:50-10:20 Elena Bernardelli: A novel fully compatible and asymptotic preserving semi-implicit scheme on staggered...
