Por Tatsuya Miura (Max Planck Institute for Mathematics in the Sciences, Leipzig).
Por Alberto Bressan (Penn State University).
Por Andrei Zviagin (Voronezh State University, Russia).
Por Jianjun Zhang (Università degli Studi dell'Insubria).
Por Giorgio Saracco (Università degli Studi di Pavia).
Por Alessandro Fonda (Università degli Studi di Udine).
Abstract: We consider periodic perturbations of a central force field having a rotational symmetry, and prove the existence of nearly circular periodic orbits. We thus generalize, in the planar case, some previous bifurcation results obtained by Ambrosetti and Coti Zelati. Our results apply, in particular, to the classical Kepler problem.
Por Rodica Toader (Università degli Studi di Udine).
Abstract: The mathematical formulation of problems in dynamic fracture mechanics leads naturally to the study of the wave equation on domains which vary in time. We provide a notion of solution to the wave equation on a suitable class of time-dependent domains and show existence and uniqueness for the solutions of the Cauchy problem.
The results are obtained in collaboration with G. Dal Maso (SISSA, Trieste).
Por Augusto Gerolin (University of Jyväskylä, Finland).
Abstract: In this talk, we give an overview on theoretical aspects of Optimal Transport for finitely many marginals motivated by a problem in Density Functional Theory. We aim to understand when a Monge-Kantorovich minimizer is of Monge-type in this setting.
Minimisation and Ambrosio-Tortorelli approximation of Griffith energy with Dirichlet boundary condition
Por Vito Crismale (Ecole Polytechnique, Palaiseau).
Por Rafayel Teymurazyan (CMUC, Universidade de Coimbra).
Abstract: We prove homogenization results for obstacle problems in Orlicz-Sobolev spaces driven by p(.)-Laplace operator, as well as establish convergence of the coincidence sets.