Presentazione

Asymptotic high order schemes for dissipative hyperbolic systems

We consider finite difference schemes which approximate one-dimensional dissipative hyperbolic systems. Using precise analytical time-decay estimates of the local truncation error, we show that it is possible to introduce some suitable modification in standard upwinding schemes to design schemes…

An eigenvalue problem in anisotropica Orlicz.Sobolev spaces

The existence of eigenfunctions for a class of fully anisotropic elliptic equations is estab- lished. The relevant equations are associated with constrained minimization problems for inte- gral functionals depending on the gradient of competing functions through general anisotropic Young functions…

A Fast Retrieval Model for Synergistic Inversion of Nadir / Zenith Spectral Radiance Measurements

Starting from 2019, the Italian Space Agency (ASI) is supporting dedicated projects for the development of new methods, tools and competences for the interpretation and the exploitation of the future measurements of the FORUM (Far-infrared Outgoing Radiation Understanding and Monitoring) experiment…

A computational approach for complex vascular flows

Moser type inequalities for higher-order derivatives in Lorentz spaces

Applicazioni di tecniche di super calcolo ad un modello di trasferimento radiativo nell’infrarosso: \sigma-IASI

Clustering of time-course gene expression data using a Bayesian infinite mixture model based approach

Dynamics and rheology of vesicle suspension in shear flow

Generalized kinetic equations and stochastic game theory for social systems

Regularity of solutions of two-dimensional nonlinear elliptic equations

The problem is addressed of the maximal integrability of the gradient of solutions to quasilinear elliptic equations, with merely measurable coefficients, in two variables. Optimal results are obtained in the framework of Orlicz spaces, and in the more general setting of all rearrangement-invariant…