Presentazione

Embeddings of Fractional Orlicz-Sobolev Spaces into Campanato type Spaces

An optimal embedding theorem for fractional Orlicz-Sobolev spaces into Orlicz spaces will be surveyed. A new embedding for the same fractional spaces into generalized Campanato spaces will be also presented. This is a joint work, in progress, with Andrea Cianchi, Lubos Pick and Lenka Slavikova.

OpenMP parallelization of agent-based models

Blood flow in bends: models, methods and simulations

Coupling ODE/PDE for semiconductor device simulation

A model of viral dynamics based on a system of integral equations.

Remotely Sensed Multispectral Images: a challenge for Statistics

A numerical method for a classo of nonlocal boundary value problems

Error bounds for Gauss-Jacobi quadrature rules

Gaussian quadrature has been extensively studied in literature and several error estimates have been proved under dierent smoothness assumptions of the integrand function. In this talk we are going to state a general error estimate for Gauss-Jacobi quadrature, based on the weighted moduli of…

Long time behaviour of the approximate solution to quasi-convolution Volterra equations

In some important biological phenomena Volterra integral and integrodifferential equations represent an appropriate mathematical model for the description of the dynamics involved (see e.g. [1], and the bibliography therein). In most cases, the kernels of these equations are of convolution type,…

De la Vallée Poussin interpolation method for image resizing

The aim of this talk is to show how de la Vallee Poussin type interpolation based on Chebyshev zeros of rst kind, can be applied to resize an arbitrary color digital image. In fact, using such kind of approximation, we get an image scaling method running for any desired scaling factor or size, in…