IRIS PubliCatt

PubliCatt è il repository istituzionale ad accesso aperto dell'Università Cattolica del Sacro Cuore, dove gli utenti autorizzati afferenti all'Ateneo provvedono direttamente e autonomamente a depositare e a rendere visibili le proprie pubblicazioni, inserendo i dati descrittivi del documento stesso ("metadati", quali il titolo, autore, abstract, etc.) e, laddove possibile, il testo della pubblicazione stessa (full-text).

PubliCatt utilizza la piattaforma IRIS (Institutional Research Information System) sviluppata da CINECA.

Prodotti recenti

Disuguaglianze e differenze

This contribution focuses the attention on some underevalued aspects of the gender-based inequalities

Towards Good Experimental Methodologies for Unmanned Marine Vehicles

The proposed paper is part of a research program centered on CNR-ISSIA Unmanned Surface Vehicles. It focuses on the definition of good experimental methodologies and practices as well as suitable metrics for performance evaluation in order to carry out repeatable experiments�...

“TO SEE AND TO BE SEEN”. Gaze, Desire and Body in the Christian ‘Dramatic’

This paper aims to analyse how, from the second to the fifth centuries AD, Christian thought re- defined the dynamics of the human gaze through a dramatic device that put forward a profound argument about the individual’s identity in the context of their relationship with ...

A Wasserstein approach to the numerical solution of the one-dimensional Cahn-Hilliard equation

In this work we introduce a new numerical approach for solving Cahn-Hilliard equation with Neumann boundary conditions involving recent mass transportation methods. The numerical scheme is based on an alternative formulation of the problem using the so called pseudo-inverse of the cumulative...

Discontinuous Galerkin approximation of porous Fisher-Kolmogorov equations

We consider the generalized porous Fisher-Kolmogorov equations, which model several phenomena in population dynamics, as well as in chemical reactions. For these equations, we present new numerical high-order schemes, based on discontinuous Galerkin space discretizations and Runge-Kutta time stepping. ...