We study Γ-convergence of graph-based Ginzburg–Landau functionals, both the limit for
zero diffusive interface parameter ε→ 0 and the limit for infinite nodes in the graph m→∞ …

We consider the well-trodden ground of the problem of the homogenization of random
integral functionals. When the integrand has standard growth conditions, the qualitative …

These notes stem from a group activity in Rome stimulated by a visit of Andrey Piatnitski at
the University of Rome Tor Vergata, where he was also giving a course on the …

We study the qualitative convergence behavior of a novel FV-discretization scheme of the
Fokker–Planck equation, the squareroot approximation scheme (SQRA), that recently was …

In recent years, for the analysis of molecular processes, the estimation of time-scales and
transition rates has become fundamental. Estimating the transition rates between molecular …

In a recent contribution, Kumar et al.(J Mech Phys Solids 112: 523–551, 2018) have
introduced a macroscopic theory aimed at describing, explaining, and predicting the …

Recently, there has been considerable effort to understand periodic and stochastic
homogenization of elliptic equations and integral functionals with degenerate growth, as …

We study the magnetic energy of magnetic polymer composite materials as the average
distance between magnetic particles vanishes. We model the position of these particles in …

We propose a new Γ-convergent discrete approximation of the Mumford–Shah functional.
The discrete functionals act on functions defined on stationary stochastic lattices and take …

This paper deals with the large-scale behaviour of dynamical optimal transport on Z d-
periodic graphs with general lower semicontinuous and convex energy densities. Our main …