activity
20102024
most citedBloch bundles, Marzari-Vanderbilt functional and maximally localized Wannier functions

60 citations · 168 across the 13 of their papers we have counts for

collaborators

14 papers

math.AP2024

Global weak solutions for the inverse mean curvature flow in the Heisenberg group

Adriano Pisante, Eugenio Vecchi

We consider the inverse mean curvature flow (IMCF) in the Heisenberg group $(\He^n, d_\varepsilon)$, where is distance associated to either ,…

math.AP2019★ 12 cited

Torus-like solutions for the Landau-de Gennes model. Part I: the Lyuksyutov regime

Federico Dipasquale, Vincent Millot, Adriano Pisante

We study global minimizers of a continuum Landau-De Gennes energy functional for nematic liquid crystals, in three-dimensional domains. Assuming smooth and uniaxial (e.g. homeotrop…

math-ph2018★ 6 cited

On large deviations of interface motions for statistical mechanics models

Lorenzo Bertini, Paolo Buttà, Adriano Pisante

We discuss the sharp interface limit of the action functional associated to either the Glauber dynamics for Ising systems with Kac potentials or the Glauber+Kawasaki process. The c…

cond-mat.mes-hall2016★ 2 cited

The Localization Dichotomy for gapped periodic quantum systems

D. Monaco, G. Panati, A. Pisante +1

We investigate the localization properties of gapped periodic quantum systems, modeled by a periodic or covariant family of projectors, as e.g. the orthogonal projectors on the occ…

math-ph2016★ 55 cited

Optimal decay of Wannier functions in Chern and Quantum Hall insulators

D. Monaco, G. Panati, A. Pisante +1

We investigate the localization properties of independent electrons in a periodic background, possibly including a periodic magnetic field, as e.g. in Chern insulators and in Quant…

math.PR2016★ 22 cited

Stochastic Allen-Cahn approximation of the mean curvature flow: large deviations upper bound

Lorenzo Bertini, Paolo Buttà, Adriano Pisante

Consider the Allen-Cahn equation on the -dimensional torus, , in the sharp interface limit. As it is well known, the limiting dynamics is described by the motion by mean…