activity
20082026
most citedThe \infty eigenvalue problem and a problem of optimal transportation

14 citations · 19 across the 7 of their papers we have counts for

collaborators

10 papers

math.OC2026

Some reverse inequality in optimal mass transportation

Luigi De Pascale, Igor Pinheiro

Controlling the Wasserstein distance by the Wasserstein distance is interesting both for theorical and numerical applications. A first paper on t…

math-ph2025

Dissociation limits in Density Functional Theory

Guy Bouchitté, Giuseppe Buttazzo, Thierry Champion +1

In this paper we consider the {\it Density Functional Theory} (DFT) framework, where a functional of the form $$F_\eps(ρ)=\eps T(ρ)+bC(ρ)-U(ρ)$$ has to be minimized in the class of…

math.OC2025

A regularized transportation cost stemming from entropic approximation

Camilla Brizzi, Luigi De Pascale, Anna Kausamo

We study the entropic regularizations of optimal transport problems under suitable summability assumptions on the point-wise transport cost. These summability assumptions already a…

math.AP2024

A variational formulation of a Multi-Population Mean Field Games with non-local interactions

Luigi De Pascale, Luca Nenna

We propose a MFG model with quadratic Hamiltonian involving populations. This results in a system of Hamilton-Jacobi-Bellman and Fokker-Planck equations with non-local…

math-ph2019★ 1 cited

From wave-functions to single electron densities

Ugo Bindini, Luigi De Pascale

We investigate some of the properties of the mapping from wave-functions to single particle densities, partially answering an open question posed by E. H. Lieb in 1983.

math.AP2018

Dissociating limit in Density Functional Theory with Coulomb optimal transport cost

Guy Bouchitté, Giuseppe Buttazzo, Thierry Champion +1

In the framework of Density Functional Theory with Strongly Correlated Electrons we consider the so called bond dissociating limit for the energy of an aggregate of atoms. We show…