activity
20212026
most citedA property of Absolute Minimizers in Calculus of Variations and of solutions of the Aronsson-Euler equation

2 citations · 2 across the 5 of their papers we have counts for

collaborators

6 papers

math.OC2026

On the -integrability of -Wasserstein barycenters

Camilla Brizzi, Lorenzo Portinale

We study the -regularity of the density of barycenters of probability measures on with respect to the -Wasserstein metric (). According to a…

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.AP2023

Entropic approximation of -optimal transport problems

Guillaume Carlier, Camilla Brizzi, Luigi De Pascale

We propose an entropic approximation approach for optimal transportation problems with a supremal cost. We establish -convergence for suitably chosen parameters for the entropic…

math.AP2022

On functions with given boundary data and convex constraints on the gradient

Camilla Brizzi

Let be an open set. Given a boundary datum on and a function , the family of all compact convex subsets of $\mathb…

math.AP2021★ 2 cited

A property of Absolute Minimizers in Calculus of Variations and of solutions of the Aronsson-Euler equation

Camilla Brizzi, Luigi De Pascale

We discover a new minimality property of the absolute minimisers of supremal functionals (also known as Calculus of Variations problems).

math.AP2021

-optimal transport for a class of quasiconvex cost functions

Camilla Brizzi, Luigi De Pascale, Anna Kausamo

We consider the -optimal mass transportation problem \[ \min_{Π(μ, ν)} γ-\mathrm{ess\,sup\,} c(x,y), \] for a new class of costs for which we introduce a tentati…