activity
20172026
most citedBenamou-Brenier and duality formulas for the entropic cost on spaces

21 citations · 43 across the 16 of their papers we have counts for

collaborators
Showing math.APShow all

5 papers · 1 filter

math.AP2024

Hamilton--Jacobi equations for Wasserstein controlled gradient flows: existence of viscosity solutions

Giovanni Conforti, Richard C. Kraaij, Luca Tamanini +1

This work is the third part of a program initiated in arXiv:2111.13258, arXiv:2302.06571 aiming at the development of an intrinsic geometric well-posedness theory for Hamilton-Jaco…

math.AP2018

Second order differentiation formula on spaces

Nicola Gigli, Luca Tamanini

We prove the second order differentiation formula along geodesics in finite-dimensional spaces. Our approach strongly relies on the approximation of -geodesics by e…

math.AP2018★ 21 cited

Benamou-Brenier and duality formulas for the entropic cost on spaces

Nicola Gigli, Luca Tamanini

In this paper we prove that, within the framework of spaces with , the entropic cost (i.e. the minimal value of the Schrödinger problem) admits: - a threef…

math.AP2018

Second order differentiation formula on spaces

Nicola Gigli, Luca Tamanini

Aim of this paper is to prove the second order differentiation formula for functions along geodesics in spaces with . This formula is new even in…

math.AP2017★ 10 cited

Second order differentiation formula on compact spaces

Nicola Gigli, Luca Tamanini

Aim of this paper is to prove the second order differentiation formula along geodesics in compact spaces with . This formula is new even in the context of Al…