activity
20182021
most citedLagrangian, Eulerian and Kantorovich formulations of multi-agent optimal control problems: Equivalence and Gamma-convergence

3 citations · 3 across the 3 of their papers we have counts for

collaborators

8 papers

math.PR2021

Random separation property for stochastic Allen-Cahn-type equations

Federico Bertacco, Carlo Orrieri, Luca Scarpa

We study a large class of stochastic -Laplace Allen-Cahn equations with singular potential. Under suitable assumptions on the (multiplicative-type) noise we first prove existenc…

math.PR2021

Large deviations for Kac-like walks

Giada Basile, Dario Benedetto, Lorenzo Bertini +1

We introduce a Kac's type walk whose rate of binary collisions preserves the total momentum but not the kinetic energy. In the limit of large number of particles we describe the dy…

math.OC20203 cited

Lagrangian, Eulerian and Kantorovich formulations of multi-agent optimal control problems: Equivalence and Gamma-convergence

Giulia Cavagnari, Stefano Lisini, Carlo Orrieri +1

This paper is devoted to the study of multi-agent deterministic optimal control problems. We initially provide a thorough analysis of the Lagrangian, Eulerian and Kantorovich formu…

math.PR2019

Semilinear Kolmogorov equations on the space of continuous functions via BSDEs

Federica Masiero, Carlo Orrieri, Gianmario Tessitore +1

We deal with a class of semilinear parabolic PDEs on the space of continuous functions that arise, for example, as Kolmogorov equations associated to the infinite-dimensional lifti…

math.AP2019

Optimal control of stochastic phase-field models related to tumor growth

Carlo Orrieri, Elisabetta Rocca, Luca Scarpa

We study a stochastic phase-field model for tumor growth dynamics coupling a stochastic Cahn-Hilliard equation for the tumor phase parameter with a stochastic reaction-diffusion eq…

math.PR2018

Large deviations for interacting particle systems: joint mean-field and small-noise limit

Carlo Orrieri

We consider a system of stochastic interacting particles in and we describe large deviations asymptotics in a joint mean-field and small-noise limit. Precisely, a la…