activity
20242026
collaborators

5 papers

math.OC2026

Long-time and large-population limits of displacement monotone linear-quadratic Nash systems

Davide Francesco Redaelli

For linear-quadratic -dimensional Nash systems with mean-field-like scaling and strongly displacement monotone data, we prove uniform-in-time a priori derivative estimates exhib…

math.AP2026

On the unimportance of distant players in sparse stochastic differential network games

Marco Cirant, Davide Francesco Redaelli

We study stochastic differential games with players, where interactions are determined by sequences of graphs in which the number of neighbours of each node remains bounded as…

math.PR2025

A non-asymptotic approach to stochastic differential games with many players under semi-monotonicity

Marco Cirant, Joe Jackson, Davide Francesco Redaelli

We consider stochastic differential games with a large number of players, with the aim of quantifying the gap between closed-loop, open-loop and distributed equilibria. We show tha…

math.AP2024

Short-time existence and uniqueness for some infinite-dimensional Nash systems

Davide Francesco Redaelli

We prove local (in time) existence and uniqueness for a class of infinite-dimensional Nash systems, namely systems of infinitely many Hamilton-Jacobi-Bellman equations set in an in…

math.OC2024

Some remarks on Linear-quadratic closed-loop games with many players

Marco Cirant, Davide Francesco Redaelli

We identify structural assumptions which provide solvability of the Nash system arising from a linear-quadratic closed-loop game, with stable properties with respect to the number…