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20232026
most citedChance-constrained Linear Quadratic Gaussian Games for Multi-robot Interaction under Uncertainty

2 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

cs.GT2026

Refundable Deposits: How to Restore Cooperation in Finitely Repeated Games

Giulio Salizzoni, Domenico Mergoni Cecchelli, Edward Plumb +2

While infinitely repeated games admit a rich set of Nash equilibria, finitely repeated games typically have a much smaller and often inefficient one. We show how to enlarge this se…

cs.MA2025

Bridging Finite and Infinite-Horizon Nash Equilibria in Linear Quadratic Games

Giulio Salizzoni, Sophie Hall, Maryam Kamgarpour

Finite-horizon linear quadratic (LQ) games admit a unique Nash equilibrium, while infinite-horizon settings may have multiple. We clarify the relationship between these two cases b…

cs.RO2025★ 2 cited

Chance-constrained Linear Quadratic Gaussian Games for Multi-robot Interaction under Uncertainty

Kai Ren, Giulio Salizzoni, Mustafa Emre Gürsoy +1

We address safe multi-robot interaction under uncertainty. In particular, we formulate a chance-constrained linear quadratic Gaussian game with coupling constraints and system unce…

math.OC2024

A Policy Iteration Algorithm for N-player General-Sum Linear Quadratic Dynamic Games

Yuxiang Guan, Giulio Salizzoni, Maryam Kamgarpour +1

We present a policy iteration algorithm for the infinite-horizon N-player general-sum deterministic linear quadratic dynamic games and compare it to policy gradient methods. We dem…

cs.GT2024

Nash equilibria in scalar discrete-time linear quadratic games

Giulio Salizzoni, Reda Ouhamma, Maryam Kamgarpour

An open problem in linear quadratic (LQ) games has been characterizing the Nash equilibria. This problem has renewed relevance given the surge of work on understanding the converge…

math.OC2023

On Linear Quadratic Potential Games

Sara Hosseinirad, Giulio Salizzoni, Alireza Alian Porzani +1

Our paper addresses characterizing conditions for a linear quadratic (LQ) game to be a potential game. The desired properties of potential games in finite action settings, such as…