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20182026
most citedGradient-Tracking over Directed Graphs for solving Leaderless Multi-Cluster Games

6 citations · 15 across the 13 of their papers we have counts for

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math.OC2026

Learning Parametric Monotone Games

Alberto Bemporad, Tatiana Tatarenko

We study the problem of learning from data a parametric Nash equilibrium (NE) problem that is monotone (or strongly monotone) for all parameter values. In the presence of local and…

math.OC2026

Solving Monotone Linear-Quadratic Generalized Nash Equilibrium Problems via Quadratic Programming

Alberto Bemporad, Tatiana Tatarenko

We consider generalized Nash equilibrium problems among players with convex quadratic costs and shared affine constraints, assuming only that the game's pseudogradient is merel…

math.OC2026

Learning Approximate Solutions to Multiparametric Generalized Nash Equilibrium Problems

A. Bemporad, T. Tatarenko

We propose a learning-based approach for approximating solution mappings of multiparametric generalized Nash equilibrium problems (GNEPs) with coupling in both objectives and const…

math.OC2024

Convergence Rate of Payoff-based Generalized Nash Equilibrium Learning

Tatiana Tatarenko, Maryam Kamgarpour

We consider generalized Nash equilibrium (GNE) problems in games with strongly monotone pseudo-gradients and jointly linear coupling constraints. We establish the convergence rate…

math.OC2023

Convergence Rate of Learning a Strongly Variationally Stable Equilibrium

Tatiana Tatarenko, Maryam Kamgarpour

We derive the rate of convergence to the strongly variationally stable Nash equilibrium in a convex game, for a zeroth-order learning algorithm. Though we do not assume strong mono…

math.OC2022★ 4 cited

On the Rate of Convergence of Payoff-based Algorithms to Nash Equilibrium in Strongly Monotone Games

Tatiana Tatarenko, Maryam Kamgarpour

We derive the rate of convergence to Nash equilibria for the payoff-based algorithm proposed in \cite{tat_kam_TAC}. These rates are achieved under the standard assumption of convex…