Semi Bandit Dynamics in Congestion Games: Convergence to Nash Equilibrium and No-Regret Guarantees
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Abstract (arXiv)
In this work, we introduce a new variant of online gradient descent, which provably converges to Nash Equilibria and simultaneously attains sublinear regret for the class of congestion games in the semi-bandit feedback setting. Our proposed method admits convergence rates depending only polynomially on the number of players and the number of facilities, but not on the size of the action set, which can be exponentially large in terms of the number of facilities. Moreover, the running time of our method has polynomial-time dependence on the implicit description of the game. As a result, our work answers an open question from (Du et. al, 2022).
Key facts. Cited by 5 papers in the map (data through 13 Oct 2026). First posted on arXiv 27 Jun 2023.
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Citing papers per year: 2024: 3; 2025: 1; 2026: 1.
5 papers.
- 2025Convergence of Regret Matching in Potential Games and Constrained Optimizationcited by 2
- 2024Learning Optimal Tax Design in Nonatomic Congestion Gamescited by 1
- 2024Convergence to Nash Equilibrium and No-regret Guarantee in (Markov) Potential Gamescited by 1
- 2024On the Decomposition of Differential Gamecited by 0
- 2026Equilibrium with Internal Transferscited by 0
- 2026Equilibrium with Internal Transfers18 Jun 2026
- 2025Convergence of Regret Matching in Potential Games and Constrained Optimization20 Oct 2025
- 2024On the Decomposition of Differential Game6 Nov 2024
- 2024Convergence to Nash Equilibrium and No-regret Guarantee in (Markov) Potential Games4 Apr 2024
- 2024Learning Optimal Tax Design in Nonatomic Congestion Games12 Feb 2024