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Actor-Critic Policy Optimization in Partially Observable Multiagent Environments

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Optimization of parameterized policies for reinforcement learning (RL) is an important and challenging problem in artificial intelligence. Among the most common approaches are algorithms based on gradient ascent of a score function representing discounted return. In this paper, we examine the role of these policy gradient and actor-critic algorithms in partially-observable multiagent environments. We show several candidate policy update rules and relate them to a foundation of regret minimization and multiagent learning techniques for the one-shot and tabular cases, leading to previously unknown convergence guarantees. We apply our method to model-free multiagent reinforcement learning in adversarial sequential decision problems (zero-sum imperfect information games), using RL-style function approximation. We evaluate on commonly used benchmark Poker domains, showing performance against fixed policies and empirical convergence to approximate Nash equilibria in self-play with rates similar to or better than a baseline model-free algorithm for zero-sum games, without any domain-specific state space reductions.

Citation

S. Sriram, M. Lanctot, V. Zambaldi, J. Perolat, K. Tuyls, R. Munos, M. Bowling. "Actor-Critic Policy Optimization in Partially Observable Multiagent Environments". Neural Information Processing Systems (NIPS), (ed: Samy Bengio, Hanna M. Wallach, Hugo Larochelle, Kristen Grauman, Nicolò Cesa-Bianchi, Roman Garnett), pp 3426-3439, December 2018.

Keywords:  
Category: In Conference
Web Links: NeurIPS

BibTeX

@incollection{Sriram+al:NIPS18,
  author = {Srinivasan Sriram and Marc Lanctot and Vinicius Zambaldi and Julien
    Perolat and Karl Tuyls and Remi Munos and Michael Bowling},
  title = {Actor-Critic Policy Optimization in Partially Observable Multiagent
    Environments},
  Editor = {Samy Bengio, Hanna M. Wallach, Hugo Larochelle, Kristen Grauman, 
    Nicolò Cesa-Bianchi, Roman Garnett},
  Pages = {3426-3439},
  booktitle = {Neural Information Processing Systems (NIPS)},
  year = 2018,
}

Last Updated: February 21, 2020
Submitted by Sabina P

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