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Independent Policy Gradient for Large-Scale Markov Potential Games: Sharper Rates, Function Approximation, and Game-Agnostic Convergence

ICML 2022 · Reinforcement learning › MDPs and planning · approach: Offline RL sample complexity · 7 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Remove the state-visitation factor from the policy updateIndependent policy gradient for Markov potential games · Markov potential gamesiteration complexity: O(1/\epsilon^2)Helped
Use linear function approximation and sample-based value estimatesIndependent policy gradient for Markov potential games · Markov potential games with potentially infinitely large state spacessample complexity: O\left(\frac{1}{\epsilon^{5}}\right)Helped
Use the cooperative-game setting with identical rewardsIndependent policy gradient · Markov cooperative gamesiteration complexity: \dfrac{\tilde{\kappa}_\rho\, AN}{(1-\gamma)^4\, \epsilon^2}Helped
Add optimistic updates and a smoothed criticIndependent policy gradient · Two-player Markov cooperative and zero-sum gamesconvergence: O(1/\epsilon^6)Helped
Use the same optimistic algorithm across cooperative and zero-sum game typesOptimistic independent policy gradient with smoothed critic · Two-player Markov cooperative and zero-sum gameslast-iterate convergenceHelped
Use a large stepsize with the proposed independent policy gradientIndependent policy gradient · MDP where every state defines a congestion gameconvergenceHelped
Use projected stochastic gradient ascent with stepsize η ≥ 0.001Projected stochastic gradient ascent · MDP where every state defines a congestion gameconvergenceHurt

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