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Towards Global Optimality for Practical Average Reward Reinforcement Learning without Mixing Time Oracles

ICML 2024 · Reinforcement learning › Policy gradient and actor-critic · approach: Variance-reduced policy gradients · 0 citations (OpenAlex)

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Proves global convergence of the Multi-level Actor-Critic (MAC) average-reward policy gradient method without mixing-time oracle knowledge, achieving a sqrt(tau_mix) dependence, and shows a gridworld advantage over PPGAE.

Problem

Global convergence of average-reward policy gradient methods typically requires oracle knowledge of the mixing time, which is hard to estimate and forces impractically long trajectories in large state spaces.

Approach

Extends the convergence analysis of the Multi-level Actor-Critic (MAC), which uses geometric-length MLMC gradient estimators and Adagrad stepsizes, to global optimality in the infinite-horizon average-reward setting, obtaining a sqrt(tau_mix) dependence with no mixing-time knowledge.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use MAC instead of PPGAEAverage-reward policy gradient · Average-reward global convergencemixing time dependence: $\wo{\tau_{mix}^2}$ -> $\wo{\sqrt{\tau_{mix}}}$Helped
Use MAC instead of PPGAEPolicy gradient on the 15-by-15 sparse gridworld · 15-by-15 sparse gridworldsuccess rateHelped
Use MAC instead of Vanilla ACPolicy gradient on the 15-by-15 sparse gridworld · 15-by-15 sparse gridworldsuccess rateHelped
Use MAC instead of REINFORCEPolicy gradient on the 15-by-15 sparse gridworld · 15-by-15 sparse gridworldsuccess rateHelped

Surprising findings

Limitations

Experimental setup

Benchmarks: 15x15 sparse gridworld goal-reaching navigation

Metrics: moving average success rate

Baselines: PPGAE Vanilla AC REINFORCE

Builds on: MAC (multi-level actor-critic) PPGAE general policy gradient global convergence framework for discounted/average rewa

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