WAVE adds an adaptively weighted Sinkhorn approximation of the Wasserstein distance between successive Q-value distributions to the critic loss in actor-critic reinforcement learning.
Finite-Time Analysis of Entropy-Regularized Neural Natural Actor-Critic Algorithm
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abstract
Natural actor-critic (NAC) and its variants, equipped with the representation power of neural networks, have demonstrated impressive empirical success in solving Markov decision problems with large state spaces. In this paper, we present a finite-time analysis of NAC with neural network approximation, and identify the roles of neural networks, regularization and optimization techniques (e.g., gradient clipping and averaging) to achieve provably good performance in terms of sample complexity, iteration complexity and overparametrization bounds for the actor and the critic. In particular, we prove that (i) entropy regularization and averaging ensure stability by providing sufficient exploration to avoid near-deterministic and strictly suboptimal policies and (ii) regularization leads to sharp sample complexity and network width bounds in the regularized MDPs, yielding a favorable bias-variance tradeoff in policy optimization. In the process, we identify the importance of uniform approximation power of the actor neural network to achieve global optimality in policy optimization due to distributional shift.
fields
cs.LG 1years
2025 1verdicts
REJECT 1representative citing papers
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Wasserstein Adaptive Value Estimation for Actor-Critic Reinforcement Learning
WAVE adds an adaptively weighted Sinkhorn approximation of the Wasserstein distance between successive Q-value distributions to the critic loss in actor-critic reinforcement learning.