Optimal Robust Policy
Optimal robust policy research aims to design control strategies that perform well despite uncertainties in the environment or model parameters, a crucial challenge in reinforcement learning. Current efforts focus on developing algorithms, such as robust fitted Q-iteration and natural actor-critic methods, that leverage both offline and online data, often incorporating various divergence measures (e.g., Wasserstein, total variation, KL-divergence) to define uncertainty sets. These advancements address limitations of traditional approaches, particularly in high-dimensional state spaces, by improving sample efficiency and providing theoretical guarantees on the performance of learned robust policies. This work has significant implications for deploying reinforcement learning agents in real-world settings where model inaccuracies and unexpected disturbances are inevitable.