Robust Markov Decision

Robust Markov Decision Processes (RMDPs) aim to design optimal policies for systems with uncertain transition dynamics, ensuring performance even under worst-case scenarios. Current research focuses on developing efficient algorithms, such as Q-learning variants and policy gradient methods, that can handle various types of uncertainty sets, including those defined by Wasserstein distance or divergence measures. These advancements are crucial for improving the reliability and safety of reinforcement learning agents in real-world applications where model misspecification is inevitable, impacting fields like robotics and autonomous systems. The development of finite sample complexity bounds for these algorithms is a key area of progress, providing theoretical guarantees on their performance.

Papers