Linear Markov Decision Process
Linear Markov Decision Processes (MDPs) are a fundamental framework for sequential decision-making under uncertainty, aiming to find optimal policies that maximize cumulative rewards. Current research heavily focuses on developing computationally efficient algorithms for solving linear MDPs, particularly those employing linear function approximation, and addressing challenges in large or infinite state spaces through techniques like hybrid RL and contrastive representation learning. These advancements are significant because they improve the scalability and sample efficiency of reinforcement learning algorithms, leading to more practical applications in diverse fields such as robotics and personalized medicine.
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