An upper bound on the worst-case probability of hitting an unsafe state under Wasserstein-ambiguous transition kernels is computed via a convex-program robust Q-iteration for MDPs.
Safe Reinforcement Learning for Constrained Markov Decision Processes with Stochastic Stopping Time
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abstract
In this paper, we present an online reinforcement learning algorithm for constrained Markov decision processes with a safety constraint. Despite the necessary attention of the scientific community, considering stochastic stopping time, the problem of learning optimal policy without violating safety constraints during the learning phase is yet to be addressed. To this end, we propose an algorithm based on linear programming that does not require a process model. We show that the learned policy is safe with high confidence. We also propose a method to compute a safe baseline policy, which is central in developing algorithms that do not violate the safety constraints. Finally, we provide simulation results to show the efficacy of the proposed algorithm. Further, we demonstrate that efficient exploration can be achieved by defining a subset of the state-space called proxy set.
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Distributionally Robust Safety Verification for Markov Decision Processes
An upper bound on the worst-case probability of hitting an unsafe state under Wasserstein-ambiguous transition kernels is computed via a convex-program robust Q-iteration for MDPs.