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Online Robust Reinforcement Learning Through Monte-Carlo Planning

ICML 2025 · Reinforcement learning › Policy gradient and actor-critic · approach: Tree search and policy optimization · 0 citations (OpenAlex)

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Proposes a robust MCTS variant (Robust Power-UCT) that uses a power-mean backup and optimistic exploration bonuses with TV, chi-squared, and Wasserstein ambiguity sets, with finite-sample O(n^{-1/2}) root value convergence and experiments on Gambler's, Frozen Lake, and American option pricing.

Problem

Monte Carlo Tree Search assumes the simulator matches real dynamics, so planning degrades under simulation-to-reality model mismatch; no MCTS method previously handled robust (ambiguous) transition and reward models with theory.

Approach

Embed distributionally robust (worst-case) transition and reward backups into MCTS via a power-mean backup operator and carefully designed optimistic exploration bonuses, analyzed as non-stationary bandits, yielding finite-sample convergence comparable to standard MCTS.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use a Wasserstein ambiguity set instead of Stochastic-Power-UCTRobust-Power-UCT · Frozen Lake, plan slip=0.3 and exec slip=0.1success rate (%): 15 -> 58Helped
Use Chi-squared ambiguity set instead of Stochastic-Power-UCTRobust-Power-UCT · Frozen Lake, plan slip=0.3 and exec slip=0.3success rate (%): 10 -> 35Helped
Use Wasserstein ambiguity set instead of Stochastic-Power-UCTRobust-Power-UCT · Frozen Lake, plan slip=0.4 and exec slip=0.4success rate (%): 5 -> 20Helped
Use Wasserstein ambiguity set instead of Total Variation ambiguity setRobust-Power-UCT · Frozen Lake, plan slip=0.3success rate (%): 18 -> 58; 12 -> 32Mixed
Account for transition ambiguity with Wasserstein or Chi-squared sets instead of the baselineRobust-Power-UCT · Frozen Lakesuccess rate (%)Helped

Surprising findings

Limitations

Experimental setup

Benchmarks: Gambler's Problem Frozen Lake American Option Pricing

Metrics: success rate winning ratio average return

Baselines: Stochastic-Power-UCT

Builds on: Power-UCT Stochastic-Power-UCT robust MDP UCT

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