Epistemic Robust Offline Reinforcement Learning

arXiv cs.LG / 4/9/2026

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Key Points

  • The paper addresses offline reinforcement learning’s core challenge of epistemic uncertainty caused by limited or biased dataset coverage, especially when the behavior policy never takes certain actions.
  • It argues that ensemble-based approaches like SAC-N can be costly (needing large ensembles) and may blur epistemic uncertainty with aleatoric uncertainty, reducing reliability.
  • The authors propose a unified framework that substitutes discrete ensembles with compact uncertainty sets over Q-values, enabling more generalizable robust estimation.
  • They introduce an Epinet-style model to shape these uncertainty sets directly to optimize cumulative reward via a robust Bellman objective, avoiding ensemble reliance.
  • The work also contributes a benchmark for offline RL under risk-sensitive behavior policies and reports improved robustness and generalization over ensemble baselines in both tabular and continuous environments.

Abstract

Offline reinforcement learning learns policies from fixed datasets without further environment interaction. A key challenge in this setting is epistemic uncertainty, arising from limited or biased data coverage, particularly when the behavior policy systematically avoids certain actions. This can lead to inaccurate value estimates and unreliable generalization. Ensemble-based methods like SAC-N mitigate this by conservatively estimating Q-values using the ensemble minimum, but they require large ensembles and often conflate epistemic with aleatoric uncertainty. To address these limitations, we propose a unified and generalizable framework that replaces discrete ensembles with compact uncertainty sets over Q-values. %We further introduce an Epinet based model that directly shapes the uncertainty sets to optimize the cumulative reward under the robust Bellman objective without relying on ensembles. We also introduce a benchmark for evaluating offline RL algorithms under risk-sensitive behavior policies, and demonstrate that our method achieves improved robustness and generalization over ensemble-based baselines across both tabular and continuous state domains.