rorl
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RORL: Robust Offline Reinforcement Learning via Conservative Smoothing
Offline reinforcement learning (RL) provides a promising direction to exploit massive amount of offline data for complex decision-making tasks. Due to the distribution shift issue, current offline RL algorithms are generally designed to be conservative in value estimation and action selection. However, such conservatism can impair the robustness of learned policies when encountering observation deviation under realistic conditions, such as sensor errors and adversarial attacks. To trade off robustness and conservatism, we propose Robust Offline Reinforcement Learning (RORL) with a novel conservative smoothing technique. In RORL, we explicitly introduce regularization on the policy and the value function for states near the dataset, as well as additional conservative value estimation on these states. Theoretically, we show RORL enjoys a tighter suboptimality bound than recent theoretical results in linear MDPs. We demonstrate that RORL can achieve state-of-the-art performance on the general offline RL benchmark and is considerably robust to adversarial observation perturbations.
A Theoretical Analysis
In this section, we provide detailed theoretical analysis and proofs in linear MDPs [23]. A.1 LSVI Solution In linear MDPs, we assume that the transition dynamics and reward function take the form of P Theorem (Theorem 1 restate) . In experiments, we do not use explicit constraints (e.g., Spectral regularization) for the upper bound Corollary (Corollary 1 restate) . I given in Corollary 1. To conclude, we obtain from Eq. (22) that |T V First, we give the following lemma.
- North America > United States (0.05)
- Asia > China > Shanghai > Shanghai (0.04)
- Asia > Middle East > Jordan (0.04)
- Asia > China > Hong Kong (0.04)
RORL: Robust Offline Reinforcement Learning via Conservative Smoothing
Offline reinforcement learning (RL) provides a promising direction to exploit massive amount of offline data for complex decision-making tasks. Due to the distribution shift issue, current offline RL algorithms are generally designed to be conservative in value estimation and action selection. However, such conservatism can impair the robustness of learned policies when encountering observation deviation under realistic conditions, such as sensor errors and adversarial attacks. To trade off robustness and conservatism, we propose Robust Offline Reinforcement Learning (RORL) with a novel conservative smoothing technique. In RORL, we explicitly introduce regularization on the policy and the value function for states near the dataset, as well as additional conservative value estimation on these states. Theoretically, we show RORL enjoys a tighter suboptimality bound than recent theoretical results in linear MDPs.
RORL: Robust Offline Reinforcement Learning via Conservative Smoothing
Yang, Rui, Bai, Chenjia, Ma, Xiaoteng, Wang, Zhaoran, Zhang, Chongjie, Han, Lei
Offline reinforcement learning (RL) provides a promising direction to exploit massive amount of offline data for complex decision-making tasks. Due to the distribution shift issue, current offline RL algorithms are generally designed to be conservative in value estimation and action selection. However, such conservatism can impair the robustness of learned policies when encountering observation deviation under realistic conditions, such as sensor errors and adversarial attacks. To trade off robustness and conservatism, we propose Robust Offline Reinforcement Learning (RORL) with a novel conservative smoothing technique. In RORL, we explicitly introduce regularization on the policy and the value function for states near the dataset, as well as additional conservative value estimation on these states. Theoretically, we show RORL enjoys a tighter suboptimality bound than recent theoretical results in linear MDPs. We demonstrate that RORL can achieve state-of-the-art performance on the general offline RL benchmark and is considerably robust to adversarial observation perturbations.
- North America > United States (0.04)
- Asia > China > Shanghai > Shanghai (0.04)
- Asia > Middle East > Jordan (0.04)
- Asia > China > Hong Kong (0.04)
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