A Coupled Flow Approach to Imitation Learning
Gideon Joseph Freund, Elad Sarafian, Sarit Kraus
摘要
In reinforcement learning and imitation learning, an object of central importance is the state distribution induced by the policy. It plays a crucial role in the policy gradient theorem, and references to it--along with the related state-action distribution--can be found all across the literature. Despite its importance, the state distribution is mostly discussed indirectly and theoretically, rather than being modeled explicitly. The reason being an absence of appropriate density estimation tools. In this work, we investigate applications of a normalizing flow-based model for the aforementioned distributions. In particular, we use a pair of flows coupled through the optimality point of the Donsker-Varadhan representation of the Kullback-Leibler (KL) divergence, for distribution matching based imitation learning. Our algorithm, Coupled Flow Imitation Learning (CFIL), achieves state-of-the-art performance on benchmark tasks with a single expert trajectory and extends naturally to a variety of other settings, including the subsampled and state-only regimes.
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引用它的顶会 Paper8
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- DiffAIL: Diffusion Adversarial Imitation LearningBingzheng Wang, Guoqiang Wu, Teng Pang, Yan Zhang 等AAAI 2024 · 被引用 24 次
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- A Simple Solution for Offline Imitation from Observations and Examples with Possibly Incomplete TrajectoriesKai Yan, Alexander G. Schwing, Yu-Xiong WangNeurIPS 2023 · 被引用 7 次
它引用的顶会 Paper9
- Why Normalizing Flows Fail to Detect Out-of-Distribution DataPolina Kirichenko, Pavel Izmailov, Andrew Gordon WilsonNeurIPS 2020 · 被引用 370 次
- Imitation Learning via Off-Policy Distribution MatchingIlya Kostrikov, Ofir Nachum, Jonathan TompsonICLR 2020 · 被引用 239 次
- Variational Policy Gradient Method for Reinforcement Learning with General UtilitiesJunyu Zhang, Alec Koppel, Amrit Singh Bedi, Csaba Szepesvári 等NeurIPS 2020 · 被引用 170 次
- Off-Policy Imitation Learning from ObservationsZhuangdi Zhu, Kaixiang Lin, Bo Dai, Jiayu ZhouNeurIPS 2020 · 被引用 102 次
- Reward is enough for convex MDPsTom Zahavy, Brendan O'Donoghue, Guillaume Desjardins, Satinder SinghNeurIPS 2021 · 被引用 96 次
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