2021
DOI: 10.1007/978-3-030-67667-4_32
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Learning to Simulate on Sparse Trajectory Data

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Cited by 7 publications
(3 citation statements)
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References 19 publications
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“…Agarwal et al [22] uses simulation as an intermediate step to learn personalized policies in a data-sparse regime with heterogeneous users, where they only observe a single trajectory per user. Wei et al [24] proposes a framework for simulating in a data-sparse setting by using imitation learning to better interpolate traffic trajectories in an autonomous driving setting. In contrast, in PCS, the simulator is used as a crucial tool for using the framework to design, compare, and evaluate RL algorithm candidates for use in a particular problem setting.…”
Section: Simulation Environments In Reinforcement Learningmentioning
confidence: 99%
“…Agarwal et al [22] uses simulation as an intermediate step to learn personalized policies in a data-sparse regime with heterogeneous users, where they only observe a single trajectory per user. Wei et al [24] proposes a framework for simulating in a data-sparse setting by using imitation learning to better interpolate traffic trajectories in an autonomous driving setting. In contrast, in PCS, the simulator is used as a crucial tool for using the framework to design, compare, and evaluate RL algorithm candidates for use in a particular problem setting.…”
Section: Simulation Environments In Reinforcement Learningmentioning
confidence: 99%
“…• GAIL considers the actions of the agents explicitly by learning the decision policy with generative adversarial networks (Ho and Ermon 2016;Song et al 2018;Zheng, Liu et al 2020;Wei et al 2020). Different from our proposed model, GAIL uses feed-forward networks without the system dynamics.…”
Section: Baselinesmentioning
confidence: 99%
“…In the specialized setting of traffic simulation, the issue of sparse sampling was approached by merging the tasks of imitation learning, and interpolation under a single generative adversarial network [63]. Moreover, the Ensemble-SINDy method learns noisy chaotic dynamics by averaging over a family of models formed using bootstrapped samples [17].…”
Section: Introductionmentioning
confidence: 99%