Recent advances in path integral control for trajectory optimization: An overview in theoretical and algorithmic perspectives

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24
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28

초록

This paper presents a tutorial overview of path integral (PI) approaches for stochastic optimal control and trajectory optimization. We concisely summarize the theoretical development of path integral control to compute a solution for stochastic optimal control and provide algorithmic descriptions of the cross -entropy (CE) method, an open -loop controller using the receding horizon scheme known as the model predictive path integral (MPPI), and a parameterized state feedback controller based on the path integral control theory. We discuss policy search methods based on path integral control, efficient and stable sampling strategies, extensions to multi -agent decision -making, and MPPI for the trajectory optimization on manifolds. For tutorial demonstrations, some PI -based controllers are implemented in Python, MATLAB and ROS2/Gazebo simulations for trajectory optimization. The simulation frameworks and source codes are publicly available at the github page.

키워드

Stochastic optimal controlTrajectory optimizationHamilton-Jacobi-Bellman equationFeynman-Kac formulaPath integralVariational inferenceKL divergenceImportance samplingModel predictive path integral controlPolicy searchPolicy improvement with path integralsPlanning on manifoldsSTOCHASTIC OPTIMAL-CONTROLGRAPHICAL MODEL INFERENCEMOTIONROBUST
제목
Recent advances in path integral control for trajectory optimization: An overview in theoretical and algorithmic perspectives
저자
Kazim, MuhammadHong, JungeeKim, Min-GyeomKim, Kwang-Ki K.
DOI
10.1016/j.arcontrol.2023.100931
발행일
2024
유형
Review
저널명
Annual Reviews in Control
57