An Information Theoretic Vehicle Following System

T. Ng, M. Adams, J. Ibañez-Guzmán
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引用次数: 2

Abstract

Vehicle following can be achieved by minimizing the relative information (Kullback-Leibler or K-L distance), between the estimated poses of leader and follower vehicles. To achieve successful vehicle following, a Bayesian formulation for the system has been derived, and two probabilistic distributions, one for each vehicle's pose, can be obtained. Based on the assumption that the two pose distributions are Gaussian functions, the K-L distance of the vehicle following system can be computed with these two computed distributions. With a series of achievable actions, such as steering and velocity commands, for the follower vehicle at each pose prediction step, and by minimizing the K-L distance, an optimized action for the follower vehicle can be obtained. The information theoretic vehicle following algorithm has been tested under a simulated environment by analyzing the performance of the follower vehicle when the leader vehicle undergoes various kinds of maneuvers. The simulated experimental results validate that the follower is able to trail the trajectories of the leader vehicle satisfactorily and at the same time maintain a safe following distance.
信息理论车辆跟随系统
车辆跟随可以通过最小化领导车辆和跟随车辆估计姿态之间的相对信息(Kullback-Leibler或K-L距离)来实现。为了实现成功的车辆跟踪,推导了系统的贝叶斯公式,并得到了两个概率分布,每个分布对应一个车辆的姿态。假设这两个位姿分布都是高斯函数,利用这两个计算分布可以计算出车辆跟随系统的K-L距离。在每个姿态预测步骤中,通过对跟随车辆的转向和速度指令等一系列可实现的动作,通过最小化K-L距离,得到跟随车辆的优化动作。通过分析领头车辆在各种机动情况下跟随车辆的性能,在仿真环境下对信息理论车辆跟随算法进行了验证。仿真实验结果表明,跟随车辆能够很好地跟踪前导车辆的轨迹,同时保持安全的跟随距离。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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