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arXiv 1709.10083eess.SYcs.SY
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编队行驶在速度下降存在时:一种通用的控制模型

Platooning in the Presence of a Speed Drop: A Generalized Control Model

Texas A&M University(德克萨斯农工大学)

Sina Arefizadeh, Alireza Talebpour, Igor Zelenko

AI总结:

本文提出了一种通用控制模型,用于跟踪期望速度曲线并确保自动驾驶车辆编队的安全性,通过定义适当的自然误差项和目标曲线,解决了速度下降时的编队跟踪问题。

摘要:

对于同质道路段,编队行驶对旅行时间可靠性、拥堵、排放和能耗的积极影响已得到证实。然而,由于安全考虑(如施工区操作)或拥堵管理方案(如速度和谐系统),速度限制经常在交通网络中发生变化。这些速度限制的突然变化可能导致激波形成并导致旅行时间不可靠。因此,设计一种跟踪参考速度曲线的编队策略对于实现端到端编队至关重要。为此,本文介绍了一种通用的控制模型,用于跟踪期望的速度曲线,同时确保自动驾驶车辆编队的安全性。我们定义了适当的自然误差项和控制系统的状态空间中的目标曲线,该曲线是所有误差项消失的点集,对应于所有车辆以期望速度行驶且彼此之间保持最小安全距离的情况。通过这种方式,我们将跟踪速度曲线的问题转化为相对于目标曲线的状态反馈稳定问题。在速度下降曲线的利普希茨常数的某些温和假设下,我们证明可以通过引入每个车辆误差项最大值的自然动力学来获得稳定反馈。此外,我们证明如果系统的初始状态足够接近目标曲线,则使用这种稳定反馈不会发生碰撞。我们还证明误差项在整个时间和空间范围内保持有界。进行了两种场景的模拟,包括有和无初始扰动,并验证了所提出控制模型在跟踪速度下降的同时确保安全性和字符串稳定性方面的有效性。

英文摘要:

The positive impacts of platooning on travel time reliability, congestion, emissions, and energy consumption have been shown for homogeneous roadway segments. However, speed limit changes frequently throughout the transportation network, due to either safety-related considerations (e.g., workzone operations) or congestion management schemes (e.g., speed harmonization systems). These abrupt changes in speed limit can result in shock- wave formation and cause travel time unreliability. Therefore, designing a platooning strategy for tracking a reference velocity profile is critical to enabling end-to-end platooning. Accordingly, this study introduces a generalized control model to track a desired velocity profile, while ensuring safety in the platoon of autonomous vehicles. We define appropriate natural error terms and the target curve in the state space of the control system, which is the set of points where all error terms vanish and corresponds to the case when all vehicles move with the desired velocities and in the minimum safe distance between them. In this way, we change the tracking velocity profile problem into a state- feedback stabilization problem with respect to the target curve. Under certain mild assumptions on the Lipschitz constant of the speed drop profile, we show that the stabilizing feedback can be obtained via introducing a natural dynamics for the maximum of the error terms for each vehicle. Moreover, we show that with this stabilizing feedback collisions will not occur if the initial state of the system of vehicles is sufficiently close to the target curve. We also show that the error terms remain bounded throughout the time and space. Two scenarios were simulated, with and without initial perturbations, and results confirmed the effectiveness of the proposed control model in tracking the speed drop while ensuring safety and string stability.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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