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Feedback Control of Freeway Traffic Flow via Time-Gap Manipulation of ACC-Equipped Vehicles: A PDE-Based Approach

机译:通过配备ACC的车辆的时空操纵对高速公路交通流进行反馈控制:基于PDE的方法

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We develop a control design for stabilization of traffic flow in congested regime, based on an Aw-Rascle-Zhang-type (ARZ-type) Partial Differential Equation (PDE) model, for traffic consisting of both ACC-equipped (Adaptive Cruise Control-equipped) and manual vehicles. The control input is the value of the time-gap setting of ACC-equipped and connected vehicles, which gives rise to a problem of control of a 2×2 nonlinear system of first-order hyperbolic PDEs with in-domain actuation. The feedback law is designed in order to stabilize the linearized system, around a uniform, congested equilibrium profile. Stability of the closed-loop system under the developed control law is shown constructing a Lyapunov functional. The performance improvement of the closed-loop system under the proposed strategy is illustrated in simulation, also employing four different metrics, which quantify the performance in terms of fuel consumption, total travel time, and comfort.
机译:我们基于Aw-Rascle-Zhang型(ARZ型)偏微分方程(PDE)模型,开发了一种用于在拥堵状态下稳定交通流量的控制设计,该方法适用于同时配备ACC(自适应巡航控制系统和配备)和手动车。控制输入​​是装备有ACC并连接的车辆的时间间隔设置的值,这会引起在域内驱动下控制一阶双曲线PDE的2×2非线性系统的问题。设计反馈定律是为了在均匀,拥塞的平衡轮廓附近稳定线性化系统。构造了Lyapunov函数,表明了在已开发的控制律下闭环系统的稳定性。仿真中说明了在建议的策略下闭环系统的性能改进,还采用了四个不同的指标,这些指标根据油耗,总行驶时间和舒适性来量化性能。

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