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A Stochastic Dilemma Zone Protection Algorithm Based on the Vehicles' Trajectories

机译:基于车辆轨迹的随机困境区域保护算法

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摘要

A common method of the dilemma zone (DZ) protection at intersections is to hold the green until the number of vehicles in DZ is lower than a threshold. Since the threshold is typically empirical and fixed, it cannot accommodate the dynamic and time-varying traffic patterns and therefore should be adjusted regularly. This article presents a new Markov-process-based DZ protection algorithm, which considers the number of vehicles in DZ (i.e., the state) over time to be a Markov process. At each time step, the algorithm first predicts the future states with the Markov state-transit matrix, then compares them with the current state to determine whether to end the green or not. In this way, the new end-green criterion is not the fixed threshold value but the current state and the prediction with the Markov state-transit matrix. Meanwhile, the Markov matrix is automatically updated whenever the new observed detected state transitions come in. The new algorithms were also evaluated in simulation and the simulation results showed that the new algorithm maintains reliable and effective protection in a dynamic traffic environment. At last, we find that the new algorithm performance can be further improved if the vehicle trajectories are precisely measured rather than estimated.
机译:十字路口处的困境区(DZ)保护的一种常用方法是保持果岭,直到DZ中的车辆数量低于阈值。由于该阈值通常是经验性的并且是固定的,因此它无法适应动态和时变的流量模式,因此应定期进行调整。本文介绍了一种新的基于马尔可夫过程的DZ保护算法,该算法将随着时间推移DZ(即状态)中的车辆数量视为马尔可夫过程。在每个时间步长,算法首先使用马尔可夫状态转移矩阵预测未来状态,然后将它们与当前状态进行比较以确定是否结束绿色。这样,新的环保标准不是固定阈值,而是当前状态和使用马尔可夫状态转换矩阵的预测。同时,只要出现新的观测状态转换,马尔可夫矩阵就会自动更新。在仿真中对新算法进行了评估,仿真结果表明,该新算法在动态交通环境中保持可靠有效的保护。最后,我们发现,如果精确测量而不是估计车辆轨迹,则可以进一步提高新算法的性能。

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