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A bilevel approach to enhance prefixed traffic signal optimization

机译:增强前缀交通信号优化的双层方法

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摘要

The segmentation of multivariate temporal series has been studied in a wide range of applications. This study investigates a challenging segmentation problem on traffic engineering, namely, identification of time-of-day breakpoints for pre-fixed traffic signal timing plans. A large number of urban centres have traffic control strategies based on time-of-day intervals. We propose a bilevel optimization model to address simultaneously the segmentation problems and the traffic control problems over these time intervals.Efficient memetic algorithms have been developed for the bilevel model based on the hybridization of the particle swarm optimization, genetic algorithms or simulated annealing with the Nelder-Mead method. Numerically the effectiveness of the algorithms using real and synthetic data sets is demonstrated.We address the problem of automatically estimating the number of time-of-day segments that can be reliably discovered. We adapt the Bayesian Information Criterion, the PETE algorithm and a novel oriented-problem approach. The experiments show that this last method gives interpretable results about the number of reliably necessary segments from the traffic-engineering perspective.The experimental results show that the proposed methodology provides an automatic method to determine the time-of-day segments and timing plans simultaneously.
机译:多元时间序列的分割已在广泛的应用中进行了研究。这项研究调查了交通工程中一个具有挑战性的分割问题,即为预先确定的交通信号定时计划确定时间断点。许多城市中心都有基于一天间隔的交通控制策略。我们提出了一个双层优化模型来同时解决在这些时间间隔内的分段问题和交通控制问题。基于粒子群优化,遗传算法或模拟退火与Nelder杂交的方法,为双层模型开发了有效的模因算法-米德方法。在数值上证明了使用实数和综合数据集的算法的有效性。我们解决了自动估计可以可靠发现的时间段数量的问题。我们采用了贝叶斯信息准则,PETE算法和一种新颖的面向问题的方法。实验表明,从交通工程的角度来看,这最后一种方法给出了可靠必要区段的数量的可解释结果。实验结果表明,所提出的方法提供了一种同时确定每日时间段和计时计划的自动方法。

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