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A robust optimization approach for dynamic traffic signal control with emission considerations

机译:一种鲁棒的动态交通信号控制优化方法   排放考虑因素

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摘要

We consider an analytical signal control problem on a signalized networkwhose traffic flow dynamic is described by the Lighthill-Whitham-Richards (LWR)model (Lighthill and Whitham, 1955; Richards, 1956). This problem explicitlyaddresses traffic-derived emissions as side constraints. We seek to tackle thisproblem using a mixed integer mathematical programming approach. Such a classof problems, which we call LWR-Emission (LWR-E), has been analyzed before tocertain extent. Since mixed integer programs are practically efficient to solvein many cases (Bertsimas et al., 2011b), the mere fact of having integervariables is not the most significant challenge to solving LWR-E problems;rather, it is the presence of the potentially nonlinear and nonconvexemission-related constraints/objectives that render the program computationallyexpensive. To address this computational challenge, we proposed a novelreformulation of the LWR-E problem as a mixed integer linear program (MILP).This approach relies on the existence of a statistically valid macroscopicrelationship between the aggregate emission rate and the vehicle occupancy ofthe same link. This relationship is approximated with certain functional formsand the associated uncertainties are handled explicitly using robustoptimization (RO) techniques. The RO allows emissions-related constraintsand/or objectives to be reformulated as linear forms under mild conditions. Tofurther reduce the computational cost, we employ the link transmission model todescribe traffic dynamics with the benefit of fewer (integer) variables andless potential traffic holding. The proposed MILP explicitly captures vehiclespillback, avoids traffic holding, and simultaneously minimizes travel delayand addresses emission-related concerns.
机译:我们考虑了信号流网络上的分析性信号控制问题,其流量动态由Lighthill-Whitham-Richards(LWR)模型描述(Lighthill和Whitham,1955年; Richards,1956年)。这个问题明确地解决了源自交通的排放问题。我们试图使用混合整数数学编程方法来解决这个问题。在确定范围之前,已经分析了这类问题,我们称其为LWR-Emission(LWR-E)。由于混合整数程序在许多情况下都非常实用(Bertsimas et al。,2011b),因此拥有整数变量并不是解决LWR-E问题的最大挑战;相反,它存在潜在的非线性和非线性问题。与非放任相关的约束/目标,使程序在计算上昂贵。为了解决这一计算难题,我们提出了一种LWR-E问题的新颖形式,即混合整数线性程序(MILP),该方法依赖于总排放率与同一路段的车辆占用率之间存在统计上有效的宏观关系。使用某些功能形式可以近似此关系,并使用鲁棒优化(RO)技术显式处理相关的不确定性。 RO允许在温和条件下将与排放相关的约束和/或目标重新构造为线性形式。为了进一步降低计算成本,我们使用链接传输模型来描述流量动态,其好处是(整数)变量更少,潜在的流量保持更少。拟议的MILP明确捕获了车辆的回程,避免了交通拥堵,同时使行驶延迟最小化并解决了与排放有关的问题。

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