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Optimal conversion of an evacuation network to signalized and uninterrupted flow intersections

机译:将疏散网络最佳地转换为信号流和不间断流路口

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Due to the advantage over signals in expanding network capacity, the strategy of usinguninterrupted-flow (or crossing-elimination) intersections has been viewed as one of the mosteffective means for managing evacuation traffic. However, implementing such a strategy maydemand a large amount of manpower and resources, and often need some evacuees to takeadditional detours. To optimize the selection and distribution of signalized and uninterrupted flowintersections in an evacuation network, this article presents a mathematical model withequilibrium constraints to yield the maximum operational efficiency under the available budget.The proposed model, incorporating a parametric variational inequality (VI) to formulate the userequilibrium (UE) behavior of evacuees in route choice, is capable of providing effective solutionsto the following critical questions that have long challenged transportation professionals forstrategic planning of an emergency or special event: 1) how many intersections should beimplemented with the signals and interrupted flow controls; 2) what would be the optimal spatialdistribution for those intersections in the target network; and 3) how to best plan turningrestriction, channelization, and signal timings at those intersections? In view of the large numberof variables and constraints for the proposed model, this study has developed an efficient heuristicapproach embedded with a diagonalization algorithm to yield the meta-optimal solutions. Anextensive numerical analysis with a sub-network in Washington DC is also performed todemonstrate the applicability and effectiveness of the proposed model.
机译:由于在扩展网络容量方面优于信号优势,因此采用了以下策略 不间断流(或交叉消除)交叉路口被认为是最大的交叉路口之一 管理疏散交通的有效手段。但是,实施这样的策略可能 需要大量的人力和资源,并且经常需要一些疏散人员来接送 额外的弯路。优化信号流和不间断流的选择和分配 疏散网络中的交叉路口,本文提出了一个具有以下特征的数学模型: 平衡约束,以在可用预算下产生最大的运营效率。 提出的模型,结合了参数变分不等式(VI)来表示用户 疏散人员在路线选择中的均衡(UE)行为能够提供有效的解决方案 以下长期困扰运输专业人员的关键问题 紧急事件或特殊事件的战略规划:1)应该有多少个交叉路口 通过信号和中断的流量控制实现; 2)什么是最佳空间 目标网络中那些路口的分布;和3)如何最好地计划车削 交叉路口的限制,信道化和信号时序?鉴于数量众多 提出的模型的变量和约束条件,这项研究开发了一种有效的启发式方法 嵌入对角线化算法的方法产生亚最佳解。一个 还使用华盛顿特区的子网络进行了广泛的数值分析,以 证明所提出模型的适用性和有效性。

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