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A Model for Merging Sections in Transportation Systems and Its Analysis

机译:运输系统中的部门合并模型及其分析

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This paper proposes a model for merging sections in transportation systems and then analyzes traffic flow under this model. For this analysis, vehicles are represented by an idealized model based on a Markov chain model. Vehicles arrive at the merging section randomly in either of two inflow lines. When a vehicle arrives at the merging section, if no vehicle is present in the other line, then the vehicle must wait in order to connect with another vehicle on the other line before entering. In this merging section model, the queue length is restricted according to the travel time from the origin to destination. The mean queue length and mean queuing delay at the two inflow lines are explicitly derived here. The relation between the maximum queue length and the behavior of traffic is examined, and the obtained results clarify some characteristics of the proposed model.
机译:本文提出了一个交通运输系统中的路段合并模型,然后在该模型下分析了交通流量。为了进行此分析,车辆以基于马尔可夫链模型的理想化模型表示。车辆通过两条流入管线中的任意一条随机到达合并区。当车辆到达合并区时,如果另一条线上没有车辆,则该车辆必须等待以便与另一条线上的另一辆车连接,然后才能进入。在此合并部分模型中,队列长度是根据从起点到目的地的旅行时间来限制的。此处明确推导出两条流入线的平均队列长度和平均排队延迟。研究了最大队列长度与流量行为之间的关系,所得结果阐明了所提出模型的一些特征。

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