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An analysis of traffic-flow stability in a microscopic heterogeneous network

机译:微观异构网络中流量稳定性的分析

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Microscopic traffic-flow networks are typically designed to simulate vehicle acceleration behaviour using a single mathematical model. The concept of stability is a major objective of microscopic driver models for traffic simulations. Stable flow is traffic flow that does not fluctuate unaccountably, and changes in flow do not unreasonably magnify downstream, thereby reflecting real-world driver behaviour. However, the stability of driver models is typically evaluated in isolation, with the single model applied to all vehicles and road sections in the traffic network. Yet as different models will be more effective in different situations, it would be desirable to mix multiple models within the one traffic network. Heterogeneous approaches that mix microscopic and macroscopic models exist, but mixing different types of microscopic driver models has been largely overlooked and no analysis of the consequences on stability has been made. Thus this paper investigates the stability characteristics of such microscopic heterogeneous networks, mixing the well-known Intelligent Driver Model (IDM), a continuous-space car-following model, with a discrete-space cellular automata model. To this end, a flaw in the stability of the IDM at the speed limit is identified and corrected. Subsequently it is shown that model switch-over points will experience instabilities despite the stability of the individual driver models and, although careful choice of parameters can reduce the problem, it cannot be completely eliminated in practical road networks. However, the instability produces a signature 'fingerprint' effect on traffic density, and this fingerprint is readily identifiable using simple measures of traffic flow even in realistic road networks.
机译:微观交通流网络通常设计为使用单个数学模型来模拟车辆加速行为。稳定性的概念是用于交通仿真的微观驾驶员模型的主要目标。稳定流量是指交通流量不会发生不合理的波动,并且流量变化不会在下游造成不合理的放大,从而反映了现实世界中的驾驶员行为。但是,驾驶员模型的稳定性通常是单独评估的,单个模型适用于交通网络中的所有车辆和路段。然而,由于不同的模型在不同的情况下会更有效,因此希望在一个交通网络中混合使用多个模型。混合了微观模型和宏观模型的异构方法已经存在,但是很大程度上忽略了混合不同类型的微观驱动程序模型,并且没有对稳定性的后果进行分析。因此,本文研究了这种微观异构网络的稳定性特征,将众所周知的智能驾驶员模型(IDM),连续空间汽车跟随模型与离散空间元胞自动机模型进行了混合。为此,识别并纠正了IDM在速度极限时的稳定性缺陷。随后表明,尽管各个驾驶员模型具有稳定性,但模型转换点仍会不稳定,尽管谨慎选择参数可以减少问题,但在实际道路网络中无法完全消除。但是,这种不稳定性会在交通密度上产生特征性的“指纹”效应,即使在现实的道路网络中,也可以使用简单的交通量度来轻松识别该指纹。

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