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Second-order phase transition in two-dimensional cellular automaton model of traffic flow containing road sections

机译:包含路段的交通流的二维元胞自动机模型中的二阶相变

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摘要

Two-dimensional cellular automaton model has been broadly researched for traffic flow, as it reveals the main characteristics of the traffic networks in cities. Based on the BML models, a first-order phase transition occurs between the low-density moving phase in which all cars move at maximal speed and the high-density jammed phase in which all cars are stopped. However, it is not a physical result of a realistic system. We propose a new traffic rule in a two-dimensional traffic flow model containing road sections, which reflects that a car cannot enter into a road crossing if the road section in front of the crossing is occupied by another car. The simulation results reveal a second-order phase transition that separates the free flow phase from the jammed phase. In this way the system will not be entirely jammed ("don't block the box" as in New York City). (C) 2007 Elsevier B.V. All rights reserved.
机译:二维元胞自动机模型已被广泛研究用于交通流,因为它揭示了城市交通网络的主要特征。基于BML模型,一阶相变发生在所有轿厢以最大速度运动的低密度运动阶段和所有轿厢停止的高密度拥塞阶段之间。但是,这不是现实系统的物理结果。我们在包含路段的二维交通流模型中提出了一个新的交通规则,该规则反映出如果交叉路口前方的路段被另一辆车占用,则该车无法进入路口。仿真结果揭示了将自由流动相与阻塞相分离的二阶相变。这样,系统将不会完全卡住(如在纽约市一样,“不要挡住盒子”)。 (C)2007 Elsevier B.V.保留所有权利。

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