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首页> 外文期刊>International Journal of Modern Physics, C. Physics and Computers >DENSITY WAVE IN A NEW ANISOTROPIC CONTINUUM MODEL FOR TRAFFIC FLOW
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DENSITY WAVE IN A NEW ANISOTROPIC CONTINUUM MODEL FOR TRAFFIC FLOW

机译:新的各向异性流量连续模型中的密度波

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In this paper, we apply a new anisotropic continuum model proposed by Gupta and Katiyar (GK model, for short) [J. Phys. A: Math. Gen. 38, 4069 (2005)] to study the density wave of traffic flow. The GK model guarantees the characteristic speeds are always less than or equal to the macroscopic ow speed and overcomes the wrong way travel problem which exists in many high-order continuum models. The stability condition of the GK model is obtained. Applying nonlinear analysis to the GK model, we can obtain the soliton, one type of local density wave, which is induced by the density uctuation in traffic flow. The soliton wave, which is determined near the neutral stability line by the Korteweg-de Vries (KdV) equation, is discussed in great detail. The numerical results show that local cluster effects which are consistent with the diverse nonlinear phenomena observed in realistic traffic flow can be induced from the GK model.
机译:在本文中,我们应用了Gupta和Katiyar提出的新的各向异性连续体模型(简称GK模型)[J。物理答:数学。 [Gen. 38,4069(2005)]研究交通流量的密度波。 GK模型可确保特征速度始终小于或等于宏观流速,并克服了许多高阶连续模型中存在的错误行进问题。得到了GK模型的稳定性条件。将非线性分析应用于GK模型,我们可以得到孤子,一种局部密度波,它是由交通流中的密度波动引起的。将详细讨论由Korteweg-de Vries(KdV)方程在中性稳定线附近确定的孤子波。数值结果表明,可以从GK模型中诱发与实际交通中观察到的各种非线性现象相一致的局部聚类效应。

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