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Improved Car-Following Model Considering Modified Backward Optimal Velocity and Velocity Difference with Backward-Looking Effect

机译:考虑到后向后效应的改进的落后最佳速度和速度差,改进了汽车之后模型

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In this paper, a new traffic flow model called the forward-backward velocity difference (FBVD) model based on the full velocity difference model is proposed to investigate the backward-looking effect by applying a modified backward optimal velocity using generalized backward maximum speed. The FBVD model belongs to the family of microscopic models that consider spatiotemporally continuous formulations. Neutral stability conditions of the discrete car-following model are derived using the linear stability theory. The stability analysis results prove that the modified backward optimal velocity has a significant positive effect in stabilizing the traffic flow. Through nonlinear analysis, a kink-antikink solution is derived from the modified Korteweg-de Vries equation of the FBVD model to explain traffic congestion of the model. The validity of this theoretical model is checked using numerical results, according to which traffic jams were found to have been significantly diminished by the introduction of the modified backward optimal velocity.
机译:在本文中,提出了一种新的交通流量模型,称为基于完整速度差模型的前向后速度差(FBVD)模型来研究通过使用广义的向后最大速度应用修改后的后向最佳速度来研究后视效果。 FBVD模型属于考虑时尚连续配方的微观模型系列。使用线性稳定性理论导出离散汽车跟随模型的中性稳定性条件。稳定性分析结果证明,改进的后向最佳速度在稳定交通流量方面具有显着的积极作用。通过非线性分析,XINK-Antikink解决方案来自FBVD模型的修改的Kortew-de Vries方程,以解释模型的交通拥堵。使用数值结果检查该理论模型的有效性,根据该数值结果,通过引入修改后的落后最佳速度被发现已经显着减少了该交通拥堵。

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