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A Regression Car-Following Model Based on Time Delay Differential Equation on Expressway

机译:基于高速公路时滞微分方程的基于时间延迟微分方程的回归车型

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In this paper, a new statistic car-following regulation was described and car-following model was established by means of the time delay differential equation of chaos dynamics. Using a high precision GPS receiver we collected the time serial data that represented drivers' behaviors and vehicle status in real traffic flow. A complete course of car-following was divided up into three stages, acceleration, steady, and deceleration stage. Using the dynamic gathered measures, we analyzed the average acceleration as a compartmentalized index to reveal the relationship between the distance headway and the following vehicle velocity in an acceleration stage and deceleration stage, the regression relationship between the response time of the following driver and the following vehicle velocity in the deceleration stage and the regression relationship among expected distance headway, headway and following velocity by means of mathematical statistics. We made out the relationship between the following vehicle acceleration and the distance headway, and the relationship between the following vehicle acceleration and the following vehicle velocity in a steady stage. And we validated these relationships using simulation tests.
机译:在本文中,描述了一种新的统计车跟踪调节,并通过混沌动力学的时间延迟微分方程建立了汽车之后的模型。使用高精度GPS接收器,我们收集了在实际交通流中表示驱动程序行为和车辆状态的时间序列数据。填充课程的后续过程分为三个阶段,加速,稳定和减速阶段。使用动态聚集的措施,我们分析了作为划分索引的平均加速,以揭示距离级和减速阶段中的距离通道和以下车辆速度之间的关系,以下驱动程序的响应时间与以下响应时间之间的回归关系通过数学统计,减速阶段中的车辆速度和预期距离距离,前进和速度之后的回归关系。我们在下面的车辆加速度和距离距离之间进行了关系,以及以下车辆加速与稳定阶段的以下车辆速度之间的关系。我们使用模拟测试验证了这些关系。

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