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Wiedemann revisited: A New Trajectory Filtering Technique andits Implications for Car-Following Modeling

机译:魏德曼重温:一种新的轨迹滤波技术和及其对跟车建模的启示

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This paper proposes a new data-driven stochastic car-following model based on the principles ofpsycho-spacing or action-point modeling. It uses empirical or experimental trajectory data andmimics the main microscopic behavioral characteristics present in the data.In the action-point model, regions are defined in the relative speed - distance headway planein which the follower is likely to perform an action (increase or decrease acceleration) or not.These regions can be established empirically from vehicle trajectory data, yielding a joint cumulativeprobability distribution function of the action points. Furthermore, the conditionaldistribution of the actions (the size of the acceleration or deceleration given the current distanceheadway and relative speed or given the acceleration before the action) can be determined fromthese data as well.To assess the data correctly, a new filtering technique is proposed. The main hypothesisbehind this idea is that the speed profile is a continuous piecewise linear function: accelerationsare piecewise constant changing values at non-equidistant discrete time instants. The durationsof these constant acceleration periods are not fixed, but depend on the state of the followerin relation to its leader. The data analysis indeed illustrates that driving behavior shows nonequidistantconstant acceleration periods.The aforementioned distributions of the action points and the conditional accelerations formthe core of the presented data-driven stochastic model. The paper depicts the mathematicalformalization describing how these distributions can be used to simulate car-following behavior.Based on empirical data collected on a Dutch motorway, we illustrate the workings of theapproach and the simulation results.
机译:本文提出了一种新的基于数据驱动的随机汽车跟随模型 心理间隔或动作点建模。它使用经验或实验轨迹数据 模拟数据中存在的主要微观行为特征。 在动作点模型中,区域是在相对速度-距离车头平面中定义的 跟随者可能执行某项操作(增加或减少加速度)的行为。 这些区域可以根据车辆轨迹数据凭经验建立,从而产生联合累积 动作点的概率分布函数。此外,有条件的 动作的分布(给定当前距离的加速度或减速度的大小 可以通过以下方式确定前进速度和相对速度或动作之前的给定加速度) 这些数据也是如此。 为了正确评估数据,提出了一种新的过滤技术。主要假设 这个想法的背后是速度曲线是一个连续的分段线性函数:加速度 是在非等距离散时刻的分段恒定变化值。持续时间 这些恒定加速周期中的哪一个不是固定的,而是取决于从动件的状态 关于其领导者。数据分析确实表明,驾驶行为显示出等距 恒定的加速时间。 动作点和条件加速度的上述分布形式 所提出的数据驱动的随机模型的核心。本文描述了数学 形式化描述了如何使用这些分布来模拟跟车行为。 根据荷兰高速公路上收集的经验数据,我们说明了 方法和仿真结果。

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