顾及交叉路口和车辆模态的轨迹重构与分析

Trajectory Reconstruction Based on Road Intersections and Vehicle Modes and Its Analysis

  • 摘要: 由于数据传输和存储成本的限制,大多数轨迹数据采样率低且不确定,而城市精细模型往往需要高频轨迹数据,例如,微观交通碳排模型需要时间间隔为1 s的轨迹数据。因此,对低频轨迹数据进行高频重构有非常重要的意义。提出了一种顾及交叉路口和车辆模态的轨迹重构方法,采用高频轨迹数据训练车辆运动模态的理论概率模型,结合交叉路口来确定低频轨迹点之间的模态序列, 并通过遗传算法求解理论概率模型来完成各模态时间和距离的分配,进而完成轨迹点的高频重构。结果表明,所提方法重构轨迹的均方根误差(root mean square error,RMSE)值相较于传统的数学插值方法降低了62.9%, 相较于未考虑交叉路口的模态方法,降低了12.2%。因此,该方法在低频轨迹数据重构中具有很好的应用价值。

     

    Abstract:
      Objectives  Due to the limitation of data transmission and storage cost, the sampling rates of most trajectories are low and uncertain. However, detailed urban models often require high-frequency trajectory data, for example, microscopic vehicle emission models often require trajectory data with a time interval of 1 s. Therefore, it is of great significance to reconstruct the trajectory data using the technique of interpolation.
      Methods  We propose a method to interpolate low-frequency trajectories considering the road intersections and vehicle modes. First, high-frequency trajectory data are used to train the theoretical probability model of vehicle motion modes. Second, the road intersections are used to determine the mode sequence between low-frequency trajectory points. Third, the theoretical probability model is solved by the genetic algorithm to calculate the distribution of time and distance of each mode, and then complete the high-frequency reconstruction of trajectory points.
      Results  The results suggest that the proposed method performs better than the conventional interpolation method by decreasing the root mean square error (RMSE) value with 62.9%, and better than the mode method that does not consider the road intersection by reducing the RMSE value by 12.2%.
      Conclusions  Therefore, the proposed method is valuable for the reconstruction of low-frequency vehicle trajectories.

     

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