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Sparse Trajectory Prediction Method Based on Entropy Estimation

机译:基于熵估计的稀疏轨迹预测方法

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Most of the existing algorithms cannot effectively solve the data sparse problem of trajectory prediction. This paper proposes a novel sparse trajectory prediction method based on L-Z entropy estimation. Firstly, the moving region of trajectories is divided into a two-dimensional plane grid graph, and then the original trajectories are mapped to the grid graph so that each trajectory can be represented as a grid sequence. Secondly, an L-Z entropy estimator is used to calculate the entropy value of each grid sequence, and then the trajectory which has a comparatively low entropy value is segmented into several sub-trajectories. The new trajectory space is synthesised by these sub-trajectories based on trajectory entropy. The trajectory synthesis can not only resolve the sparse problem of trajectory data, but also make the new trajectory space more credible. In addition, the trajectory scale is limited in a certain range. Finally, under the new trajectory space, Markov model and Bayesian Inference is applied to trajectory prediction with data sparsity. The experiments based on the taxi trajectory dataset of Microsoft Research Asia show the proposed method can make an effective prediction for the sparse trajectory. Compared with the existing methods, our method needs a smaller trajectory space and provides much wider predicting range, faster predicting speed and better predicting accuracy.
机译:现有的大多数算法不能有效地解决轨迹预测的数据稀疏问题。提出了一种基于L-Z熵估计的稀疏轨迹预测方法。首先,将轨迹的移动区域划分为二维平面网格图,然后将原始轨迹映射到网格图,以便可以将每个轨迹表示为网格序列。其次,使用L-Z熵估计器来计算每个网格序列的熵值,然后将具有相对较低的熵值的轨迹分割成几个子轨迹。这些子轨迹基于轨迹熵来合成新的轨迹空间。轨迹综合不仅可以解决轨迹数据的稀疏问题,而且可以使新的轨迹空间更加可信。另外,轨迹规模被限制在一定范围内。最后,在新的轨迹空间下,将马尔可夫模型和贝叶斯推理应用于具有数据稀疏性的轨迹预测中。基于Microsoft Research Asia的滑行轨迹数据集的实验表明,该方法可以对稀疏轨迹做出有效的预测。与现有方法相比,我们的方法需要较小的轨迹空间,并提供了更宽的预测范围,更快的预测速度和更好的预测精度。

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