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A tensor-based K-nearest neighbors method for traffic speed prediction under data missing

机译:数据缺失下的流量速度预测的基于卷制基的K-Collecti邻居方法

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摘要

This study proposes a tensor-based K-Nearest Neighbors (K-NN) method, in which traffic patterns involve multi-dimensional temporal information and bi-directional spatial information. Such multi-temporal information can not only capture the instantaneous fluctuation of short-term traffic but keep the general trend of long-term traffic. In numerical experiments, with taxis' GPS data from an urban road network, traffic speed data are organized into one- (2 min), two- (4 min) and three- (2, 4 and 10 min) temporal dimensions. Meanwhile, spatial information about six upstream links and six downstream links of the target link is incorporated to construct the tensor-based data structure. Numerical results show that the K-NN with three temporal dimensions (K-NN 3D) outperforms other methods under no data missing or under various random/module/mixed data missing rates. In summary, the tensor-based K-NN method is promising in the traffic prediction under data missing cases.
机译:本研究提出了一种基于张量的K-CORMATIONBORS(K-NN)方法,其中业务模式涉及多维时间信息和双向空间信息。这种多时间信息不仅可以捕获短期交通的瞬时波动,而是保持长期交通的一般趋势。在数值实验中,通过来自城市道路网络的出租车的GPS数据,流量数据被组织成一个(2分钟),两 - (4分钟)和三(2,4和10分钟)的时间尺寸。同时,结合了关于六个上游链路的空间信息和目标链路的六个下游链路,以构造基于张量的数据结构。数值结果表明,具有三个时间尺寸(K-NN 3D)的K-Nn优于其他方法在无数据丢失或下方的各种随机/模块/混合数据缺失速率下。总之,基于张测仪的K-NN方法在数据缺失情况下的交通预测中具有很有希望。

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