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On selecting an optimal wavelet for detecting singularities in traffic and vehicular data

机译:选择最佳小波以检测交通和车辆数据中的奇点

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Serving as a powerful tool for extracting localized variations in non-stationary signals, applications of wavelet transforms (WTs) in traffic engineering have been introduced; however, lacking in some important theoretical fundamentals. In particular, there is little guidance provided on selecting an appropriate WT across potential transport applications. This research described in this paper contributes uniquely to the literature by first describing a numerical experiment to demonstrate the shortcomings of commonly-used data processing techniques in traffic engineering (i.e., averaging, moving averaging, second-order difference, oblique cumulative curve, and short-time Fourier transform). It then mathematically describes WTs ability to detect singularities in traffic data. Next, selecting a suitable WT for a particular research topic in traffic engineering is discussed in detail by objectively and quantitatively comparing candidate wavelets' performances using a numerical experiment. Finally, based on several case studies using both loop detector data and vehicle trajectories, it is shown that selecting a suitable wavelet largely depends on the specific research topic, and that the Mexican hat wavelet generally gives a satisfactory performance in detecting singularities in traffic and vehicular data.
机译:作为提取非平稳信号局部变化的有力工具,小波变换(WTs)在交通工程中的应用已经被引入。但是,缺乏一些重要的理论基础。尤其是,几乎没有提供有关跨潜在传输应用选择合适的WT的指南。本文所描述的这项研究首先通过描述一个数值实验来证明交通工程中常用数据处理技术的缺点(即平均,移动平均,二阶差,斜累积曲线和短),为文献做出了独特的贡献。时傅立叶变换)。然后以数学方式描述WT检测交通数据中奇异性的能力。接下来,通过使用数值实验客观和定量地比较候选小波的性能,详细讨论了针对交通工程中特定研究主题选择合适的WT。最后,基于使用环路检测器数据和车辆轨迹的几个案例研究,表明选择合适的小波很大程度上取决于特定的研究主题,而墨西哥帽小波在检测交通和车辆奇异点方面通常具有令人满意的性能数据。

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