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基于经验模态分解的轨道不平顺时频特征分析
引用本文:杨友涛,刘国祥.基于经验模态分解的轨道不平顺时频特征分析[J].西南交通大学学报,2018,53(4):733-740.
作者姓名:杨友涛  刘国祥
作者单位:西南交通大学地球科学与环境工程学院;西南交通大学高速铁路运营安全空间信息技术国家地方联合工程实验室;西南交通大学土木工程学院
基金项目:教育部春晖计划资助项目Z2014066国家自然科学基金资助项目41474003
摘    要:高速铁路轨道不平顺测量值是由许多不同频率、不同幅值的单分量信号叠加而成的复杂随机过程.为分析轨道不平顺在空间域和频率域的分布特性,利用希尔伯特-黄变换方法提取轨道不平顺在时-频域的能量分布,为从幅值和波长两个方面综合评价轨道几何状态提供一种新的分析方法.首先,利用多元经验模态分解基于数据驱动的滤波特性,将轨道不平顺数据同时分解为不同尺度下的幅值-频率调制的多元本征模态函数;然后,通过希尔伯特变换计算各尺度下本征模态函数的瞬时频率,分析各层本征模态函数的频率和能量分布特征.通过对轨道检查车的实测轨道不平顺数据解算与分析表明:轨道不平顺的频率分布呈现出近似二进滤波特性,并且每个尺度下的频率带宽较窄;多元经验模态分解尺度图能确定轨道不平顺在各尺度下的能量分布及对应的波长特征;样本轨道不平顺数据中,轨距和水平不平顺的能量主要分布在中长波波段,轨向和高低的能量主要集中在空间波长4~36 m范围;扭曲的能量分布在波长为4.9 m和7.6 m的两个尺度内. 

关 键 词:轨道不平顺    时频分析    多元经验模态分解    希尔伯特变换
收稿时间:2016-12-09

Analysis of Track Irregularity Time-Frequency Characteristics Based on Empirical Mode Decomposition
YANG Youtao,LIU Guoxiang.Analysis of Track Irregularity Time-Frequency Characteristics Based on Empirical Mode Decomposition[J].Journal of Southwest Jiaotong University,2018,53(4):733-740.
Authors:YANG Youtao  LIU Guoxiang
Abstract:The measurement of high-speed railway track irregularities is a complex stochastic process, in which many single-component signals of different frequencies and amplitudes are present. In order to analyse the distribution characteristics of track irregularities in the spatial and frequency domains, the Hilbert-Huang transform was used to extract the energy distribution of track irregularity in the time-frequency domain. Track irregularity data was first decomposed into amplitude-frequency modulated multivariate intrinsic mode functions (IMF) at different scales, based on the data-driven filtering characteristics of multivariate empirical mode decomposition (MEMD). The instantaneous frequency of multivariate IMFs at each scale was then calculated by means of a Hilbert transform, from which the frequency and energy distribution characteristics were analysed. The analysis of the track inspection car indicates that the frequency distribution of track irregularities exhibits a characteristic of quasi-dyadic filter banks and that the frequency bandwidth is narrow at each scale. The energy distribution of the track irregularity and corresponding wavelengths can be determined from MEMD-based scalograms at different scales. In the sample track irregularity data, the energy of the gauge and cross level is mainly distributed in the medium and long wavelength frequencies. The energy of the alignment and profile is concentrated in the wavelengths between 4 and 36 m, and the energy of the twist is distributed in two wavelengths of 4.9 m and 7.6 m. 
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