Non-stationary dynamics data analysis with wavelet-SVD filtering

被引:61
|
作者
Brenner, MJ [1 ]
机构
[1] NASA, Dryden Flight Res Ctr, Aerostruct Branch, Edwards AFB, CA 93523 USA
关键词
D O I
10.1006/mssp.2002.1512
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Non-stationary time-frequency analysis is used for identification and classification of aeroelastic and aeroservoelastic dynamics. Time-frequency multiscale wavelet processing generates discrete energy density distributions. The distributions are processed using the singular-value decomposition (SVD). Discrete density functions derived from the SVD generate moments that detect the principal features in the data. The SVD standard basis vectors are applied and then compared with a transformed-SVD, or TSVD, which reduces the number of features into more compact energy density concentrations. Finally, from the feature extraction, wavelet-based modal parameter estimation is applied. The primary objective is the automation of time-frequency analysis with modal system identification. The contribution is a more general approach in which distinct analysis tools are merged into a unified procedure for linear and non-linear data analysis. This method is first applied to aeroelastic pitch-plunge wing section models. Instability is detected in the linear system, and non-linear dynamics are observed from the time-frequency map and parameter estimates of the non-linear system. Aeroelastic and aeroservoelastic flight data from the drone for aerodynamic and structural testing and F18 aircraft are also investigated and comparisons made between the SVD and TSVD results. Input-output data are used to show that this process is an efficient and reliable tool for automated on-line analysis.Published by Elsevier Science Ltd.
引用
收藏
页码:765 / 786
页数:22
相关论文
共 50 条
  • [1] Wavelet model for adaptive filtering of non-stationary signals
    Zuo Peiang
    Huan Wenming
    AGRO FOOD INDUSTRY HI-TECH, 2017, 28 (01): : 2369 - 2373
  • [2] Non-stationary dynamics in the bouncing ball: A wavelet perspective
    Behera, Abhinna K.
    Iyengar, A. N. Sekar
    Panigrahi, Prasanta K.
    CHAOS, 2014, 24 (04)
  • [3] Wavelet analysis of non-stationary speckle patterns
    Zakharov, PV
    Zimnyakov, DA
    SARATOV FALL MEETING 2001: COHERENT OPTICS OF ORDERED AND RANDOM MEDIA II, 2002, 4705 : 203 - 207
  • [4] Filtering non-stationary geophysical data with orthogonal wavelets
    Moreau, F
    Gibert, D
    Saracco, G
    GEOPHYSICAL RESEARCH LETTERS, 1996, 23 (04) : 407 - 410
  • [5] FILTERING NON-STATIONARY SIGNALS
    ABDRABBO, NA
    PRIESTLE.MB
    JOURNAL OF THE ROYAL STATISTICAL SOCIETY SERIES B-STATISTICAL METHODOLOGY, 1969, 31 (01) : 150 - &
  • [6] Wavelet analysis for non-stationary, nonlinear time series
    Schulte, Justin A.
    NONLINEAR PROCESSES IN GEOPHYSICS, 2016, 23 (04) : 257 - 267
  • [7] Non-stationary movement analysis using wavelet transform
    Kim, Cheol-Ki
    Lee, Hwa-Sei
    Lee, DoHoon
    INTELLIGENT COMPUTING IN SIGNAL PROCESSING AND PATTERN RECOGNITION, 2006, 345 : 976 - 981
  • [8] Analysis of non-stationary electroencephalogram using the wavelet transformation
    Sun, LS
    Shen, MF
    2002 6TH INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING PROCEEDINGS, VOLS I AND II, 2002, : 1520 - 1523
  • [9] Analysis of non-stationary dynamics in the financial system
    Guharay, Samar K.
    Thakur, Gaurav S.
    Goodman, Fred J.
    Rosen, Scott L.
    Houser, Daniel
    ECONOMICS LETTERS, 2013, 121 (03) : 454 - 457
  • [10] A wavelet approach to non-stationary collocation
    Keller, W
    GEODESY BEYOND 2000: THE CHALLENGES OF THE FIRST DECADE, 2000, 121 : 208 - 213