Correcting data from an unknown accelerometer using recursive least squares and wavelet de-noising

被引:30
|
作者
Chanerley, A. A.
Alexander, N. A.
机构
[1] Univ E London, Sch Comp & Technol, London E16 2RD, England
[2] Univ Bristol, Dept Civil Engn, Bristol BS8 1TR, Avon, England
关键词
correction; accelerograms; wavelet de-noising; recursive least squares; adaptive filtering;
D O I
10.1016/j.compstruc.2007.02.025
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Non-linear finite element analyses of structures that are subject to seismic actions require high quality accelerogram data. Raw accelerogram data needs to be adjusted to remove the influence of the transfer function of the instrument itself. This process is known as correction. Unfortunately, information about the recording instrument is often unknown or unreliable. This is most often the case for older analogue recordings. This paper uses a recursive least squares (RLS) algorithm to identify the instrument characteristics even when completely unknown. The results presented in the paper implement a modern approach to de-noising the accelerogram by employing the wavelet transform. This technique removes only those components of the signal whose amplitudes are below a certain threshold and is not therefore frequency selective. It supersedes to some extent conventional band pass filtering which requires a careful selection of cut-off frequencies, now unnecessary. (C) 2007 Elsevier Ltd. All rights reserved.
引用
收藏
页码:1679 / 1692
页数:14
相关论文
共 50 条
  • [21] Chaotic prediction model for runoff using wavelet de-noising
    Liu, Li
    Zhou, Jianzhong
    Li, Yinghai
    Zhang, Yongchuan
    Huazhong Keji Daxue Xuebao (Ziran Kexue Ban)/Journal of Huazhong University of Science and Technology (Natural Science Edition), 2009, 37 (07): : 86 - 89
  • [22] Signal de-noising using adaptive Bayesian wavelet shrinkage
    Chipman, HA
    Kolaczyk, ED
    McCulloch, RE
    PROCEEDINGS OF THE IEEE-SP INTERNATIONAL SYMPOSIUM ON TIME-FREQUENCY AND TIME-SCALE ANALYSIS, 1996, : 225 - 228
  • [23] Chiller sensor fault detection using wavelet de-noising
    Chen, H. (chenhuanxin@tsinghua.org.cn), 1600, Huazhong University of Science and Technology (41):
  • [24] Wavelet Based De-noising Using Logarithmic Shrinkage Function
    Hayat Ullah
    Muhammad Amir
    Ihsan Ul Haq
    Shafqat Ullah Khan
    M. K. A. Rahim
    Khan Bahadar Khan
    Wireless Personal Communications, 2018, 98 : 1473 - 1488
  • [25] Microarray image de-noising using stationary wavelet transform
    Wang, XH
    Istepanian, RSH
    Song, YH
    ITAB 2003: 4TH INTERNATIONAL IEEE EMBS SPECIAL TOPIC CONFERENCE ON INFORMATION TECHNOLOGY APPLICATIONS IN BIOMEDICINE, CONFERENCE PROCEEDINGS: NEW SOLUTIONS FOR NEW CHALLENGES, 2003, : 15 - 18
  • [26] De-noising of GPS Receivers Positioning Data Using Wavelet Transform and Bilateral Filtering
    Mosavi, M. R.
    EmamGholipour, I.
    WIRELESS PERSONAL COMMUNICATIONS, 2013, 71 (03) : 2295 - 2312
  • [27] Wavelet Based De-noising Using Logarithmic Shrinkage Function
    Ullah, Hayat
    Amir, Muhammad
    Ul Haq, Ihsan
    Khan, Shafqat Ullah
    Rahim, M. K. A.
    Khan, Khan Bahadar
    WIRELESS PERSONAL COMMUNICATIONS, 2018, 98 (01) : 1473 - 1488
  • [28] Signal de-noising using wavelet transform and realization with Matlab
    College of Industrial Equipment and Control Engineering, South China University of Technology, Guangzhou 510640, China
    Shu Ju Cai Ji Yu Chu Li, 2006, SUPPL. (37-39):
  • [29] A Novel De-Noising Scheme Using Wavelet Package Transform
    Xue Kai
    Xue Hui
    PROCEEDINGS OF 2008 INTERNATIONAL CONFERENCE ON INFORMATIONIZATION, AUTOMATION AND ELECTRIFICATION IN AGRICULTURE, 2008, : 5 - +
  • [30] Research of Acoustic Signal De-noising using Wavelet Transform
    Wang HongLiang
    Ma ZhiGang
    PROCEEDINGS OF THE 2009 2ND INTERNATIONAL CONGRESS ON IMAGE AND SIGNAL PROCESSING, VOLS 1-9, 2009, : 3983 - +