Wavelet-based multiscale statistical process monitoring: A literature review

被引:102
|
作者
Ganesan, R [1 ]
Das, TK
Venkataraman, V
机构
[1] Univ S Florida, Dept Ind & Management Syst Engn, Tampa, FL 33620 USA
[2] SUNY Binghamton, Dept Syst Sci & Ind Engn, Binghamton, NY 13902 USA
基金
美国国家科学基金会;
关键词
D O I
10.1080/07408170490473060
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Data that represent complex and multivariate processes are well known to be multiscale due to the variety of changes that could occur in a process with different localizations in time and frequency. Examples of changes may include mean shift, spikes, drifts and variance shifts all of which could occur in a process at different times and at different frequencies. Acoustic emission signals arising from machining, images representing MRI scans and musical audio signals are some examples that contain these changes and are not suited for single scale analysis. The recent literature contains several wave let-decomposition-based multiscale process monitoring approaches including many real life process monitoring applications. These approaches are shown to be effective in handling different data types and, in concept, are likely to perform better than existing single scale approaches. There also exists a vast literature on the theory of wavelet decomposition and other statistical elements of multiscale monitoring methods, such as principal components analysis, denoising and charting. To our knowledge, no comprehensive review of the work relevant to multiscale monitoring of both univariate and multivariate processes has been presented to the literature. In this paper, over 150 both published and unpublished papers are cited for this important subject, and some extensions of the current research are also discussed.
引用
收藏
页码:787 / 806
页数:20
相关论文
共 50 条
  • [31] Wavelet-based synthesis of the Rosenblatt process
    Abry, Patrice
    Pipiras, Vladas
    SIGNAL PROCESSING, 2006, 86 (09) : 2326 - 2339
  • [32] The statistical challenges of wavelet-based source detection
    Freeman, PE
    Kashyap, V
    Rosner, R
    Lamb, DQ
    STATISTICAL CHALLENGES IN ASTRONOMY, 2003, : 365 - 376
  • [33] Wavelet-based synthesis of a multifractional process
    Wang, Zhao-rui
    Lue, Shan-wei
    Nakamura, Taketsune
    CISP 2008: FIRST INTERNATIONAL CONGRESS ON IMAGE AND SIGNAL PROCESSING, VOL 4, PROCEEDINGS, 2008, : 331 - +
  • [34] Multiscale statistical process control using wavelet packets
    Reis, Marco S.
    Saraiva, Pedro M.
    Bakshi, Bhavik R.
    AICHE JOURNAL, 2008, 54 (09) : 2366 - 2378
  • [35] A Wavelet-Based Statistical Approach for Monitoring and Diagnosis of Compound Faults With Application to Rolling Bearings
    Fan, Wei
    Zhou, Qiang
    Li, Jian
    Zhu, Zhongkui
    IEEE TRANSACTIONS ON AUTOMATION SCIENCE AND ENGINEERING, 2018, 15 (04) : 1563 - 1572
  • [36] Wavelet-based multiscale level-set curve evolution and adaptive statistical analysis for image denoising
    Zhong, Junmei
    JOURNAL OF ELECTRONIC IMAGING, 2006, 15 (04)
  • [37] Applying wavelet-based hidden Markov tree to enhancing performance of process monitoring
    Chen, JH
    Chang, WJ
    CHEMICAL ENGINEERING SCIENCE, 2005, 60 (18) : 5129 - 5143
  • [38] Wavelet-based Denoising: A Brief Review
    Chen, Guangyi
    Xie, Wenfang
    Zhao, Yongjia
    PROCEEDINGS OF THE 2013 FOURTH INTERNATIONAL CONFERENCE ON INTELLIGENT CONTROL AND INFORMATION PROCESSING (ICICIP), 2013, : 570 - 574
  • [39] Run rules schemes for statistical process monitoring: a literature review
    Jalilibal, Zahra
    Karavigh, Mohammad Hassan Ahmadi
    Amiri, Amirhossein
    Khoo, Michael B. C.
    QUALITY TECHNOLOGY AND QUANTITATIVE MANAGEMENT, 2023, 20 (01): : 21 - 52
  • [40] A literature review on joint control schemes in statistical process monitoring
    Jalilibal, Zahra
    Amiri, Amirhossein
    Khoo, Michael B. C.
    QUALITY AND RELIABILITY ENGINEERING INTERNATIONAL, 2022, 38 (06) : 3270 - 3289