Time series analysis for vibration-based structural health monitoring: A review

被引:0
作者
Tee K.F. [1 ]
机构
[1] School of Engineering, University of Greenwich, Kent
来源
SDHM Structural Durability and Health Monitoring | 2018年 / 12卷 / 03期
关键词
Autoregressive model; Damage sensitive features; Structural damage detection; Structural health monitoring; Time series snalysis;
D O I
10.3970/sdhm.2018.04316
中图分类号
学科分类号
摘要
Structural health monitoring (SHM) is a vast, interdisciplinary research field whose literature spans several decades with focusing on condition assessment of different types of structures including aerospace, mechanical and civil structures. The need for quantitative global damage detection methods that can be applied to complex structures has led to vibration-based inspection. Statistical time series methods for SHM form an important and rapidly evolving category within the broader vibration-based methods. In the literature on the structural damage detection, many time series-based methods have been proposed. When a considered time series model approximates the vibration response of a structure and model coefficients or residual error are obtained, any deviations in these coefficients or residual error can be inferred as an indication of a change or damage in the structure. Depending on the technique employed, various damage sensitive features have been proposed to capture the deviations. This paper reviews the application of time series analysis for SHM. The different types of time series analysis are described, and the basic principles are explained in detail. Then, the literature is reviewed based on how a damage sensitive feature is formed. In addition, some investigations that have attempted to modify and/or combine time series analysis with other approaches for better damage identification are presented. Copyright © 2018 Tech Science Press.
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页码:129 / 147
页数:18
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共 41 条
  • [11] Gul M., Catbas F.N., Structural health monitoring and damage assessment using a novel time series analysis methodology with sensor clustering, Journal of Sound and Vibration, 330, 6, pp. 1196-1210, (2011)
  • [12] Jenal R.B., Staszewski W.J., Scarpa F., Tee K.F., Damage detection in smart chiral sandwich structures using nonlinear acoustics, 20th International Conference on Adaptive Structures and Technologies, (2009)
  • [13] Khatkhate A., Gupta S., Ray A., Patankar R., Anomaly detection in flexible mechanical couplings via symbolic time series analysis, Journal of Sound and Vibration, 311, 3-5, pp. 608-622, (2008)
  • [14] Klepka A., Staszewski W.J., DiMaio D., Scarpa F., Tee K.F., Et al., Sensor location analysis in nonlinear acoustics used for damage detection in composite chiral sandwich panels, Advances in Science and Technology, 83, pp. 223-231, (2013)
  • [15] Klepka A., Staszewski W.J., Uhl T., DiMaio D., Scarpa F., Et al., Impact damage detection in composite chiral sandwich panels, Key Engineering Materials, 518, pp. 160-167, (2012)
  • [16] Koh C.G., Quek S.T., Tee K.F., Damage identification of structural dynamic system, 2nd International Conference on Structural Stability and Dynamics, pp. 780-785, (2002)
  • [17] Koh C.G., Tee K.F., Quek S.T., Condensed model identification and recovery for structural damage assessment, Journal of Structural Engineering, 132, 12, pp. 2018-2026, (2006)
  • [18] Li R., Mita A., Zhou J., Hybrid methodology for structural health monitoring based on immune algorithms and symbolic time series analysis, Journal of Intelligent Learning Systems and Applications, 5, 1, pp. 48-56, (2013)
  • [19] Ljung L., System Identification: Theory for The User, (1998)
  • [20] Mahalanobis P.C., On the generalized distance in statistics, Proceedings of The National Institute of Sciences of India, 2, 1, pp. 49-55, (1936)