Mode identification method of long span steel bridge based on CEEMDAN and SSI algorithm

Dan Zhang , Yunfei Wang , Tianhao Zhu , Guowei Ma

Earthquake Engineering and Resilience ›› 2024, Vol. 3 ›› Issue (3) : 388 -415.

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Earthquake Engineering and Resilience ›› 2024, Vol. 3 ›› Issue (3) : 388 -415. DOI: 10.1002/eer2.89
RESEARCH ARTICLE

Mode identification method of long span steel bridge based on CEEMDAN and SSI algorithm

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Abstract

Stochastic subspace identification (SSI) stands as one of the most extensively employed algorithms for modal parameter identification within the domain of bridge structural health monitoring. However, when confronted with non-stationary signals, it often generates numerous false modes in the stability graph, consequently impeding the accuracy of modal parameter identification. To address this challenge, an algorithm combining the complete ensemble empirical mode decomposition with adaptive noise (CEEMDAN) and covariance-driven SSI (COV-SSI) has been proposed in this research, referred to as the CEEMDAN-SSI algorithm. The CEEMDAN-SSI algorithm first decomposes the structural vibration acceleration into intrinsic mode functions (IMFs) and then selects the pertinent IMF component for signal reconstruction using the Pearson correlation coefficient. Subsequently, the reconstructed signal undergoes analysis using the coV-SSI algorithm, effectively mitigating the occurrence of false modes. Furthermore, the research focuses on a large-span continuous rigid frame bridge with elevated piers situated in Toutunhe, Xinjiang Province, currently under construction. Modal parameters of the rigid frame bridge under various wind speed conditions are compared and analyzed using both COV-SSI and CEEMDAN-SSI algorithms. The findings reveal that the CEEMDAN-SSI algorithm markedly diminishes false modes while enhancing the strength of stability axes for each mode, thus affirming the feasibility and robustness of the CEEMDAN-SSI algorithm.

Keywords

bridge structure / eliminate false modes / modal identification

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Dan Zhang, Yunfei Wang, Tianhao Zhu, Guowei Ma. Mode identification method of long span steel bridge based on CEEMDAN and SSI algorithm. Earthquake Engineering and Resilience, 2024, 3(3): 388-415 DOI:10.1002/eer2.89

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References

[1]

Ren WX, Zatar W, Harik IE. Ambient vibration-based seismic evaluation of a continuous girder bridge. Eng Struct. 2004;26(5):631-640.

[2]

Ren WX, Peng XL, Lin YQ. Experimental and analytical studies on dynamic characteristics of a large span cable-stayed bridge. Eng Struct. 2005;27(4):535-548.

[3]

Brincker R, Zhang L, Andersen P. Modal Identification from Ambient Responses Using Frequency Domain Decomposition. IMAC 18: Proceedings of the International Modal Analysis Conference (IMAC), San Antonio, Texas, USA, February 7-10, 2000.

[4]

Richardson MH, Formenti DL. Parameter Estimation from Frequency Response Measurements Using Rational Fraction Polynomials: Proceedings of the 1st International Modal Analysis Conference, California, USA, November. Union College Schenectady;1982.

[5]

Ma J, Luan W. Modal Identification of a Building Structure by Frequency Domain Decomposition. IOP Conference Series: Materials Science and Engineering, Guangzhou, China, December 20-22, 2019.

[6]

Reynders E, Pintelon R, De Roeck G. Uncertainty bounds on modal parameters obtained from stochastic subspace identification. Mech Syst Signal Process. 2008;22(4):948-969.

[7]

Peeters B, DE ROECK G. Reference-based stochastic subspace identification for output-only modal analysis. Mech Syst Signal Process. 1999;13(6):855-878.

[8]

Mao J. Principle and procedure of time domain method for modal parameter identification Ibrahim (in Chinese). J Vib Shock. 1983;1:63-72.

[9]

Brincker R, Olsen P, Amador S, Juul M, Malekjafarian A, Ashory M. Modal participation in multiple input Ibrahim time domain identification. Math Mech Solids. 2019;24(1):168-180.

[10]

Standoli G, Salachoris GP, Masciotta MG, Clementi F. Modal-based FE model updating via genetic algorithms: exploiting artificial intelligence to build realistic numerical models of historical structures. Constr Build Mater. 2021;303:124393.

[11]

Gurley K, Kijewski T, Kareem A. First-and higher-order correlation detection using wavelet transforms. J Eng Mech. 2003;129(2):188-201.

[12]

Pan J, Chen J, Zi Y, Li Y, He Z. Mono-component feature extraction for mechanical fault diagnosis using modified empirical wavelet transform via data-driven adaptive Fourier spectrum segment. Mech Syst Signal Process. 2016;72-73:160-183.

[13]

Yang JN, Lei Y, Lin S, Huang N. Hilbert-Huang based approach for structural damage detection. J Eng Mech. 2004;130(1):85-95.

[14]

Pines D, Salvino L. Structural health monitoring using empirical mode decomposition and the Hilbert phase. J Sound Vib. 2006;294(1-2):97-124.

[15]

Bianconi F, Salachoris GP, Clementi F, Lenci S. A genetic algorithm procedure for the automatic updating of FEM based on ambient vibration tests. Sensors. 2020;20(11):3315.

[16]

Barbosh M, Sadhu A, Vogrig M. Multisensor-based hybrid empirical mode decomposition method towards system identification of structures. Struct Control Health Monitor. 2018;25(5):e2147.

[17]

Yonggao C, Zhenyu Z, Jie HE. Modal parameter identification of bridge structures based on an improved deterministic-stochastic subspace identification method. J Vib Shock. 2021;40(2):220-227.

[18]

Liu D, Tang Z, Bao Y, Li H. Machine-learning-based methods for output-only structural modal identification. Struct Control Health Monitor. 2021;28(12):e2843.

[19]

Salachoris GP, Standoli G, Betti M, Milani G, Clementi F. Evolutionary numerical model for cultural heritage structures via genetic algorithms: a case study in central Italy. Bull Earthquake Eng. 2024;22(7):3591-3625.

[20]

Peeters B, Roeck DG, Pollet T, Schueremans L. Stochastic subspace techniques applied to parameter identification of civil engineering structures: Proceedings of new advances in modal synthesis of large structures: nonlinear, damped and nondeterministic cases. Lyon, France, October 5-6, 1995.

[21]

Liu YC, Loh CH, Ni YQ. Stochastic subspace identification for output-only modal analysis: application to super high-rise tower under abnormal loading condition. Earthquake Eng Struct Dyn. 2013;42(4):477-498.

[22]

Xin J, Hu SLJ, Li H. Experimental modal analysis of jacket-type platforms using data-driven stochastic subspace identification method: International Conference on Offshore Mechanics and Arctic Engineering, Rio de Janeiro, Brazil, July 1-6, 2012;American Society of Mechanical Engineers;2012.

[23]

Wu WH, Wang SW, Chen CC, Lai G. Application of stochastic subspace identification for stay cables with an alternative stabilization diagram and hierarchical sifting process. Struct Control Health Monitor. 2016;23(9):1194-1213.

[24]

Reynders E, Pintelon R, De Roeck G. Uncertainty bounds on modal parameters obtained from stochastic subspace identification. Mech Syst Signal Process. 2008;22(4):948-969.

[25]

Chang J, Zhang QW, Sun LM. Analysis how stochastic subspace identification brings false modes and mode absence (in Chinese). Eng Mech. 2007;24(11):57-062.

[26]

Liu W, Yang N, Bai F, et al. Parameter optimization of covariance-driven stochastic subspace identification method based on sensitivity analysis. Eng Mech. 2021;38(2):157-167, 178.

[27]

Bakir PG. Automation of the stabilization diagrams for subspace based system identification. Expert Syst Appl. 2011;38(12):14390-14397.

[28]

Chang J, Liu W, Hu H, Nagarajaiah S. Improved independent component analysis based modal identification of higher damping structures. Measurement. 2016;88:402-416.

[29]

Chen YG, Zhong ZY, He J. Modal parameter identification of bridge structures based on an improved deterministic-stochastic subspace identification method (in Chinese). J Vib Shock. 2021;40(2):220-227.

[30]

Yin HY, Tang L, Liu DX. Application of improved EMD and COV-SSI in bridge structure modal parameters identification. J Highway Transport Res Dev. 2022;12(39):75-85.

[31]

Kvåle KA, Øiseth O, Rønnquist A. Operational modal analysis of an end-supported pontoon bridge. Eng Struct. 2017;148:410-423.

[32]

Gutierrez Soto M, Adeli H. Semi-active vibration control of smart isolated highway bridge structures using replicator dynamics. Engi structures. 2019;186:536-552.

[33]

Liu YC, Loh CH, Ni YQ. Stochastic subspace identification for output-only modal analysis: application to super high-rise tower under abnormal loading condition. Earthq Eng Struct Dyn. 2013;42(4):477-498.

[34]

Huang NE, Shen Z, Long SR, et al. The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis. Proc R Soc London Ser A. 1998;454(1971):903-995.

[35]

Yang YF, Cheng YP, Li XH. Empricalmode decomposition based method of structural modal parameter identification under ambient excitation (in Chinese). China Civil Eng J. 2013;46(S2):73-78.

[36]

Huang NE, Wu Z. A review on Hilbert-Huang transform: method and its applications to geophysical studies. Rev Geophys. 2008;46(2):RG2006.

[37]

Yeh JR, Shieh JS, Huang NE. Complementary ensemble empirical mode decomposition: a novel noise enhanced data analysis method. Adv Adapt Data Anal. 2010;02(02):135-156.

[38]

Torres ME, Colominas MA, Schlotthauer G, Flandrin P. A Complete Ensemble Empirical Mode Decomposition with Adaptive Noise: 2011 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP), Prague, Czech Republic, May 22-27, 2011, 2011.

[39]

Zhang J, Hou G, Ma B, Hua W. Operating characteristic information extraction of flood discharge structure based on complete ensemble empirical mode decomposition with adaptive noise and permutation entropy. J Vib Control. 2018;24(22):5291-5301.

[40]

Yi TH. Structural Health Monitoring. Higher Education Press;2021.

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2024 Tianjin University and John Wiley & Sons Australia, Ltd.

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