Response-only method for damage detection of beam-like structures using high accuracy frequencies with auxiliary mass spatial probing

Journal of Sound and Vibration

Volumn 311, Issue 3-5, 2008, Pages 1075-1099

  Zhong, Shuncong ^a   Oyadiji, S Olutunde ^a   Ding, Kang ^b  

^a UNIVERSITY OF MANCHESTER   (United Kingdom)

^b SOUTH CHINA UNIVERSITY OF TECHNOLOGY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

DAMAGE DETECTION; DYNAMIC MODELS; FAST FOURIER TRANSFORMS; PROBES; STRUCTURAL ANALYSIS;

AUXILIARY MASS SPATIAL PROBING; BEAM-LIKE STRUCTURES; POINT-TO-POINT VARIATIONS;

BEAMS AND GIRDERS;

EID: 38749106161     PISSN: 0022460X     EISSN: 10958568     Source Type: Journal    
DOI: 10.1016/j.jsv.2007.10.004     Document Type: Article

References (34)

1. Duan Z., Yan G., Ou J.P., and Spencer B.F. Damage localization in ambient vibration by constructing proportional flexibility matrix. Journal of Sound and Vibration 284 (2005) 455-466
2. Parloo E., Verboven P., Guillaume P., and Van Overmeire M. Autonomous structural health monitoring, Part II: vibration-based in-operation damage assessment. Mechanical Systems and Signal Processing 16 4 (2002) 659-675
3. E. Parloo, S. Vanlanduit, P. Guillaume, P. Verboven, Increased reliability of reference-based damage identification techniques by using output-only data, Journal of Sound and Vibration 270 (2004) 813-832.
4. Lu Y., and Gao F. A novel time-domain auto-regressive model for structural damage diagnosis. Journal of Sound and Vibration 283 (2005) 1031-1049
5. Choi S., and Stubbs N. Damage identification in structures using the time-domain response. Journal of Sound and Vibration 275 (2004) 577-590
6. Narkis Y. Identification of crack location in vibrating simply supported beams. Journal of Sound and Vibration 172 (1994) 549-558
7. A. Messina, I.A. Jones, Damage detection and localization using natural frequency change, 14th International Modal Analysis Conference, Orlando, 1996, pp. 67-76.
8. Messina A., Williams E.J., and Contursi T. Structural damage detection by sensitivity and statistical-based method. Journal of Sound and Vibration 216 5 (1998) 791-808
9. Salawu O.S. Detection of structural damage through changes in frequencies: a review. Engineering Structures 19 (1997) 718-723
10. Lee Y.S., and Chung M.J. A study on crack detection using eigenfrequency test data. Computers and Structures 77 (2000) 327-342
11. Hadjileontiadis L.J., Douka E., and Trochidis A. Crack detection in beams using kurtosis. Computers and Structures 83 (2005) 909-919
12. Xie M., and Ding K. Correction methods in spectrum analysis. Journal of Vibration Engineering 7 2 (1994) 172-179
13. Huang D.S. Phase error in fast Fourier transform analysis. Mechanical System and Signal Processing 9 (1995) 113-118
14. Ding K., and Xie M. Three-point convolution correction method for discrete spectrum. Journal of Vibration Engineering 9 1 (1996) 92-98
15. Ming X., and Kang D. Corrections for frequency, amplitude and phase in a fast Fourier transform of a harmonic signal. Mechanical System and Signal Processing 10 (1996) 211-221
16. Kang D., Ming X., and Xiaofei Z. Phase difference correction method for phase and frequency in spectral analysis. Mechanical System and Signal Processing 14 5 (2000) 835-843
17. Ding K., Zhong S., and Zhu X. A comparative study of phase difference correcting method on discrete spectrum. Journal of Vibration and Shock 20 2 (2001) 19-26 (in Chinese)
18. Ding K., and Zhong S. A universal phase difference correction methods on discrete spectrum. Acta Electronica Sinica 31 1 (2003) 142-145
19. Ding K., and Jiang L. Energy centrobaric correction method for discrete spectrum. Journal of Vibration Engineering 14 3 (2001) 354-358 (in Chinese)
20. Zhu L., Xiong Y., and Zhong B. An approach for amplitude correction in line spectrum. Mechanical System and Signal Processing 17 3 (2003) 551-560
21. Ding K., Li W., and Zhu X. Fault Diagnosis Technology in Gear and Gearbox (2005), China Machine Press, Beijing
22. Pandey A.K., Biswas M., and Samman M.M. Damage detection from changes in curvature mode shapes. Journal of Sound and Vibration 145 2 (1991) 321-332
23. Abdel Wahab M.M., and De Roeck G. Damage detection in bridges using modal curvatures: application to a real damage scenario. Journal of Sound and Vibration 226 2 (1999) 217-235
24. Wittrick W.H. Rates of change of eigenvalues, with reference to buckling and vibration problems. Journal of the Royal Aeronautical Society 66 (1962) 590-591
25. Fox R.L., and Kapoor M.P. Rates of change of eigenvalues and eigenvectors. Journal of AIAA 6 12 (1968) 2426-2429
26. Nelson R.B. Simplified calculation of eigenvector derivatives. AIAA Journal 14 9 (1976) 1201-1205
27. Friswell M.I. Calculation of second and higher order eigenvector derivatives. Journal of Guidance, Control, and Dynamic 18 4 (1995) 919-921
28. Friswell M.I., and Mottershead J.E. Finite Element Model Updating in Structural Dynamic (1996), Kluwer Academic Publishers, Dordrecht
29. Andrew A.L. Iterative computation of derivatives of eigenvalues and eigenvectors. IMA Journal of Applied Mathematics 24 (1979) 209-218
30. Roger C.E. Computing derivatives of eigenvalues and eigenvectors by simultaneous iteration. IMA Journal of Numerical Analysis 9 (1989) 111-122
31. Adhikari S. Rates of change of eigenvalues and eigenvectors in damped dynamic system. Journal of AIAA 37 11 (1999) 1452-1458
32. Choi K.M., Cho S.W., Ko M.G., and Lee I.W. Higher order eigensensitivity analysis of damped systems with repeated eigenvalues. Computers and Structures 82 (2004) 63-69
33. Zhu L.M., Li H.X., and Ding H. Estimation of multi-frequency signal parameters by frequency domain non-linear least squares. Mechanical System and Signal Processing 19 (2005) 955-973
34. R.W. Southworth, Digital Computation and Numerical Methods, New York, 1965.