Crack identification in beam from dynamic responses

Journal of Sound and Vibration

Volumn 285, Issue 4-5, 2005, Pages 967-987

  Law, S S ^a   Lu, Z R ^a  

^a HONG KONG POLYTECHNIC UNIVERSITY   (Hong Kong)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; BEAMS AND GIRDERS; COMPUTER SIMULATION; CRACKS; DYNAMIC RESPONSE; FUNCTIONS; MATHEMATICAL MODELS; POLYNOMIALS; STRAIN;

CRACK IDENTIFICATION; CRACK PARAMETERS; DELTA FUNCTIONS; MEASUREMENT NOISE;

CRACK INITIATION;

EID: 19944403232     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jsv.2004.09.036     Document Type: Article

References (28)

1. A. Ibrahim, F. Ismail, and H.K. Martin Identification of fatigue cracks from vibrating testing Journal of Sound and Vibration 140 1990 305 317
2. S.M. Cheng, A.S.J. Swamidas, X.J. Wu, and W. Wallace Vibrational response of a beam with a breathing crack Journal of Sound and Vibration 225 1999 201 208
3. P.F. Rizos, N. Aspragathos, and A.D. Dimarogonas Identification of crack location and magnitude in a cantilever beam from the vibration modes Journal of Sound and Vibration 138 1990 381 388
4. R.D. Adams, P. Cawley, C.J. Pye, and B.J. Stone A vibration technique for non-destructively assessing the integrity of structures Journal of Mechanical Engineering Science 20 1978 93 100
5. W.M. Ostachowich, and M. Krawczuk Analysis of the effect of cracks on the natural frequencies of a cantilever beam Journal of Sound and Vibration 150 1991 191 201
6. P.G. Kirshmer The effect of discontinuities on the natural frequency of the beam Proceedings of ASTM vol. 44 1994 897 904
7. W.T. Thomson Vibration of slender bars with discontinuities in stiffness Journal of Applied Mechanics 16 1949 203 207
8. H.J. Petroski Simple static and dynamic models for cracked elastic beam International Journal of Fracture 17 1981 R71 R76
9. A. Joshi, and B.S. Madhusudhan A unified approach to free vibration of locally damaged beams having various homogeneous boundary conditions Journal of Sound and Vibration 147 1991 475 488
10. M.H.H. Shen, and C. Pierre Free vibration of beam with a single-edged crack Journal of Sound and Vibration 170 1994 237 259
11. S. Christides, and A.D.S. Barr One-dimensional theory of cracked Bernoulli-Euler beam International Journal of Mechanical Sciences 26 1984 639 648
12. I. Ballo Non-linear effects of vibration of a continuous transverse cracked slender shaft Journal of Sound and Vibration 217 2 1998 321 333
13. T.G. Chondros, A.D. Dimarogonas, and J. Yao A continuous cracked beam vibration theory Journal of Sound and Vibration 215 1 1998 17 34
14. J.A. Brandon, and O.N.L. Abraham Counter-intuitive quasi-periodic motion in the autonomous vibration of cracked Timoshenko beams Journal of Sound and Vibration 185 3 1998 415 430
15. P. Cawley, and R.D. Adams The location of defects in structures from measurement of natural frequencies Journal of Strain Analysis 14 1979 49 57
16. A. Messina, I.A. Jones, and E.J. Williams Damage detection and localization using natural frequency change 14th International Modal Analysis Conference Orlando, FL 1996 67 76
17. A. Messina, E.J. Williams, and T. Contursi Structural damage detection by sensitivity and statistical-based method Journal of Sound and Vibration 216 5 1998 791 808
18. A.K. Pandey, M. Biswas, and M.M. Samman Damage detection from changes in mode shapes Journal of Sound and Vibration 145 2 1991 321 332
19. Z.Y. Shi, and S.S. Law Structural damage detection from modal strain energy change Journal of Engineering Mechanics 126 12 2002 1216 1223
20. J. Cattarius, and D.J. Inman Time domain analysis for damage detection in smart structures Mechanical Systems and Signal Processing 11 3 1997 409 423
21. C.G. Koh, B. Hong, C.Y. Liaw, Parameter identification of large structural systems in time domain, Journal of Structural Engineering ASCE 126(8) (2000) 957-963.
22. L. Majumder, and C.S. Manohar A time domain approach for damage detection in beam structures using vibration data with a moving oscillator as an excitation source Journal of Sound and Vibration 268 4 2003 699 716
23. N.W. Newmark, A method of computation for structural dynamics, Journal of Engineering Mechanics Division ASCE 85(3) (1959) 67-94.
24. J. Fernandez-Saez, L. Rubio, and C. Navarro Approximate calculation of the fundamental frequency for bending vibrations of cracked beams Journal of Sound and Vibration 225 2 1999 345 352
25. J.K. Sinha, M.I. Friswell, and S. Edwards Simplified models for the location of cracks in beam structures using measured vibration data Journal of Sound and Vibration 251 1 2002 13 38
26. S.S. Law, and X.Q. Zhu Study on different beam models in moving force identification Journal of Sound and Vibration 234 2000 661 679
27. K.D. Hjelmstad On the uniqueness of modal parameter estimation Journal of Sound and Vibration 192 1996 581 598
28. T. Pothisiri, and K.D. Hjelmstad Strategy for finding a near-optimal measurement set for parameter estimation from modal response Journal of Sound and Vibration 257 1 2002 89 106