Fatigue life prediction under wide band random loading

Fatigue and Fracture of Engineering Materials and Structures

Volumn 27, Issue 12, 2004, Pages 1183-1195

  Petrucci, G ^a   Zuccarello, B ^a  

^a UNIVERSITY OF PALERMO   (Italy)

Author keywords

Fatigue; Frequency domain analysis; Random loading processes

Indexed keywords

APPROXIMATION THEORY; COMPUTER SIMULATION; FOURIER TRANSFORMS; FREQUENCY DOMAIN ANALYSIS; RANDOM PROCESSES; STRESSES; STRUCTURAL MEMBERS;

FATIGUE LIFE PREDICTION; HIGH CYCLE FATIGUE; POWER SPECTRAL DENSITY; RANDOM LOADING PROCESS; UNIAXIAL STRESS;

FATIGUE OF MATERIALS;

EID: 9744239615     PISSN: 8756758X     EISSN: None     Source Type: Journal    
DOI: 10.1111/j.1460-2695.2004.00847.x     Document Type: Article

References (35)

1. Sobczyk, K. and Spencer, B. F. (1992) Random Fatigue. Academic Press, San Diego.
2. Dowling, N. E. (1972) Fatigue failure prediction of complicated load stress-strain histories. ASTM J. Mater. 7, 71-87.
3. ASTM Designation 1049-85: Standard Practices for Cycle Counting in Fatigue Analysis. Vol. 03.01 of Metal Test Methods and Analytical Procedure. Philadelphia, PA: ASTH 1985, 836-848.
4. Rychlik, I. (1992) Rainflow cycle in gaussian loads. Fatigue Fract. Engng Mater. Struct. 15, 57-72.
5. Shigley, J. (1977) Mechanical Engineering Design. McGraw-Hill, New York.
6. Lin, Y. K. (1964) Probabilistic Theory of Structural Dynamics. Book Co., Inc., New York.
7. Madsen, H. O., Krenk, S. and Lind, N. C. (1986) Methods of Structural Safety. Prentice Hall, Englewood, OH.
8. Wirsching, P. H., Paez, T. L. and Ortiz, K. (1995) Random Vibrations John Wiley and Sons, New York.
9. Crandall, S. H. and Mark, W. D. (1963) Random Vibration in Mechanical System. Academic Press, New York.
10. Leadbetter, M. R., Lindgren, G. and Rootzen, G. (1986) Extreme and Related Properties of Random Sequences and Processes. Springer-Verlag, New York.
11. Chang, J. B. (1981) Round-robin crack growth predictions on center-cracked tension specimens under random spectrum loading. Methods and Models. ASTM STP 748. Chang/Hudson, pp. 3-16.
12. Wirsching, P. H. and Light, M. C. (1980) Fatigue under wide band random stresses. J. Struct. Div. ASCE 106, 1593-1607.
13. Dowling, N. E. (1983) Fatigue life prediction for complex load versus time histories. J. Engng Mater. Technol. 105, 206-214.
14. Loren, D., Lutus, S., Corazo, M., Hu, S. and Zimmerman, J. (1984) Stochastic fatigue damage accumulation. J. Struct. Engng 110 2585-2601.
15. Tunna, J. M. (1985) Random load fatigue: Theory and experiment. Proc. Instn. Mech. Eng. 199, 249-257.
16. Dirlik, T. (1985) Application of computer in fatigue analysis. Ph.D. thesis. University of Warwick.
17. Tunna, J. M. (1986) Fatigue life prediction for Gaussian random loads. Fatigue Fract. Engng Mater. Struct. 9, 169-184.
18. Bishop, F. and Sherratt, A. (1990) A theoretical solution for the estimation of rainflow ranges from power spectral density data. Fatigue Fract. Engng Mater. Struct. 13, 311-326.
19. Zhao, W. W. (1992) On the probability density-function of rainflow stress range for stationary Gaussian-process. Int. J. Fatigue 14, 121-135.
20. Kim, J. J. and Kim, H. Y. (1994) Simple method for evaluation of fatigue damage of structures in wide band random vibration. J. Mech. Engng Sci. C 208, 65-68.
21. Sakai, S. and Okamura, H. (1995) On the distribution of rainflow range for Gaussian random processes with bimodal PSD. JSME Int. J. A 38, 440-445.
22. Fu, T. T. and Cebon, D. (2000) Predicting fatigue lives for bi-modal stress spectral densities. Int. J. Fatigue 22, 11-21.
23. Tovo, R. (2000) A damage-based evaluation of probability density distribution for rainflow ranges from random process. Int. J. Fatigue 22, 425-429.
24. Petrucci, G. and Zuccarello, B. (1999) On the estimation of the fatigue cycle distribution from spectral density data. J. Mech. Engng Sci. C 213, 819-831.
25. Petrucci, G., Di Paola, M. and Zuccarello, B. (2000) On the characterisation of dynamic properties of random processes by spectral parameters. J. Appl. Mech. 67, 519-526.
26. Bouyssy, V., Naboishikov, S. M. and Rackwitz, R. (1993) Comparison of analytical counting methods for Gaussian processes. Struct. Saf. 12, 35-37.
27. Vanmarke, H. (1972) Properties of spectral moments with applications to random vibrations. J. Engng Mech. Div. ASCE 98, 425-446.
28. Di Paola, M. and Petrucci, G. (1990) Spectral moments and pre-envelope covariances of nonseparable processes. ASME J. Appl. Mech. 57 218-224.
29. Di Paola, M. (1985) Transient spectral moments of linear system. S.M. Arch. 10, 225-243.
30. Papoulis, A. (1984) Signal Analysis. Mc Graw Hill, New York.
31. Cramer, H. and Leadbetter, M. R. (1967) Stationary and Related Stochastic Processes. John Wiley and Sons, New York.
32. Bambina, F., Cappello, F. and Zuccarello, B. (1999) Fatigue life prediction of a bus chassis with random roadway input. Proceedings of the sixth International Conference ATA, Firenze, Italy.
33. Lindgren, G. and Rychlik, I. (1987) Rainflow cycle distributions for fatigue prediction under gaussian load processes. Fatigue Fract. Engng Mater. Struct. 10, 251-260.
34. Sonsino, C. T., Lagoda, T. and Demofonti, G., (2004) Damage accumulation under variable amplitude loading of welded medium and high-strenght steels. Int. J. Fatigue 26, 487-495.
35. Hu, J. M. (1995) Life prediction and damage acceleration based on power spectral density of random vibration. J. IES 11, 34-40.