journal article·2013-02

Frequency-domain methods for a vibration-fatigue-life estimation – Application to real data

Matjaž Mršnik, Janko Slavič, Miha Boltežar

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Abstract

Abstract The characterization of vibration-fatigue strength is one of the key parts of mechanical design. It is closely related to structural dynamics, which is generally studied in the frequency domain, particularly when working with vibratory loads. A fatigue-life estimation in the frequency domain can therefore prove advantageous with respect to a time-domain estimation, especially when taking into consideration the significant performance gains it offers, regarding numerical computations. Several frequency-domain methods for a vibration-fatigue-life estimation have been developed based on numerically simulated signals. This research focuses on a comparison of different frequency-domain methods with respect to real experiments that are typical in structural dynamics and the automotive industry. The methods researched are: Wirsching–Light, the α0.75 method, Gao–Moan, Dirlik, Zhao–Baker, Tovo–Benasciutti and Petrucci–Zuccarello. The experimental comparison researches the resistance to close-modes, to increased background noise, to the influence of spectral width, and multi-vibration-mode influences. Additionally, typical vibration profiles in the automotive industry are also researched. For the experiment an electro-dynamic shaker with a vibration controller was used. The reference-life estimation is the rainflow-counting method with the Palmgren–Miner summation rule. It was found that the Tovo–Benasciutti method gives the best estimate for the majority of experiments, the only exception being the typical automotive spectra, for which the enhanced Zhao–Baker method is best suited. This research shows that besides the Dirlik approach, the Tovo–Benasciutti and Zhao–Baker methods should be considered as the preferred methods for fatigue analysis in the frequency domain.
Source: openaire · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Structural Health Monitoring Techniques · Fatigue and fracture mechanics · Probabilistic and Robust Engineering Design

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (40)

Show source-provided references
1. Fatigue and stochastic loads
2. Matsuishi M, Endo T. Fatigue of metals subject to varying stress. Paper presented to Japan Society of Mechanical Engineers, Fukuoka, Japan; 1968.
3. Die lebensdauer von kugellagern
4. Cumulative damage in fatigue10.1115/1.4009458 ↗
5. On the estimation of the fatigue cycle distribution from spectral density data10.1243/0954406991522437 ↗
6. Halfpenny A. A frequency domain approach for fatigue life estimation from finite element analysis. In: Gilchrist MD, DulieuBarton JM, Worden K, editors. DAMAS 99: damage assessment of structures, vol. 167-1 of Key Engineering Materials; 1999, p. 401–10.10.4028/www.scientific.net/KEM.167-168.401 ↗
7. On the probability density function of rainflow stress range for stationary gaussian processes10.1016/0142-1123(92)90088-T ↗
8. Cycle distribution and fatigue damage under broad-band random loading10.1016/S0142-1123(02)00032-4 ↗
9. Fatigue life prediction under wide band random loading10.1111/j.1460-2695.2004.00847.x ↗
10. Shin · 2008
11. Lutes · 2004
12. Dirlik T. Application of computers in fatigue analysis. Ph.D. thesis. The University of Warwick; 1985.
13. Spectral methods for lifetime prediction under wide-band stationary random processes10.1016/j.ijfatigue.2004.10.007 ↗
14. Bishop NWM. The use of frequency domain parameters to predict structural fatigue. Ph.D. thesis. University of Warwick; 1988.
15. Fatigue predictions in entire body of metallic structures from a limited number of vibration sensors using kalman filtering10.1002/stc.395 ↗
16. Slavič · 2011
17. A stress invariant based spectral method to estimate fatigue life under multiaxial random loading10.1016/j.ijfatigue.2011.01.013 ↗
18. The frequency domain approach in virtual fatigue estimation of non-linear systems: the problem of non-gaussian states of stress10.1016/j.ijfatigue.2008.03.007 ↗
19. Bishop NWM, Hu Z, Wang R, Quarton D. Methods of rapid evaluation of fatigue damage on howden HWP330 wind turbine; 1993.
20. Comparison of analytical counting methods for gaussian processes10.1016/0167-4730(93)90017-U ↗
21. Frequency-domain fatigue analysis of wide-band stationary gaussian processes using a trimodal spectral formulation10.1016/j.ijfatigue.2008.01.008 ↗
22. Benasciutti D. Fatigue analysis of random loadings. Ph.D. thesis. University of Ferrara, Italy; 2004.
23. Fatigue under wide band random stresses10.1061/JSDEAG.0005477 ↗
24. Fatigue life calculation by means of the cycle counting and spectral methods under multiaxial random loading10.1111/j.1460-2695.2005.00877.x ↗
25. Fatigue behaviour analysis of mechanical components subject to random bimodal stress process: frequency domain approach10.1016/j.ijfatigue.2004.09.004 ↗
26. Predicting fatigue lives for bimodal stress spectral densities10.1016/S0142-1123(99)00113-9 ↗
27. On the distribution of rainflow range for gaussian random loading processes with bimodal psd
28. Bendat J. Probability functions for random responses. In: NASA report; 1964.
29. A method for accurate estimation of the fatigue damage induced by bimodal processes10.1016/j.probengmech.2009.08.001 ↗
30. Lagoda T, Macha E, Nieslony A. Comparison of the rain flow algorithm and the spectral method for fatigue life determination under uniaxial and multiaxial random loading (conference paper). In: Fatigue testing and analysis under variable amplitude loading conditions, vol. 1439. ASTM Special Technical Publication; 2003, p. 544–56.
31. Experimental spectral damage prediction of a linear elastic system using acceleration response10.1016/j.ymssp.2011.03.008 ↗
32. Modelling localised nonlinearities using the harmonic nonlinear super model10.1016/j.jsv.2006.06.042 ↗
33. Newland · 1993
34. Properties of spectral moments with applications to random vibration10.1061/JMCEA3.0001593 ↗
35. Mathematical analysis of random noise10.1002/j.1538-7305.1944.tb00874.x ↗
36. Bishop · 2000
37. Maia NMM, Silva JMM. Theoretical and experimental modal analysis. Res Stud Pre; 1997.
38. On structural fatigue under random loading10.2514/8.3199 ↗
39. Frequency based fatigue analysis and temperature effect10.1016/j.matdes.2011.06.031 ↗
40. Goodman · 1954