journal article·2017-10

The effort of the dynamic simulation on the fatigue damage evaluation of flexible mechanical systems loaded by non-Gaussian and non stationary loads

F. Cianetti, M. Palmieri, J. Slavič, C. Braccesi, G. Morettini

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Abstract

Abstract Even if in fatigue application it is common to assume stationary and Gaussian excitation, the impact of non-Gaussian and non-stationary loadings on the service life of a mechanical component is known. Non-Gaussian and non-stationary excitations are generally observed in several industrial applications (i.e. automotive, aeronautical, etc.) and for this, the assessment of the effect of such loads results necessary. From this assumption, the activity herein presented starts from experimental results, previously obtained, that analysed the influence of non-Gaussianity (generally evaluated by kurtosis) and of non-stationarity of inputs on the fatigue life of an Y-shaped specimen. In the present paper the finite element model of the sample and its full validation obtained by numerical/experimental comparison is presented. Moreover, due to the relevant effect of the system’s dynamics on the stress/strain response previously observed, a wider assessment of non-Gaussianity and non-stationarity influence on the fatigue life has been numerically analysed together with the influence of the multi modal behaviour of the component by adopting an excitation frequency range that excites two modes of the model.
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Research context

OpenAlex topics: Fatigue and fracture mechanics · Mechanical Behavior of Composites · Mechanical Engineering and Vibrations Research

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

References (33)

Show source-provided references
1. Bendat · 2000
2. Premount · 1994
3. On the probability density function of rainflow stress range for stationary Gaussian processes10.1016/0142-1123(92)90088-T ↗
4. T. Dirlik. Application of computer in fatigue analysis. PhD thesis. UK: University of Warwick; 1985.
5. Random fatigue. A new frequency domain criterion for the damage evaluation of mechanical components10.1016/j.ijfatigue.2014.07.005 ↗
6. Frequency domain method for fatigue life analysis on notched specimens under random vibration loading
7. The simulation of non-stationary vehicle vibrations10.1243/0954407011528626 ↗
8. Amiri K, Mulu B, Raisee M, Cervantes MJ. Load variation effects on the pressure fluctuations exerted on a Kaplan turbine runner. In: Proceedings of 27th IAHR symposium on hydraulic machinery and systems (IAHR 2014), Montreal, Canada; 2014.10.1088/1755-1315/22/3/032005 ↗
9. Defense Standard 00-35. Environmental handbook for defense material. Part 5: induced mechanical environments; 1999.
10. MIL-STD-810F. Department of defense test method standard for environmental engineering consideration and laboratory tests; 2000.
11. Fatigue assessment of non-stationary random vibrations by using decomposition in Gaussian portions
12. Newland · 1984
13. Rizzi SA, Prezekop A, Turner T. On the response of a non-linear structure to high kurtosis non-Gaussian random loadings. In: Proceedings of EURODYN2011 - 8th international conference on structural dynamics, Leuven, Belgium; 2011.
14. Kihm F, Rizzi SA, Ferguson NS, Halppenny A. Understanding how kurtosis is transferred from input acceleration to stress response and its influence on fatigue life. In: RASD, 11th international conference, Pisa, Italy; 2013.
15. Fatigue life assessment in non-Gaussian random loadings
16. Benasciutti D. Fatigue analysis of random loadings. PhD thesis. Italy: University of Ferrara; 2004.
17. The frequency domain approach in virtual fatigue estimation of non-linear system: the problem of non-Gaussian state of stress10.1016/j.ijfatigue.2008.03.007 ↗
18. The use of spectral method for fatigue life assessment for non-Gaussian random loads10.1515/ama-2016-0016 ↗
19. Non-Gaussianity and non-stationarity in vibration Fatigue10.1016/j.ijfatigue.2016.12.017 ↗
20. Multiaxial fatigue criteria for random stress response – theoretical and experimental comparison10.1016/j.ymssp.2016.02.012 ↗
21. Rail irregularities, corrugation and acoustic roughness: characteristics, significance and effects of reprofiling10.1177/0954409712443492 ↗
22. Brogan · 1974
23. Development of selection methodologies and procedures of the modal set for the generation of flexible body models for multibody simulation
24. An innovative modal approach for frequency domain stress recovery and fatigue damage evaluation10.1016/j.ijfatigue.2016.02.028 ↗
25. An equivalent uniaxial stress process for fatigue life estimation of mechanical components under multiaxial stress conditions10.1016/j.ijfatigue.2007.09.011 ↗
26. Spectral methods for multi-axial random fatigue analysis of metallic structure10.1016/S0142-1123(00)00038-4 ↗
27. On the inverse power laws for accelerated random fatigue testing10.1016/j.ijfatigue.2007.08.023 ↗
28. Frequency-domain methods for a vibration-fatigue-life estimation – application to real data10.1016/j.ijfatigue.2012.07.005 ↗
29. Collins · 1993
30. The exponential law of endurance test
31. Evaluation of mechanical component fatigue behavior under random loads: indirect frequency domain method10.1016/j.ijfatigue.2013.11.017 ↗
32. Smallwood DO. Generating non-Gaussian vibration for testing purpose. In: Proceedings of 74th shock & vibration symposium, Virginia Beach, VA; 2004.
33. Nonlinear vibration models for extremes and fatigue10.1061/(ASCE)0733-9399(1988)114:10(1772) ↗