Fatigue life prediction of metallic materials considering mean stress effects by means of an artificial neural network
Source abstract
Abstract
Abstract The mean stress effect plays an important role in the fatigue life predictions, its influence significantly changes high-cycle fatigue behaviour, directly decreasing the fatigue limit with the increase of the mean stress. Fatigue design of structural details and mechanical components must account for mean stress effects in order to guarantee the performance and safety criteria during their foreseen operational life. The purpose of this research work is to develop a new methodology to generate a constant life diagram (CLD) for metallic materials, based on assumptions of Haigh diagram and artificial neural networks, using the probabilistic Stussi fatigue S-N fields. This proposed methodology can estimate the safety region for high-cycle fatigue regimes as a function of the mean stress and stress amplitude in regions where tensile loading is predominance, using fatigue S-N curves only for two stress R-ratios. In this approach, the experimental fatigue data of the P355NL1 pressure vessel steel available for three stress R-ratios (−1, −0.5, 0), are used. A multilayer perceptron network has been trained with the back-propagation algorithm; its architecture consists of two input neurons ( σ m , N ) and one output neuron ( σ a ). The suggested CLD based on trained artificial neural network algorithm and probabilistic Stussi fatigue fields applied to dog-bone shaped specimens made of P355NL1 steel showed a good agreement with the high-cycle fatigue experimental data, only using the stress R-ratios equal to 0 and −0.5. Furthermore, a procedure for estimating the fatigue resistance reduction factor, K f , for the fatigue life prediction of structural details (stress R-ratios equal to 0, 0.15 and 0.3) in extrapolation regions is suggested and used to generate the K f results for stress R-ratios from −1 to 0.3, based on machine learning artificial neural network algorithm.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Fatigue and fracture mechanics · Structural Health Monitoring Techniques · Non-Destructive Testing Techniques
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (40)
Show source-provided references
1. Mean stress effect correction in strain energy-based fatigue life prediction of metals10.1177/1056789516651920 ↗
2. A mean stress correction model for tensile and compressive mean stress fatigue loadings10.1111/ffe.12553 ↗
3. A modified walker model dealing with mean stress effect in fatigue life prediction for aeroengine disks
4. On the use of critical distance theories for the prediction of the high cycle fatigue limit stress in notched Ti-6Al-4V10.1016/j.ijfatigue.2004.06.002 ↗
5. Mean stress effects in stress-life and strain-life fatigue
6. Bestimmung der zul ässigen spannungen in eisen-constructionen
7. Goodman · 1930
8. Factor of safety and working stress
9. Morrow J. Fatigue properties of metals. In: Halford GR, Gallagher and JP, editors. Fatigue Des. Handb. Pub, SAE: Warrendale; 1968.
10. stress-strain function for the fatigue of materials
11. Pallar és-Santasmartas L, Albizuri J, Avilés A, Avilés R. Mean Stress Effect on the Axial Fatigue Strength of DIN 34CrNiMo6 Quenched and Tempered Steel. Metals (Basel) 2018;8:213. doi:10.3390/met8040213.10.3390/met8040213 ↗
12. Nies łony A, Böhm M. Mean stress effect correction using constant stress ratio S-N curves. Int J Fatigue 2013;52:49–56. doi:10.1016/j.ijfatigue.2013.02.019.10.1016/j.ijfatigue.2013.02.019 ↗
13. Correia JAFO, Huffman PJ, De Jesus AMP, Cicero S, Fern ández-Canteli A, Berto F, et al. Unified two-stage fatigue methodology based on a probabilistic damage model applied to structural details. Theor Appl Fract Mech 2017;92:252 –65. doi:10.1016/J.TAFMEC.2017.09.004.10.1016/j.tafmec.2017.09.004 ↗
14. The effect of mean stress and stress biaxiality in high-cycle fatigue10.1111/ffe.12699 ↗
15. A comparison between S-N Logistic and Kohout-Věchet formulations applied to the fatigue data of old metallic bridges materials10.3221/IGF-ESIS.48.38 ↗
16. Building of constant life diagrams of fatigue using artificial neural networks10.1016/j.ijfatigue.2005.02.003 ↗
17. Comparative study between ANN models and conventional equations in the analysis of fatigue failure of GFRP10.1016/j.ijfatigue.2008.11.005 ↗
18. Use of artificial neural network to assess the effect of mean stress on fatigue of overhead conductors
19. Low and high cycle fatigue and cyclic elasto-plastic behavior of the P355NL1 steel10.1115/1.2217961 ↗
20. A probabilistic Stüssi function for modelling the S-N curves and its application on specimens made of steel S355J2+N10.1016/j.ijfatigue.2018.07.041 ↗
21. Probabilistic S-N fields based on statistical distributions applied to metallic and composite materials: State of the Art10.1177/1687814019870395 ↗
22. Castillo E, Fern ández-Canteli A. A unified statistical methodology for modeling fatigue damage. Springer Science & Business Media; 2009.
23. Parameter and quantile estimation for the generalized extreme-value distribution10.1002/env.3170050405 ↗
24. General probability weighted moments for the three-parameter Weibull Distribution and their application in S-N curves modelling10.1016/j.ijfatigue.2011.06.009 ↗
25. Fracture mechanics and mechanical fault detection by artificial intelligence methods: a review10.1016/j.engfailanal.2017.07.011 ↗
26. Application of artificial neural network for predicting strain-life fatigue properties of steels on the basis of tensile tests10.1016/j.ijfatigue.2004.03.009 ↗
27. Feed-forward neural network prediction of the mechanical properties of sandcrete materials10.3390/s17061344 ↗
28. The use of intelligent computational tools for damage detection and identification with an emphasis on composites – a review. Compos Struct 2018;196:44–54. doi:10.1016/J.COMPSTRUCT.2018.05.002.10.1016/j.compstruct.2018.05.002 ↗
29. Artificial neural network modeling on the relative importance of alloying elements and heat treatment temperature to the stability of α and β phase in titanium alloys10.1016/j.commatsci.2015.05.026 ↗
30. Reed · 1999
31. Learning representations by back-propagating errors10.1038/323533a0 ↗
32. Fracture and fatigue emanating from stress concentrators
33. On fatigue limit in the presence of notches: classical vs. recent unified formulations10.1016/S0142-1123(03)00106-3 ↗
34. Neuber H. Kerbspannungslehre. Springer-Verlag Berlin Heidelberg; 1937. doi:10.1007/978-3-662-36565-6.10.1007/978-3-662-36565-6 ↗
35. Pilkey · 2008
36. Heywood · 1962
37. Code requirements to structures documented by non-linear FE-methods10.1002/cepa.617 ↗
38. Yamada · 2007
39. Mechanical behavior of materials: engineering methods for deformation, fracture, and fatigue
40. Stress-Based Fatigue Analysis and Design