To predict fatigue life more accurately, we consider the relationship between static toughness and fatigue toughness in fatigue failure process, the numerical model of total dissipated plastic strain energy (TDPSE) and fatigue life is established. And considering the effect of surface roughness and surface processing coefficient on fatigue life, the life prediction method of TDPSE is modified. In addition, the fatigue life of Non-Masing and Masing materials are predicted by TDPSE and modified TDPSE method, respectively. Compared with TDPSE method, the life estimated by the modified TDPSE method are closer to the test results, and the modified TDPSE method lays a technical foundation for the development of mechanical components.
AmaralLZarouchasDAlderliestenR, et al. (2017)
Energy dissipation in model II fatigue crack growth. Engineering Fracture Mechanics173: 41–54.
2.
BeheraADuparePThawreMM, et al. (2019)
Effect of fatigue loading on stiffness degradation, energy dissipation, and matrix cracking damage of CFRP [±45]3S composite laminate. Fatigue & Fracture of Engineering Materials & Structures42(10): 2302–2314.
3.
BraccesiCMorettiniGCianettiF, et al. (2018)
Development of a new simple energy method for life prediction in multiaxial fatigue. International Journal of Fatigue112: 1–8.
4.
DantasRCorreiaJAFOLesiukG, et al. (2019)
The renewed TC12/ESIS technical committee – Risk analysis and safety of large structures and components. Engineering Failure Analysis105: 798–802.
5.
DuLMQianGAZhengL, et al. (2021)
Influence of processing parameters of selective laser melting on high-cycle and very-high-cycle fatigue behaviour of Ti-6Al-4V. Fatigue & Fracture of Engineering Materials & Structures44(1): 240–256.
6.
DuWLuoYWangY, et al. (2017)
A new energy-based method to evaluate low-cycle fatigue damage of AISI H11 at elevated temperature. Fatigue & Fracture of Engineering Materials & Structures40(6): 994–1004.
7.
EllyinF (1974)
A criterion for fatigue under multi-axial states of stress. Mechanics Research Communications1(4): 219–224.
8.
EllyinF (1997) Fatigue Damage, Crack Growth, and Life Prediction. London: Chapman & Hall.
9.
GolosKEllyinF (1987)
Generalization of cumulative damage criterion to multilevel cycle loading. Theoretical and Applied Fracture Mechanics7(3): 169–176.
10.
GuZQMiCJDingZP, et al. (2016)
An energy-based fatigue life prediction of a mining truck welded frame. Journal of Mechanical Science and Technology30(8): 3615–3624.
11.
HeHFLiuHJZhuCC, et al. (2020)
Analysis of the fatigue crack initiation of a wind turbine gear considering load sequence effect. International Journal of Damage Mechanics29(2): 207–225.
12.
InglisNP (1927)
Hysteresis and fatigue of Wohler rotating cantilever specimen. The Metallurgist1(1): 23–27.
13.
LahuertaFNijssenRPL (2017)
Energy dissipation in thermoset composites in mode I fatigue. Mechanics of Advanced Materials and Structures24(2): 168–175.
14.
LefebvreDEllyinF (1984)
Cyclic response and inelastic strain energy in low cycle fatigue. International Journal of Fatigue6(1): 9–15.
15.
LiuXTZhangMHWangHJ, et al. (2020)
Fatigue life analysis of automotive key parts based on improved peak-over-threshold method. Fatigue & Fracture of Engineering Materials & Structures43(8): 1824–1836.
16.
LuCMelendezJMartínez-EsnaolaJM (2017)
Fatigue damage prediction in multiaxial loading using a new energy-based parameter. International Journal of Fatigue104: 99–111.
17.
LuYWuHZhongZ (2018)
A simple energy-based model for nonproportional low-cycle multiaxial fatigue life prediction under constant-amplitude loading. Fatigue & Fracture of Engineering Materials & Structures41(6): 1402–1411.
18.
MeneghettiGRicottaM (2016)
Evaluating the heat energy dissipated in a small volume surrounding the tip of a fatigue crack. International Journal of Fatigue92(2): 605–615.
19.
MoghaddamMRAyatollahiMRBertoF (2018)
The application of strain energy density criterion to fatigue crack growth behavior of cracked components. Theoretical and Applied Fracture Mechanics97: 440–447.
20.
MorrowJD (1965) Internal Friction, Damage, and Cyclic Plasticity. ASTM STP 378. West Conshohocken, PA: American Society for Testing and Materials.
21.
QianGAJianZMQianYJ, et al. (2020)
Very-high-cycle fatigue behavior of AlSi10Mg manufactured by selective laser melting: Effect of build orientation and mean stress. International Journal of Fatigue138: 105696.
22.
SandorBI (1972) Fundamentals of Cyclic Stress and Strain. Madison: The University of Wisconsin Press.
23.
SumaracDKnezevicPDolicaninC, et al. (2021)
Preisach elasto-plastic model for mild steel hysteretic behavior – Experimental and theoretical considerations. Sensors21(10): 3546.
24.
WallkerK (2018)
Rethink fatigue crack growth: Crack growth at constant R and strain energy. Fatigue & Fracture of Engineering Materials & Structures41(3): 700–707.
25.
WangHJLiuXTWangXL, et al. (2019)
Numerical method for estimating fatigue crack initiation size using elastic-plastic fracture mechanics method. Applied Mathematical Modelling73: 365–377.
26.
WangHJLiuXTWuQ, et al. (2021)
An improvement prediction model of fatigue life for shock absorber cylinder with surface roughness correction. Engineering Computations38(6): 2713–2732.
27.
WangHJLiuXTZhangMH, et al. (2019)
Prediction of material fatigue parameters for low alloy forged steels considering error circle. International Journal of Fatigue121: 135–145.
28.
WangMLLiuXTWangXL, et al. (2018)
Probabilistic modeling of unified S-N curves for mechanical parts. International Journal of Damage Mechanics27(7): 979–999.
29.
WangXGRanHRJiangC, et al. (2018)
An energy dissipation-based fatigue crack growth model. International Journal of Fatigue114: 167–176.
30.
WangXWShangDGSunYJ, et al. (2019)
Algorithms for multiaxial cycle counting method and fatigue life prediction based on the weight function critical plane under random loading. International Journal of Damage Mechanics28(9): 1367–1392.
31.
WuJNYanSZLiJL, et al. (2016)
Mechanism reliability of bistable compliant mechanisms considering degradation and uncertainties: Modeling and evaluation method. Applied Mathematical Modelling40(23-24): 10377–10388.
32.
XuSZhuSPHaoYZ, et al. (2018)
A new critical plane-energy model for multiaxial fatigue life prediction of turbine disc alloys. Engineering Failure Analysis93: 55–63.
33.
YangWPGuoQFanJL, et al. (2020)
Effect of aging temperature on energy dissipation and high-cycle fatigue properties of FV520B stainless steel. Engineering Fracture Mechanics242: 107464.
34.
YeDYWangZL (2001)
A new approach to low-cycle fatigue damage based on exhaustion of static toughness and dissipation of cyclic plastic strain energy during fatigue. International Journal of Fatigue23: 679–687.
35.
YuePMaJZhouCH, et al. (2020)
A fatigue damage accumulation model for reliability analysis of engine components under combined cycle loadings. Fatigue & Fracture of Engineering Materials & Structures43(8): 1880–1892.
36.
ZhangJRFanLTangXS (2016)
Energy density zone model and fatigue life prediction considering microscopic effects. Fatigue & Fracture of Engineering Materials & Structures39(12): 1542–1556.
37.
ZhuSPLeiQHuangHZ, et al. (2017)
Mean stress effect correction in strain energy-based fatigue life prediction of metals. International Journal of Damage Mechanics26(8): 1219–1241.
