Crack Initiation Life Model of Stiffened Plates Based on Damage Mechanics

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Abstract:

Based on the continuum damage mechanics theory, according to the development of the fatigue damage evolution equation, and combining the interaction coefficient of stiffener and plate, with plastic strain as the control quantity of damage evolution, the stiffened plate low cycle fatigue damage mechanics model is established, and the calculation method of the fatigue crack initiation life is obtained. This method for the initiation life of fatigue crack is divided into the life before the damage and the life of the damage evolution. The model results are compared with those of the finite element results. Conclusions show that the model can reflect the regularity of axial plastic strain evolution of stiffened plate, and can be directly used for fatigue loads analysis under the mechanism of initiation life.

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508-512

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March 2014

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] Xu H. Fatigue strength. Higher education press. Beijing: (1988).

Google Scholar

[2] Fan Z Y. The Definition and Probability Model of Low Cycle Fatigue Crack Initial Life for 16MnR Pressure Vessel Steel. Southeast University.

Google Scholar

[3] Chandrakanth S, Pandey P C. An Isotropic Damage Model for Ductile Material. Engineering Fracture Mechanics, 1995, 50 (4): 457-465.

DOI: 10.1016/0013-7944(94)00214-3

Google Scholar

[4] Yang X H, Li N, Jin Z H. A Continuous Low Cycle Fatigue Damage Model and Its Application in Engineering Materials. Int.J. Fatigue, 1997, 19(10): 687-692.

DOI: 10.1016/s0142-1123(97)00102-3

Google Scholar

[5] Zheng Z G, Cai G W, Li Z J, Xu X Y. Interpretation of Manson-Coffin Model of Low Cycle Fatigue Based on Damage Mechanics. China Mechanical Engineering. 2011, 22 (7): 812-814 (in Chinese).

Google Scholar

[6] Wu H Y. Damage Mechanics. Beijing: Academic Press, 1990 (in Chinese).

Google Scholar

[7] Fujikubo M, Yao T, Khedmati M R. Estimation of ultimate strength of continuous stiffened panel under combined transverse thrust and lateral pressure part 2: continuous stiffened panel. Marine Structures, 2005, Vol. (18): 411-427.

DOI: 10.1016/j.marstruc.2006.01.001

Google Scholar

[8] Lou L L, Li F G, Li Q H. Numerical Method to Compute the Fatigue Crack Initiation Life.

Google Scholar

[9] Baidurya B, Ellingwood B. Continum damage mechanics analysis of fatigue crack initiation. International Journal of fatigue, 1998, 20(9): 631-639.

DOI: 10.1016/s0142-1123(98)00032-2

Google Scholar