Model for simulating overload hysteresis effect in fatigue crack propagation
A technology of fatigue crack growth and hysteresis effect, applied in the field of fatigue crack growth life model, it can solve problems such as large error, small overload influence area, and failure to reflect delay and hysteresis phenomenon.
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[0040] This embodiment is a model for simulating the overload hysteresis effect in fatigue crack growth.
[0041] The test piece in this embodiment is 2A12-T4 aluminum alloy M (T) test piece, the test piece width W=100mm, the test piece thickness B=3.74mm, the material yield strength σ s =336MPa, overload cut-off ratio γ S0 =2.62. Material constant in Walker's formula: C=3.8026×10 -11 , p=3.4145, q=0.6586, t=0.1057. Stress Intensity Factor Threshold ΔK th =2.73(1-R) 0.46 . The specimen is subjected to constant amplitude fatigue load, the initial crack length a i =8mm, when the crack length a=13mm, apply overload, then continue to apply constant amplitude fatigue load, terminate the crack length a f = 30mm. Calculate the fatigue crack growth life for the following four types of loading cases.
[0042] (1) Peak value of fatigue load P max =18kN, stress ratio R=0.06, tensile overload ratio γ OL =1.8,2.2;
[0043] (2) Peak value of fatigue load P max = 20kN, stress rati...
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Abstract
Description
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Application Information
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