2022
DOI: 10.1002/qre.3239
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Research on fatigue reliability prediction model and structural improvement of welded drive axle housing based on master S‐N Curve method

Abstract: Fatigue reliability prediction of welded structures is mainly based on nominal stress or hot spot stress method, but there are some problems such as grid sensitivity and joint geometry dependence. The Master S-N curve method can solve these problems well, but the corresponding reliability model needs to be studied. In this paper, the fatigue reliability model of welded structures based on the Master S-N curve method is studied. Considering the randomness of life and the correlation of failure, a reliability mo… Show more

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Cited by 1 publication
(2 citation statements)
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“…[31][32][33] The number of cycles that a structure can withstand before failure depends on the stress amplitude by referencing the S-N curve, which relates the number of cycles to failure for a given stress amplitude. 34 For offshore risers, the axial stress S at a specified time t can be obtained by the tension T e and bending moment M b as:…”
Section: Cumulative Fatigue Analysismentioning
confidence: 99%
See 1 more Smart Citation
“…[31][32][33] The number of cycles that a structure can withstand before failure depends on the stress amplitude by referencing the S-N curve, which relates the number of cycles to failure for a given stress amplitude. 34 For offshore risers, the axial stress S at a specified time t can be obtained by the tension T e and bending moment M b as:…”
Section: Cumulative Fatigue Analysismentioning
confidence: 99%
“…Fatigue is often quantified using the Palmgren‐Miner rule, which predicts the fatigue of a structure subjected to a sequence of cyclic loading based on the accumulated damage from each cycle 31–33 . The number of cycles that a structure can withstand before failure depends on the stress amplitude by referencing the S‐N curve, which relates the number of cycles to failure for a given stress amplitude 34 . For offshore risers, the axial stress S at a specified time t can be obtained by the tension T e and bending moment M b as: Sbadbreak=Teπ()Drtrtrgoodbreak+32Mb()Drtrπ()Dr4Dr2tr4$$\begin{equation}S{\rm{ = }}\frac{{{T_e}}}{{\pi \left( {{D_r} - {t_r}} \right){t_r}}} + \frac{{32{M_b}\left( {{D_r} - {t_r}} \right)}}{{\pi \left( {{D_r}^4 - {{\left( {{D_r} - 2{t_r}} \right)}^4}} \right)}}\end{equation}$$in which t r is the wall thickness of the structural.…”
Section: Fatigue Reliability Assessmentmentioning
confidence: 99%