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机构地区:[1]西安建筑科技大学土木工程学院,西安710055
出 处:《振动与冲击》2013年第8期35-38,共4页Journal of Vibration and Shock
基 金:国家自然科学基金(51208410)
摘 要:基于疲劳强度随加载循环次数增加不断劣化的物理事实,采用Euler描述推导出疲劳强度与随机参数联合概率密度函数满足的演化方程。采用数值求解方法,给出疲劳强度-寿命概率密度曲面(probability density S-N),并可据此计算给定存活率的p-S-N曲线。基于疲劳试验结果的算例分析表明,疲劳强度-寿命概率密度曲面、MonteCarlo模拟及具有给定分位数参数的S-N关系三者计算的p-S-N曲线吻合良好。疲劳强度-寿命概率密度演化方法可不依赖分布假定给出S-N关系的完备概率描述。Taking degradation of fatigue strength with increase in loading cycles into account, the joint probability density evolution equation of fatigue strength and random factors was derived using Euler description. A probability density S-N (p-S-N) surface was obtained with a numerical method, it was used to calculate the p-S-N curve with a given survivability. The analysis based on experimental fatigue data indicated that p-S-N curves with 95 % survivability predicted by p-S-N, Monte Carlo simulation and S-N relation ship having parameters with a given fractile agree well ; p-S-N provides a complete probability description of S-N relationship, independent of a probability distribution assumption.
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