峰度
正态性
偏斜
高斯分布
带宽(计算)
傅里叶变换
数学
快速傅里叶变换
结构工程
数学分析
统计
工程类
物理
算法
电信
量子力学
作者
Lei Yu,Pritha Das,Nigel Barltrop
标识
DOI:10.1111/j.1460-2695.2004.00719.x
摘要
ABSTRACT A new attempt is made in this paper to quantify the effect of bandwidth and non‐normality in fatigue damage analysis. For the lack of actual stress history, a series of non‐Gaussian and homogeneous random processes are generated with fast Fourier transform (FFT) acceleration. A factor is defined on the basis of rain‐flow counting and Palmgren–Miner rule to correct the narrow band and normality assumption. It is revealed that the fatigue damage evaluated through the traditional method may be either conservative or rather unconservative. The upper and lower bounds of the correction factor are studied with respect to kurtosis and skewness of the generated random process and the slope of S–N curve.
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