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The CDF and its sensitivity analysis of stochastic structure with stochastic excitation by advanced stratified line sampling 被引量:4
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作者 SONG ShuFang LU ZhenZhou +2 位作者 ZHANG WeiWeiNational Key Laboratory of Aerodynamic Design and Research Northwestern Polytechnical University YE ZhengYin 《Science China(Physics,Mechanics & Astronomy)》 SCIE EI CAS 2013年第8期1559-1567,共9页
For the stochastic structure with stochastic excitation, an advanced stratified line sampling (SLS) method is presented to obtain the cumulative distribution function (CDF) of the structural response and its sensitivi... For the stochastic structure with stochastic excitation, an advanced stratified line sampling (SLS) method is presented to obtain the cumulative distribution function (CDF) of the structural response and its sensitivity. The advanced stratified line sampling method introduces a set of middle failure subsets firstly. And for each subset, the conventional line sampling can be used to obtain the corresponding value of the response's CDF. At the same time, the sensitivity estimations of each failure subset can also be computed by modifying the important direction and corresponding reliability coefficients. The properties of CDF sensitivity are proved while the performance function is linear with normal random variables. After two simple examples are used to demonstrate the properties of CDF sensitivity and the feasibility of the presented method, the method employed to analyze the CDF and corresponding sensitivity of root bending moment (RBM) responses for the stochastic BAH is wing with gust excitation to a square-edged gust and to a Dryden gust. The results show that the parameters of the second and the fifth order modals exert more influence on the CDF of response than the other ones, and the presented SLS method can more significantly reduce the computational cost compared with Monte Carlo simulation (MCS). 展开更多
关键词 随机激励 随机结构 cdf 敏感性分析 灵敏度估计 采样 累积分布函数 随机变量函数
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