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The goal of this study is to present an efficient strategy for reliability analysis of multidisciplinary analysis systems. Existing methods have performed the reliability analysis using nonlinear optimization techniques. This is mainly due to the fact that they directly apply multidisciplinary design optimization (MDO) frameworks to the reliability analysis formulation. Accordingly, the reliability analysis and the multidisciplinary analysis (MDA) are tightly coupled in a single optimizer, which hampers the use of recursive and function-approximation-based reliability analysis methods such as the first-order reliability method (FORM). In order to implement an efficient reliability analysis method for multidisciplinary analysis systems, we propose a new strategy named sequential approach to reliability analysis for multidisciplinary analysis systems (SARAM). In this approach, the reliability analysis and MDA are decomposed and arranged in a sequential manner, making a recursive loop. The key features are as follows. First, by the nature of the recursive loop, it can utilize the efficient advanced first-order reliability method (AFORM). It is known that AFORM converges fast in many cases and requires only the value and the gradient of the limit-state function. Second, the decomposed architecture makes it possible to execute concurrent subsystem analyses for both the reliability analysis and MDA. The concurrent subsystem analyses are conducted by using the global sensitivity equation (GSE). The efficiency of the SARAM method was verified using two illustrative examples taken from the literatures. Compared with existing methods, it showed the least number of subsystem analyses over the other methods while maintaining accuracy.  相似文献
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针对控制向量参数化方法敏感度方程求解耗时长、时间节点数难确定等问题,提出一种改进的控制向量参数化方法.首先利用分段常数对系统敏感度方程进行近似处理,有效地得到了敏感度方程的近似解析解,避免了对高维敏感度方程数值积分的计算负担;然后根据目标函数关于控制参数的敏感度来选择需要细化的控制参数,得到满足优化精度要求的最优时间节点数.针对非线性CSTR 的仿真研究验证了所提出算法的可行性和有效性.  相似文献
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提出一种基于时序泰勒展开图(TTED)的VLSI高层可测性分析(TA)新方法,以时序泰勒展开图(TTED)为关键敏化路径建模,建立起确定性和概率性故障的统一表示模型。利用符号变量获取线路的敏感性,并且考虑电路的单敏化和多敏化情况,进行电路的可测性计算和分析,取得了较好的效果,实验证实了该方法的有效性。  相似文献
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