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首页> 外文期刊>KSCE journal of civil engineering >Non-probabilistic Integrated Reliability Analysis of Structures with Fuzzy Interval Uncertainties using the Adaptive GPR-RS Method
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Non-probabilistic Integrated Reliability Analysis of Structures with Fuzzy Interval Uncertainties using the Adaptive GPR-RS Method

机译:模糊区间不确定结构的非概率综合可靠性的自适应GPR-RS方法

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摘要

Due to its weak dependence on the quantity of variable samples, the non-probabilistic reliability analysis method based on the convex set model is applicable to practical problems in structural engineering with inherent uncertainties. However, when dealing with the black-box limit-state function issues in practical complex structural engineering, the traditional quadratic polynomial response surface (QP-RS) method has the problem of insufficient precision in approximating a highly nonlinear function. Meanwhile, fixing the limits of interval variables is trickier in case of scant samples and meager statistical information. To remedy the above deficiencies, this paper introduces a reasonable integrated reliability analysis approach. First, an adaptive Gaussian process regression response surface (GPR-RS) method that dynamically improves the fitted accuracy near the design point of the black-box limit-state function is formulated. Furthermore, the integrated reliability index with consideration of fuzzy interval uncertainties is presented. Three validation and two application examples are employed, which have justified the approach as a more reasonable assessor of practical complex structural reliability with safer results.
机译:基于凸集模型的非概率可靠性分析方法由于对变量样本数量的依赖性较弱,因此适用于结构工程中存在固有不确定性的实际问题。然而,当在实际复杂的结构工程中处理黑盒极限状态函数问题时,传统的二次多项式响应面(QP-RS)方法在逼近高度非线性函数时存在精度不足的问题。同时,在样本少且统计信息少的情况下,固定区间变量的限制比较棘手。为了弥补上述缺陷,本文介绍了一种合理的综合可靠性分析方法。首先,提出了一种自适应的高斯过程回归响应面(GPR-RS)方法,该方法动态地提高了黑盒极限状态函数设计点附近的拟合精度。此外,提出了考虑模糊区间不确定性的综合可靠性指标。使用了三个验证和两个应用示例,这证明了该方法是对实际复杂结构可靠性的更合理评估者,并具有更安全的结果。

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