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Probability-interval hybrid uncertainty analysis for structures with both aleatory and epistemic uncertainties: a review

机译:阶层和认知不确定性的结构概率间隔混合不确定分析:综述

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摘要

Traditional structural uncertainty analysis is mainly based on probability models and requires the establishment of accurate parametric probability distribution functions using large numbers of experimental samples. In many actual engineering problems, the probability distributions of some parameters can be established due to sufficient samples available, whereas for some parameters, due to the lack or poor quality of samples, only their variation intervals can be obtained, or their probability distribution types can be determined based on the existing data while some of the distribution parameters such as mean and standard deviation can only be given interval estimations. This thus will constitute an important type of probability-interval hybrid uncertain problem, in which the aleatory and epistemic uncertainties both exist. The probability-interval hybrid uncertainty analysis provides an important mean for reliability analysis and design of many complex structures, and has become one of the research focuses in the field of structural uncertainty analysis over the past decades. This paper reviews the four main research directions in this area, i.e., uncertainty modeling, uncertainty propagation analysis, structural reliability analysis, and reliability-based design optimization. It summarizes the main scientific problems, technical difficulties, and current research status of each direction. Based on the review, this paper also provides an outlook for future research in probability-interval hybrid uncertainty analysis.
机译:传统的结构不确定性分析主要基于概率模型,并要求使用大量实验样品建立精确的参数概率分布函数。在许多实际工程问题中,由于有足够的样品,可以建立一些参数的概率分布,而对于某些参数,由于缺乏或样品质量差,可以获得它们的变化间隔,或者它们的概率分布类型可以基于现有数据确定,而一些分布参数如均值和标准偏差只能给出间隔估计。因此,这将构成重要的概率间隔杂交不确定问题,其中存在杀菌和认知的不确定性。概率间隔混合不确定分析为许多复杂结构的可靠性分析和设计提供了重要的平均值,并且已成为过去几十年结构不确定性分析领域的研究。本文评论了该领域的四个主要研究方向,即不确定性建模,不确定性传播分析,结构可靠性分析和基于可靠性的设计优化。总结了每个方向的主要科学问题,技术困难和当前研究状态。基于审查,本文还提供了未来概率间隔混合不确定性分析的研究。

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