具有混合不确定性的结构的信念可靠性

IF 1.9 3区 工程技术 Q3 MECHANICS Meccanica Pub Date : 2024-08-02 DOI:10.1007/s11012-024-01832-z
Sushma H. Metagudda, A. S. Balu
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引用次数: 0

摘要

对结构可靠性的评估要考虑到系统中存在的不确定性,这些不确定性可分为先验不确定性和认识不确定性。物理环境固有的随机性导致了不确定性,而对系统了解不足则导致了认识上的不确定性。对于可靠性评估而言,确定不确定性的来源是一项巨大的挑战,因为这两种不确定性在结构系统中广泛共存。先验不确定性通过概率方法(如一阶可靠性方法、二阶可靠性方法和蒙特卡罗技术)进行量化,而认识不确定性则通过各种非概率方法(如区间分析方法、证据理论、可能性理论和模糊理论)进行量化。然而,区间扩展问题和导致高估的对偶条件等主要问题阻碍了这些方法的广泛应用,因此出现了不确定性理论来克服这些限制。鉴于现有的不确定性和局限性,一种混合策略应运而生,被称为 "信念可靠性"。信念可靠性度量综合了三个关键因素:设计裕度、可知不确定性因素和认识不确定性因素,以评估结构系统的可靠性。本文采用蒙特卡洛模拟法来考虑先验不确定性。另一方面,通过使用 FMEA(失效模式有效分析)的调整因子方法对认识不确定性进行量化。本文列举了一些数值实例,以证明所提出的方法适用于结构工程中的各种隐性和显性问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Belief reliability of structures with hybrid uncertainties

Reliability of structures is evaluated by considering uncertainties present in the system, which can be characterized into aleatory and epistemic. Inherent randomness in the physical environment leads to aleatory, whereas insufficient knowledge about the system leads to epistemic uncertainty. For the reliability evaluation, ascertaining the sources of uncertainties poses a great challenge since both uncertainties coexist widely in structural systems. Aleatory uncertainties are quantified by probabilistic measures (such as first order reliability method, second order reliability method and Monte Carlo techniques), whereas epistemic uncertainties are quantified by various non-probabilistic approaches (such as interval analysis methods, evidence theory, possibility theory and fuzzy theory). However, major issues like interval extension problem and duality conditions that lead to overestimation hinder the versatility of application of such methods, thus uncertainty theory has been emerged to overcome these limitations. Given the existing uncertainties and limitations, a hybrid strategy has been constructed and referred to as “belief reliability”. A belief reliability metric is integration of three key factors: design margin, aleatory and epistemic uncertainty factor to evaluate the reliability of the structural system. In this paper, Monte Carlo simulation is adopted to account for aleatory uncertainty. On the other hand, epistemic uncertainty is quantified through adjustment factor approach using FMEA (failure mode effective analysis). Numerical examples are presented to substantiate the proposed methodology being applied to variety of problems both implicit and explicit nature in structural engineering.

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来源期刊
Meccanica
Meccanica 物理-力学
CiteScore
4.70
自引率
3.70%
发文量
151
审稿时长
7 months
期刊介绍: Meccanica focuses on the methodological framework shared by mechanical scientists when addressing theoretical or applied problems. Original papers address various aspects of mechanical and mathematical modeling, of solution, as well as of analysis of system behavior. The journal explores fundamental and applications issues in established areas of mechanics research as well as in emerging fields; contemporary research on general mechanics, solid and structural mechanics, fluid mechanics, and mechanics of machines; interdisciplinary fields between mechanics and other mathematical and engineering sciences; interaction of mechanics with dynamical systems, advanced materials, control and computation; electromechanics; biomechanics. Articles include full length papers; topical overviews; brief notes; discussions and comments on published papers; book reviews; and an international calendar of conferences. Meccanica, the official journal of the Italian Association of Theoretical and Applied Mechanics, was established in 1966.
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