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Efficient simulation for system reliability analysis.

机译:用于系统可靠性分析的高效仿真。

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摘要

System reliability has been an active area of research for the past two decades, but its application to realistic structures have been limited. The primary reason for this lack of application is that the analytical methods developed so far are handicapped by their idealized assumptions and tedious computations, and often provide wide approximate bounds of the reliability estimate. Unlike the analytical methods, Monte Carlo simulation is a robust and easy-to-use technique for system reliability estimation. The only drawback of a simple Monte Carlo simulation strategy is its inability to converge to the failure probability estimate quickly, for high reliability problems. Therefore, the central idea of this dissertation is to develop an efficient simulation methodology, based on adaptive importance sampling, for system reliability estimation.; The proposed method is developed for solving problems both in the time-independent as well as in the time-dependent domain. The application of this method covers ductile and brittle structural elements. The details of the proposed method are outlined as follows. The proposed method starts out as a branch and bound method, which is used to identify the first failure sequence of a structure. This serves as the initial failure domain for starting the adaptive importance sampling technique. As further simulations are performed, information about the other important failure sequences is incorporated to arrive at a unique estimate of the failure probability. In the proposed method, instead of performing the simulation in the total variable space, a conditional sampling strategy is pursued in which the sampling is performed in the resistance space only. This makes the selection of the sampling density function more efficient. In the resistance space, different failure sequences are represented as different regions in the resistance plane. Therefore, a multimodal sampling density function is constructed to accurately map the sampling domain according to the relative importance of the failure sequences. In the time-dependent domain, the proposed method is able to handle important concepts like resistance degradation, multiple load-overlapping and periodic repair. The proposed method is modular and can easily be added to the structural analysis routine.
机译:在过去的二十年中,系统可靠性一直是研究的一个活跃领域,但是它在实际结构中的应用受到限制。缺乏这种应用的主要原因是,迄今为止开发的分析方法受到其理想化的假设和繁琐的计算的限制,并且常常为可靠性估计提供广泛的近似界限。与分析方法不同,蒙特卡洛仿真是一种可靠且易于使用的技术,用于系统可靠性评估。简单的蒙特卡洛模拟策略的唯一缺点是,对于高可靠性问题,它无法快速收敛到故障概率估计值。因此,本论文的中心思想是开发一种基于自适应重要性抽样的有效仿真方法,用于系统可靠性评估。开发了所提出的方法以解决与时间无关以及与时间有关的领域中的问题。该方法的应用涵盖了韧性和脆性结构元素。提出的方法的细节概述如下。所提出的方法从分支定界法开始,用于识别结构的第一个破坏序列。这用作启动自适应重要性采样技术的初始故障域。在执行进一步的模拟时,将合并有关其他重要故障序列的信息,以得出故障概率的唯一估计值。在提出的方法中,不是在总变量空间中执行模拟,而是追求一种条件采样策略,其中仅在电阻空间中执行采样。这使得采样密度函数的选择更加有效。在电阻空间中,不同的故障序列表示为电阻平面中的不同区域。因此,构造了一个多峰采样密度函数,可以根据故障序列的相对重要性准确地映射采样域。在与时间有关的领域中,所提出的方法能够处理重要的概念,例如电阻降级,多重负载重叠和定期修复。所提出的方法是模块化的,可以轻松地添加到结构分析例程中。

著录项

  • 作者

    Dey, Animesh.;

  • 作者单位

    Vanderbilt University.;

  • 授予单位 Vanderbilt University.;
  • 学科 Engineering Civil.; Engineering Industrial.; Engineering System Science.
  • 学位 Ph.D.
  • 年度 1996
  • 页码 108 p.
  • 总页数 108
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 建筑科学;一般工业技术;系统科学;
  • 关键词

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