An Interval Approach for the Availability Optimization of Multi-State Systems in the Presence of Aleatory and Epistemic Uncertainties

IF 1.8 Q2 ENGINEERING, MULTIDISCIPLINARY
J. Akrouche, M. Sallak, E. Châtelet, F. Abdallah, Hiba Haj Chhade
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引用次数: 1

Abstract

An essential step in the safe design of systems is choosing the system configuration that will maximize the overall availability of the system and minimize its overall cost. The main objective of this paper is to propose an optimization method of multi-state system availability in the presence of both aleatory and epistemic uncertainties, to choose the best configuration for the system in terms of availability, cost, and imprecision. The problem is formulated as follows: let us consider several configurations of a system, with each configuration consisting of components with different working states, and imprecise failure and repair rates provided in the form of intervals. The aim is to find the best configuration regarding the system's imprecise availability, cost, and imprecision. First, the imprecise steady availability of each configuration is computed by using an original method based on Markovian approaches combined with interval contraction techniques. Then an objective function incorporating cost, the lower and upper bounds of availability, and imprecision is defined and computed to provide the best configuration. To illustrate the proposed method, a use case is discussed.
存在随机不确定性和认知不确定性的多状态系统可用性优化的区间方法
系统安全设计的一个重要步骤是选择系统配置,使系统的总体可用性最大化,并使其总体成本最小化。本文的主要目的是提出一种存在选择性不确定性和认知不确定性的多状态系统可用性优化方法,以选择系统在可用性、成本和不精度方面的最佳配置。问题表述如下:让我们考虑一个系统的几种配置,每种配置由具有不同工作状态的部件组成,并且以间隔的形式提供不精确的故障率和修理率。目标是找到关于系统不精确的可用性、成本和不精确的最佳配置。首先,采用基于马尔可夫方法结合区间收缩技术的原始方法计算每个配置的不精确稳定可用性。然后,定义并计算了包含成本、可用性下界、上界和不精度的目标函数,以提供最佳配置。为了说明所提出的方法,讨论了一个用例。
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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来源期刊
CiteScore
5.20
自引率
13.60%
发文量
34
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