Reliability analysis of complex uncertainty multi-state system based on Bayesian network

Haipeng Wang, F. Duan, Jun Ma
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引用次数: 9

Abstract

In modern engineering, multi-state system (MSS) is a kind of system that represents a capability allowing for more than two performance states in a system besides perfect functionality and complete fault [21]. Compared with the two-state system, MSS can define the components states of a system, and express the effect of the changes of component performance on system performance more flexibly and precisely. In the 1970s, Barlow and Wu [2] first proposed the concept of MSS and gradually established the related theory. Then, the reliability theory of MSS has been widely concerned by scholars. And the following reliability analysis methods for MSS have been developed: the extended Boolean model method [22, 26], random process theory [1, 14, 18], Monte-Carlo simulation method [23, 25], function model method [8, 16, 31], Bayesian network method [13, 29], and so on. The uncertainty, which is caused by the insufficient information about internal structures, the scarcity of historical data and the changeability of operation environment, is one of the most crucial problems in MSS reliability analysis. Therefore, it is very difficult to define and obtain the component state performances and state probabilities. Meantime, the boundaries among component fault states fail to define and obtain with precision. So the traditional probability-based method is no longer applicable. However, non-probabilistic methods, such as evidence theory [7], grey system theory [33], probability-box [27], and fuzzy theory [15, 30], have been proposed and developed for reliability analysis of complex uncertainty MSS. WANG H, DUAN F, MA J. Reliability analysis of complex uncertainty multi-state system based on Bayesian network. Eksploatacja i Niezawodnosc – Maintenance and Reliability 2019; 21 (3): 419–429, http://dx.doi.org/10.17531/ein.2019.3.8.
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基于贝叶斯网络的复杂不确定多状态系统可靠性分析
在现代工程中,多状态系统(MSS)是指在功能完备和完全故障之外,允许系统具有两种以上性能状态的一种系统。与双态系统相比,MSS可以定义系统的组件状态,更灵活、准确地表达组件性能变化对系统性能的影响。20世纪70年代,Barlow和Wu[2]首先提出了MSS的概念,并逐步建立了相关理论。因此,MSS的可靠性理论受到了学者们的广泛关注。MSS的可靠性分析方法有:扩展布尔模型法[22,26]、随机过程理论[1,14,18]、蒙特卡罗模拟法[23,25]、函数模型法[8,16,31]、贝叶斯网络法[13,29]等。系统内部结构信息的不充分、历史数据的稀缺性和运行环境的易变性等因素所导致的不确定性是系统可靠性分析中最关键的问题之一。因此,很难定义和获得组件的状态性能和状态概率。同时,构件故障状态之间的边界无法精确定义和获取。因此,传统的基于概率的方法已不再适用。然而,非概率方法,如证据理论[7]、灰色系统理论[33]、概率盒[27]和模糊理论[15,30],已被提出并发展用于复杂不确定性MSS的可靠性分析。王辉,段峰,马军。基于贝叶斯网络的复杂不确定多状态系统可靠性分析。Eksploatacja i Niezawodnosc -维护和可靠性2019;21 (3): 419-429, http://dx.doi.org/10.17531/ein.2019.3.8。
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