On fault propagation in deterioration of multi-component systems

被引:14
|
作者
Liang, Zhenglin [1 ]
Parlikad, Ajith Kumar [1 ]
Srinivasan, Rengarajan [1 ]
Rasmekomen, Nipat [1 ]
机构
[1] Inst Mfg, 17 Charles Babbage Rd, Cambridge CB3 0FS, England
基金
英国工程与自然科学研究理事会;
关键词
Markov processes; Reliability; Risk analysis; Stochastic processes; CONDITION-BASED MAINTENANCE; MULTISTATE SYSTEMS; PROGNOSIS MODEL; RELIABILITY; FAILURES;
D O I
10.1016/j.ress.2017.01.025
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
In extant literature, deterioration dependence among components can be modelled as inherent dependence and induced dependence. We find that the two types of dependence may co-exist and interact with each other in one multi-component system. We refer to this phenomenon as fault propagation. In practice, a fault induced by the malfunction of a non-critical component may further propagate through the dependence amongst critical components. Such fault propagation scenario happens in industrial assets or systems (bridge deck, and heat exchanging system). In this paper, a multi-layered vector-valued continuous-time Markov chain is developed to capture the characteristics of fault propagation. To obtain the mathematical tractability, we derive a partitioning rule to aggregate states with the same characteristics while keeping the overall aging behaviour of the multi component system. Although the detailed information of components is masked by aggregated states, lumpability is attainable with the partitioning rule. It means that the aggregated process is stochastically equivalent to the original one and retains the Markov property. We apply this model on a heat exchanging system in oil refinery company. The results show that fault propagation has a more significant impact on the system's lifetime comparing with inherent dependence and induced dependence.
引用
收藏
页码:72 / 80
页数:9
相关论文
共 50 条
  • [21] SEDIMENTATION AND SOLVATION IN MULTI-COMPONENT SYSTEMS
    OGSTON, AG
    TRANSACTIONS OF THE FARADAY SOCIETY, 1954, 50 (12): : 1363 - 1369
  • [22] Creep in multi-component materials systems
    Indranath Dutta
    JOM, 2003, 55 : 14 - 14
  • [23] Invariants of Multi-Component Ermakov Systems
    Qu Chang-Zheng
    Yan Lu
    COMMUNICATIONS IN THEORETICAL PHYSICS, 2010, 54 (03) : 393 - 396
  • [24] Diagnosis for Systems with Multi-component Wear Interactions
    Assaf, R.
    Do, P.
    Scarf, P.
    Nefti-Meziani, S.
    2017 IEEE INTERNATIONAL CONFERENCE ON PROGNOSTICS AND HEALTH MANAGEMENT (ICPHM), 2017, : 96 - 102
  • [25] NOTE ON THE DERIVATION OF MULTI-COMPONENT FLOW SYSTEMS
    Bresch, D.
    Hillairet, M.
    PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 2015, 143 (08) : 3429 - 3443
  • [26] Multi-component Ermakov systems: Structure and linearization
    Rogers, C
    Schief, WK
    JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 1996, 198 (01) : 194 - 220
  • [27] Cross-association of multi-component systems
    Langenbach, K.
    Enders, S.
    MOLECULAR PHYSICS, 2012, 110 (11-12) : 1249 - 1260
  • [28] Solubility of multi-component biodiesel fuel systems
    Makareviciene, V
    Sendzikiene, E
    Janulis, P
    BIORESOURCE TECHNOLOGY, 2005, 96 (05) : 611 - 616
  • [29] Unavoidable disorder and entropy in multi-component systems
    Toher, Cormac
    Oses, Corey
    Hicks, David
    Curtarolo, Stefano
    NPJ COMPUTATIONAL MATERIALS, 2019, 5 (1)
  • [30] Interfacial creep in multi-component material systems
    Dutta, I
    Peterson, KA
    Park, C
    JOM-JOURNAL OF THE MINERALS METALS & MATERIALS SOCIETY, 2003, 55 (01): : 38 - 43