DocumentCode
1112887
Title
Reliability Analysis of Phased-Mission System With Independent Component Repairs
Author
Wang, Dazhi ; Trivedi, Kishor S.
Author_Institution
Duke Univ., Durham
Volume
56
Issue
3
fYear
2007
Firstpage
540
Lastpage
551
Abstract
This paper proposes a hierarchical modeling approach for the reliability analysis of phased-mission systems with repairable components. The components at the lower level are described by continuous time Markov chains which allow complex component failure/repair behaviors to be modeled. At the upper level, there is a combinatorial model whose structure function is represented by a binary decision diagram (BDD). Two BDD ordering strategies, and consequently two evaluation algorithms, are proposed to compute the phased-mission system (PMS) reliability based on Markov models for components, and a BDD representation of system structure function. The performance of the two evaluation algorithms is compared. One algorithm generates a smaller BDD, while the other has shorter execution time. Several examples, and experiments are presented in the paper to illustrate the application, and the advantages of our approach.
Keywords
Markov processes; binary decision diagrams; independent component analysis; maintenance engineering; reliability theory; BDD ordering strategy; binary decision diagram; complex component failure-repair behavior; continuous time Markov chain; evaluation algorithm; hierarchical modeling approach; independent component repair; phased-mission system; reliability analysis; system structure function; Aircraft; Application software; Availability; Binary decision diagrams; Boolean functions; Computer science; Data structures; Distributed computing; Independent component analysis; Mission critical systems; Binary decision diagram; continuous-time Markov chain; hierarchical modeling; phased-mission system; reliability;
fLanguage
English
Journal_Title
Reliability, IEEE Transactions on
Publisher
ieee
ISSN
0018-9529
Type
jour
DOI
10.1109/TR.2007.903268
Filename
4298235
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