DocumentCode
3156441
Title
Comparison of two graphical models approaches for the modelling of multi-components system´s reliability
Author
Donat, Roland ; Bouillaut, Laurent ; Neji, Abdelmoez ; Aknin, Patrice
Author_Institution
French Nat. Inst. for Transp. & Safety Res., Noisy-le-Grand, France
fYear
2009
fDate
6-9 July 2009
Firstpage
1261
Lastpage
1266
Abstract
Reliability analysis is an integral part of system design and operating. Moreover, it can be an input to optimize maintenance policies. Recently, Bayesian Networks (BN) and Dynamic Bayesian Networks (DBN) have been proved relevant to represent complex systems and perform reliability studies. The major drawback of this approach comes from the constraint on the state sojourn times which are necessarily exponentially distributed, as in usual markovian approaches. Therefore, a new formalism was previously introduced in the literature to avoid this constraint: the Graphical Duration Models (GDM). This paper aims to quantify the reliability estimation error due to an exponential approximation when the system follows other kinds of sojourn time´s distributions. Finally results obtained by DBN and GDM will be compared.
Keywords
Markov processes; approximation theory; belief networks; estimation theory; large-scale systems; reliability theory; DBN; GDM; Markovian approaches; complex systems; dynamic Bayesian networks; exponential approximation; graphical duration models; multicomponents system reliability; optimize maintenance policy; reliability analysis; reliability estimation error; system design; Bayesian methods; Degradation; Estimation error; Exponential distribution; Graphical models; Maintenance; Random variables; Reliability; System analysis and design; Transportation; Bayesian Network; Maintenance; Markov models; Probabilistic Graphical Models; Reliability; Semi-Markov process;
fLanguage
English
Publisher
ieee
Conference_Titel
Computers & Industrial Engineering, 2009. CIE 2009. International Conference on
Conference_Location
Troyes
Print_ISBN
978-1-4244-4135-8
Electronic_ISBN
978-1-4244-4136-5
Type
conf
DOI
10.1109/ICCIE.2009.5223908
Filename
5223908
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