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Catalogue : Details

Konstantin Machleidt

Preventive maintenance of Safety-related Systems – modeling, analysis, and optimization

Präventive Instandhaltung sicherheitsbezogener Systeme – Modellierung, Analyse und Optimierung

ISBN:978-3-8440-4151-4
Series:Automatisierungstechnik
Keywords:Functional safety; safety-related systems; probabilistic modeling; preventive maintenance; probability of dangerous failure on demand
Type of publication:Thesis
Language:English
Pages:158 pages
Figures:76 figures
Weight:233 g
Format:21 x 14,8 cm
Binding:Paperback
Price:48,80 € / 61,00 SFr
Published:January 2016
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Abstract:Safety-related Systems (SRS) protect from the unacceptable risk resulting from failures of technical systems. The average probability of dangerous failure on demand (PFD) of these SRS in low demand mode is limited by standards. Probabilistic models are applied to determine the average PFD and verify the specified limits. In this thesis an effective framework for probabilistic modeling of complex SRS is provided. This framework enables to compute the average, instantaneous, and maximum PFD. In SRS, preventive maintenance (PM) is essential to achieve an average PFD in compliance with specified limits. PM intends to reveal dangerous undetected failures and provides repair if necessary. The introduced framework pays special attention to the precise and detailed modeling of PM. Multiple so far neglected degrees of freedom of the PM are considered, such as two types of elementwise PM at arbitrarily variable times. As shown by analyses, these degrees of freedom have a significant impact on the average, instantaneous, and maximum PFD. The PM is optimized to improve the average or maximum PFD or both. A well-known heuristic nonlinear optimization method (Nelder-Mead method) is applied to minimize the average or maximum PFD or a weighted trade-off. A significant improvement of the objectives and an improved protection are achieved. These improvements are achieved via the available degrees of freedom of the PM and without additional effort. Moreover, a set of rules is presented to decide for a given SRS if significant improvements will be achieved by optimization of the PM. These rules are based on the well-known characteristics of the SRS. The presented rules aim to support the decision whether the optimization is advantageous for a given SRS and if it should be applied or not.