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Optimal Minimal Maintenance of Multistage Degraded System with Repairs
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Magdi S. Moustafa
Veröffentlicht/Copyright:
11. März 2010
Abstract
A Markov model is considered to calculate the steady state availability of a system which may adopt several stages of degradation and is subject to random failures at each stage of degradation. Minimal maintenance and partial repairs restore the system to the previous degraded stage and to the operational stage just before failure, respectively. Overhaul repair returns the system to “as good as new” after degradation failure. Finally, the mean time to minimal maintenance minimizing the unavailability is determined.
Published Online: 2010-03-11
Published in Print: 2002-April
© Heldermann Verlag
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Artikel in diesem Heft
- Optimal Minimal Maintenance of Multistage Degraded System with Repairs
- Performability of Two Modules in Series
- Process Targeting for Optimal Capability when the Product is Subject to Degradation
- Optimal np Control Charts with Variable Sample Sizes or Variable Sampling Intervals
- A Process Control Plan with Two-Phase Inspection
- A Note on Selecting Target and Process Capability Index Based on Fuzzy Optimization
- Prediction Intervals, Tolerance Intervals and Standards in Quality Control - Part 1
- Comparison of Semi-Economic and -R Control Charts for Non-Ageing and Ageing Process
- Modelling of Explosives Sensitivity Part 1: The Bruceton Method
Artikel in diesem Heft
- Optimal Minimal Maintenance of Multistage Degraded System with Repairs
- Performability of Two Modules in Series
- Process Targeting for Optimal Capability when the Product is Subject to Degradation
- Optimal np Control Charts with Variable Sample Sizes or Variable Sampling Intervals
- A Process Control Plan with Two-Phase Inspection
- A Note on Selecting Target and Process Capability Index Based on Fuzzy Optimization
- Prediction Intervals, Tolerance Intervals and Standards in Quality Control - Part 1
- Comparison of Semi-Economic and -R Control Charts for Non-Ageing and Ageing Process
- Modelling of Explosives Sensitivity Part 1: The Bruceton Method
