A geometric process repair model for a two-component system with shock damage interaction

DOI10.1080/00207720903038010zbMath1292.93092OpenAlexW2061158060MaRDI QIDQ5494686

Yuan Lin Zhang, Guan Jun Wang

Publication date: 29 July 2014

Published in: International Journal of Systems Science (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00207720903038010

zbMATH Keywords

renewal processgeometric processreplacement policy \(N\)average cost rateshock damage interaction

Mathematics Subject Classification ID

Application models in control theory (93C95) Stochastic systems in control theory (general) (93E03)

Related Items (5)

On a random lead time and threshold shock model using phase‐type geometric processes ⋮ Operating characteristics of a failure counting group replacement policy ⋮ Modified iterative aggregation procedure for maintenance optimisation of multi-component systems with failure interaction ⋮ (n,N) type maintenance policy for multi-component systems with failure interactions ⋮ Extended optimal replacement policy for a two-unit system with failure rate interaction and external shocks

Cites Work

• Optimal replacement policies for a two-unit system with shock damage interaction
• Study of a multi-component system with failure interaction
• Geometric processes and replacement problem
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• Optimal age and block replacement policies for a multi-component system with failure interaction
• A repair replacement model
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• Study of two-component system with failure interaction
• A note on the optimal replacement problem
• A bivariate optimal replacement policy for a repairable system
• Block replacement policies for a two-component system with failure dependence
• A shock model with two-type failures and optimal replacement policy
• Analysis of a two-component series system with a geometric process model
• Replacement problems for a cold standby repairable system

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