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• W1975205469 abstract "We consider a system consisting of two units (A and B), which is subject to two types of shocks (I and II) that occur according to a non-homogeneous Poisson process. The probabilities of these two shock types are age-dependent. Each type-I shock causes a minor failure of unit A, which can be corrected by a minimal repair. Meanwhile, this type of shock results in a certain amount of damage to unit B. These damages to unit B are accumulated to trigger a preventive replacement (PM) or a corrective replacement (CM) action. In addition, a minor failure for unit B with the cumulative damage of z will occur with probability at a type-I shock instant. Type-II shock is a major one that causes system replacement. We consider a two-dimensional PM policy, which prescribes that the system is preventively replaced at age T, or at the time when the total damage to unit B exceeds a prespecified level Z (but less than the failure level K where K > Z) or is replaced correctively at first type-II shock or when the total damage to unit B exceeds a failure level K, whichever occurs first. Thus, both PM and CM actions may be performed in our model. To minimise the expected cost per unit time, the optimal policy (, ) is derived analytically and determined numerically. We also show that our model is a generalisation of many previous maintenance models in the literature." @default.
• W1975205469 created "2016-06-24" @default.
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• W1975205469 date "2015-02-05" @default.
• W1975205469 modified "2023-10-14" @default.
• W1975205469 title "Extended preventive replacement policy for a two-unit system subject to damage shocks" @default.
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• W1975205469 doi "https://doi.org/10.1080/00207543.2015.1005250" @default.
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