Extended Optimal Replacement Policy for a Two-Unit System With Shock Damage Interaction PROJECT TITLE :Extended Optimal Replacement Policy for a Two-Unit System With Shock Damage InteractionABSTRACT:In this paper, we tend to contemplate a system consisting of 2 major units, A and B, each subject to two sorts of shocks that occur consistent with a non-homogeneous Poisson method. A sort II shock causes a whole system failure which is corrected by a replacement; and a kind I shock causes a unit A minor failure, that is rectified by a minimal repair. The shock sort likelihood is age-dependent. Every unit A minor failure ends up in a random amount of damage to unit B. Such a injury to unit B will be accumulated to a specified level of the whole system failure. Moreover, unit B with a cumulative harm of level z may become minor failed with chance π(z) at every unit A minor failure, and fixed by a minimal repair. We tend to consider a a lot of general replacement policy where the system is replaced at age T, or the Nth sort I shock, or 1st type II shock, or when the whole injury to unit B exceeds a specified level, whichever occurs 1st. We tend to verify the optimal policy of T* and N* to reduce the s-expected cost per unit time. We gift some numerical examples, and show that our model is that the generalization of many previous maintenance models within the literature. Did you like this research project? To get this research project Guidelines, Training and Code... Click Here facebook twitter google+ linkedin stumble pinterest Discrete Signal Processing on Graphs: Sampling Theory Adaptive Energy-Based Acoustic Sperm Whale Echolocation Click Detection