Volume : IX, Issue : II, February - 2020
An Optimal replacement problem for a deteriorating system with increasing repair times using Arithmetic Geometric Processes
Dr. B. Venkata Ramudu, Dr. G. S. Devasena
Abstract :
In this paper, an optimal maintenance policy for a reparable deteriorating system subject to random shocks is considered. An explicit expression for the long–term average cost per unit time under a threshold type replacement policy is determined by assuming that the successive repair time form an increasing arithmetic–geometric process and the failure mechanism by a generalized –shock process and minimized the long run average cost per unit time such that an optimal replacement policy N* is obtained analytically. Finally, numerical results are provided to strengthen the obtained theoretical results.
Keywords :
Working Reward cost Renewal theorem Replacement Poisson process Exponential process arithmetic–geometric process δ–Shock model.
Article:
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DOI : 10.36106/ijsr
Cite This Article:
AN OPTIMAL REPLACEMENT PROBLEM FOR A DETERIORATING SYSTEM WITH INCREASING REPAIR TIMES USING ARITHMETIC GEOMETRIC PROCESSES, Dr. B. Venkata Ramudu, Dr. G.S. Devasena INTERNATIONAL JOURNAL OF SCIENTIFIC RESEARCH : Volume-9 | Issue-2 | February-2020
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AN OPTIMAL REPLACEMENT PROBLEM FOR A DETERIORATING SYSTEM WITH INCREASING REPAIR TIMES USING ARITHMETIC GEOMETRIC PROCESSES, Dr. B. Venkata Ramudu, Dr. G.S. Devasena INTERNATIONAL JOURNAL OF SCIENTIFIC RESEARCH : Volume-9 | Issue-2 | February-2020
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