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Periodic and sequential preventive maintenance policies

Published online by Cambridge University Press:  14 July 2016

Toshio Nakagawa
Toshio Nakagawa*
Affiliation:
Meijo University
*
∗Postal address: Meijo University, Department of Mathematics, Tenpaku-cho, Tenpaku-ku, Nagoya 468, Japan.
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Abstract

This paper considers periodic and sequential preventive maintenance (PM) policies for the system with minimal repair at failure: the PM is done (i) at periodic times kx and (ii) at constant intervals xk (k = 1, 2, ···, N). The system has a different failure distribution between PM'S and is replaced at the Nth PM. The optimal policies which minimize the expected cost rates are discussed. The optimal x and N of periodic PM and {xk} of sequential PM are easily computed in a Weibull distribution case.

Keywords

MINIMAL REPAIROPTIMAL POLICYWEIBULL DISTRIBUTION
Type
Short Communications
Information
Journal of Applied Probability , Volume 23 , Issue 2 , June 1986 , pp. 536 - 542
Copyright
Copyright © Applied Probability Trust 1986 

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References

[1] Barlow, R. E. and Hunter, L. C. (1960) Optimum preventive maintenance policies. Operat. Res. 9, 90–100.Google Scholar
[2] Barlow, R. E. and Proschan, F. (1965) Mathematical Theory of Reliability. Wiley, New York.Google Scholar
[3] Nakagawa, T. (1980) A summary of imperfect preventive maintenance policies with minimal repair. R.A.I.R.O. Operat. Res. 14, 249–255.Google Scholar
[4] Nakagawa, T. (1981) A summary of periodic replacement with minimal repair at failure. J. Operat. Res. Soc. Japan 24, 213–227.Google Scholar
[5] Nakagawa, T. (1984) Optimal number of units for a parallel system. J. Appl. Prob. 21, 431–436.Google Scholar