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In the paper we present a very simple method for finding an approximately optimal strategy of inspections of an equipment whose failures are not directly observable. The optimal inspection interval can be found with a limited amount of information using simple computational methods. We consider also the impact of imprecise input information on the computed values of optimal inspection periods. In such a case we describe imprecise numerical information by fuzzy sets, arriving at the imprecise (fuzzy) optimal inspection interval.
Słowa kluczowe
Czasopismo
Rocznik
Tom
Strony
123--132
Opis fizyczny
Bibliogr. 20 poz.
Twórcy
autor
- Systems Research Institute, Warsaw, Poland
Bibliografia
- 1. Baker, M.J.C.: How often should a machine be inspected?, International Journal of Quality and Reliability Management, vol.4 (1990), No.4, 14-18.
- 2. Barlow, R.E., L.C. Hunter, F. Proschan: Optimum checking procedures. In: Proc. of the Seventh National Symposium on Reliability and Quality Control (1960), vol.9, 485-495.
- 3. Barlow, R.E., L.C. Hunter, F.Proschan: Optimum checking procedures. Journal of SIAM, vol. 11 (1963), 1078-1095.
- 4. Canestrelli E., Giove S. (1991). Minimizing a fuzzy function. In: Interactive Fuzzy Optimization, M.Fedrizzi, J.Kacprzyk, and M.Roubens (Eds.), Lecture Notes in Economics and Mathematical Systems, Springer-Verlag, Berlin, 1991, 30-35.
- 5. Chung, K.-J.: A note on the inspection interval of a machine. International Journal of Quality and Reliability Management, vol.10 (1993), No.3, 71-73.
- 6. Coleman, J.J., I.J. Abrams: Mathematical models for operational readiness. Operations Research, vol. 10 (1962), 126-138.
- 7. Collani von, E.: On the choice of optimal sampling intervals to maintain current control of a process. In: Frontiers in Statistical Quality Control, Lenz, H.-J., et al. (Eds.), Physica Verlag, Wuerzburg, 1981, 38-44.
- 8. Collani von, E.: The economic design of control charts. B.G.Teubner, Stuttgart, 1989.
- 9. Dubois, D., Prade, H.: Operations on Fuzzy Numbers. Int. J. Syst. Sci., vol.9 (1978), 613-626.
- 10. Dubois, D., Prade, H.: Fuzzy Sets and Systems. Theory and Applications. Academic Press, New York, 1980.
- 11. Hariga, M.A.: A maintenance inspection model for a single machine with general failure distribution. Microelectronics and Reliability, vol.36 (1996), 353-358.
- 12. Hryniewicz, O.: Approximately optimal economic process control for a general class of control procedures. In: Frontiers in Statistical Quality Control IV. Eds. H.J. Lenz, et al., Physica Verlag, 1992, 201-215.
- 13. Kamins, M.: Determining checkout intervals for systems subject to random failures. RAND Corporation, RM-2578, Santa Monica, CA (1960).
- 14. Menipaz, E.: On economically based quality control decisions. European Journal of Operational Research, vol.2 (1978), 246-256.
- 15. Munford, A.G., Shahani, A.K.: A nearly optimal inspection policy. Operational Research Quarterly, vol.23 (1972), 373-379.
- 16. Munford, A.G., Shahani, A.K.: An inspection policy for the Weibull case. Operational Research Quarterly, vol.24 (1973), 453-458.
- 17. Nakagawa, T., Yasui, K.: Approximate calculation of optimal inspection times. Journal of the Operational Research Society, vol.31, 851-853.
- 18. Savage, I.R.: Cycling. Naval Research Logistic Qurterly, vol.3 (1956), 163 -175.
- 19. Tadikamalla, P.R.: An inspection policy for the gamma failure distribution. Operational Research Quarterly, vol.30, p. 77-80, 1979
- 20. Vaurio, J.K.: A note on optimal inspection intervals. International Journal of Quality and Reliability Management, vol.11, No.6, p. 65-68, 1994
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-11eabd2b-b456-42bc-a02c-8f62b7dbaf82