Suggested procedure for preventive maintenance policy

Microelectronics Reliability

Volumn 37, Issue 8, 1997, Pages 1173-1177

  El Damcese, M A ^a  

^a Tanta University   (Egypt)

Author keywords

[No Author keywords available]

Indexed keywords

COST EFFECTIVENESS; MAINTENANCE; OPTIMIZATION;

PREVENTIVE MAINTENANCE (PM);

MICROELECTRONICS;

EID: 0031209756     PISSN: 00262714     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0026-2714(96)00300-9     Document Type: Article

References (10)

1. Line, P. M., Leon, B. J. and Huang, T. C., A new algorithm for symbolic system reliability analysis. IEEE Trans. Reliab., April 1976, R-25.
2. Tiwari, R. K. and Verma, M., An algebraic technique for reliability evaluation. IEEE Trans. Reliab., Oct. 1980, R-29.
3. Huang, M., A new probability formula for symbolic reliability analysis of systems. Teaching and Research Group, Beijing Institute of Technology, Beijing, 1983.
4. Fong, C. C. and Buzacott, J. A., An algorithm for symbolic reliability computation with path-sets or cut-sets. IEEE Trans. Reliab., April 1987, R-36.
5. Shen, K. and Xie, M., On the increase of system reliability by parallel redundancy. IEEE Trans. Reliab., Dec. 1990, 39.
6. Kahn, N. M. and Gupta, A., Optimal PM intervals for a series system. IEEE Trans. Reliab., Oct. 1983, R-32.
7. Sherwin, P. J., Improved schedules by using data collected under PM. IEEE Trans. Reliab., Oct. 1984, R-33.
8. Canfield, R. V., Cost optimization of periodic preventive maintenance. IEEE Trans. Reliab., Apr. 1986, R-35.
9. Fault Tree Handbook, 1981. US Nuclear Regulatory Commission.
10. Handbook of Mathematical Functions. National Bureau of Standards, Applied Mathematics Series 55, eds Abramowitz and Stegun, June 1964.