Burn-in procedures for a generalized model

Journal of Applied Probability

Volumn 38, Issue 2, 2001, Pages 542-553

  Cha, Ji Hwan ^a  

^a Seoul National University   (South Korea)

Author keywords

Bathtub shaped failure rate; Burn in; General failure model; Optimal burn in; Replacement policy

Indexed keywords

EID: 0035612555     PISSN: 00219002     EISSN: None     Source Type: Journal    
DOI: 10.1239/jap/996986761     Document Type: Article

References (12)

1. BEICHELT, F. AND FISCHER, K. (1980). General failure model applied to preventive maintenance policies. IEEE Trans. Rel. 29, 39-41.
2. BLOCK, H. W. AND SAVITS, T. H. (1997). Burn-in. Statist. Sci. 12, 1-19.
3. CHA, J. H. (2000). On a better burn-in procedure. J. Appl. Prob. 37, 1099-1103.
4. CLAROTTI, C. A. AND SPIZZICHINO, F. (1991). Bayes burn-in decision procedures. Prob. Eng. Inf. Sci. 4, 437-445.
5. JENSEN, F. AND PETERSEN, N. E. (1982). Burn-in. John Wiley, New York.
6. MI, J. (1991). Optimal burn-in. Doctoral Thesis, Department of Statistics, University of Pittsburgh.
7. MI, J. (1994). Burn-in and maintenance policies. Adv. Appl. Prob. 26, 207-221.
8. MI, J. (1996). Minimizing some cost functions related to both burn-in and field use. Operat. Res. 44, 497-500.
9. NAKAGAWA, T. (1981). Generalized models for determining optimal number of minimal repairs before replacement. J. Operat. Res. Soc. Japan 24, 325-357.
10. NGUYEN, D. G. AND MURTHY, D. N. P. (1982). Optimal burn-in time to minimize cost for products sold under warranty. IIE Trans. 14, 167-174.
11. SHEU, S. H. (1998). A generalized age and block replacement of a system subject to shocks. Eur. J. Operat. Res. 108, 345-362.
12. SHEU, S. H. AND GRIFFITH, W. S. (1996). Optimal number of minimal repairs before replacement of a system subject to shocks. Naval Res. Logist. 43, 319-333.