Analysis of burn-in time using the general law of reliability

Microelectronics Reliability

Volumn 42, Issue 12, 2002, Pages 1967-1974

  Baskin, E M ^a  

^a Belomorskaja   (Russian Federation)

Author keywords

[No Author keywords available]

Indexed keywords

ERROR ANALYSIS; FAILURE ANALYSIS; MATHEMATICAL MODELS; PARAMETER ESTIMATION; RELIABILITY THEORY;

BATHTUB-SHAPED FAILURE RATES;

MICROELECTRONICS;

EID: 0036890946     PISSN: 00262714     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0026-2714(02)00244-5     Document Type: Article

References (24)

1. Glaser R.E. Bathtub and related failure rate characterizations. JASA. 75:1980;667-672.
2. Griffith W.S. Representation of distributions having monotone or bathtub-shaped failure rates. IEEE Trans. Reliab. R. 31:1982;95-96.
3. Guess F.M., Park D.H. Modeling discrete bathtub and upside-down bathtub mean residual-life functions. IEEE Trans. Reliab. R. 37:1988;545-554.
4. Haupt E., Schabe H. A new model for a lifetime distribution with bathtub shaped failure rate. Microelectron. Reliab. 32:1992;633-639.
5. Hjorth U. A reliability distribution with increasing decreasing constant and bathtub-shaped failure rates. Technometrics. 17:1980;99-107.
6. Rajarshi S., Rajarshi M.B. Bathtub distribution: a review. Comm. Stat. - Series A: Theor. Meth. 17:1988;2597-2621.
7. Muldholkar G.S., Srivastava D.K. Exponentiated Weibull family for analyzing bathtub failure rate data. IEEE Trans. Reliab. R. 42:1993;299-303.
8. Smith R.E. Weibull regression for reliability data. Reliab. Eng. Syst. Safety. 34:1991;55-77.
9. Ryerson C.M. The reliability bathtub curve is vigorously alive. Proceedings of the Annual Reliability and Maintainability Symposium. 1982;313-316 IEEE, NJ, USA.
10. Smith R.L., Dietrich D.L. The bathtub curve: an alternative explanation. Proceedings of the Annual Reliability and Maintainability Symposium. 1994;241-247 IEEE, NJ, USA.
11. Jensen F., Petersen N.E. Burn-in: an engineering approach to the design and analysis of burn-in procedures. 1982;Wiley, New York.
12. Xie M., Lai C.D. Reliability analysis using an additive Weibull model with bathtub-shaped failure rate function. Reliab. Eng. Syst. Safety. 52:1995;87-93.
13. Aarset M.V. How to identify a bathtub a hazard rate? IEEE Trans. Reliab. 36:1987;106-108.
14. Wang F.K. A new model with bathtub-shaped failure rate using an additive Burr XII distribution. Reliab. Eng. Syst. Safety. 70(3):2000;305-312.
15. Bergman B., Klefsjo B. A graphical method applicable to age replacement problems. IEEE Trans. Reliab. 31:1982;478-481.
16. Akaike H. A new look at statistical model identification. IEEE Trans. Automat. Control. 19:1974;716-723.
17. Baskin E.M. About smoothing characteristics of reliability by Laguerre polynomials. Proc. Acad. Sci. USSR: A. Ser. Eng. Cybernet. 5:1971;79-82.
18. Baskin E.M. Approximation of the laws of reliability by Laguerre generalized polynomials. Proc. Acad. Sci. USSR: A. Ser. Eng. Cybernet. 5:1973;90-93.
19. Baskin E.M. The fit of an empirical distributions in reliability theory. Trans. VNIIEM. 43:1975;104-112.
20. Baskin E.M., Givartovskaja N.A. Evaluations of reliability of electromechanical items by results of truncated testings. Proc. High. School: A. Ser. Electromech. (6):1982;700-709.
21. Baskin E.M. Methodology for creating "rejuvenating" devices. Microelectron. Reliab. 38(4):1998;531-537.
22. Baskin E.M. New general goodness-of-fit. Reliab. Control Qual. 11:1999;43-55.
23. Baskin E.M. Comparison of power of some general goodness-of-fit tests. In: The Proceedings of the 2002 Eighth International Conference on Reliability and Quality in Design, Anaheim, California, August 7-9, in press.
24. Baskin E.M. The general law of reliability and classification of the reliability laws. J Appl Stat [submitted for publication].