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Original Articles

A Sequential Screening Procedure

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Pages 229-234 | Published online: 09 Apr 2012

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Young Il Kwon & J. Bert Keats. (2002) Bayesian burn-in procedures for limited failure populations. International Journal of Production Research 40:11, pages 2547-2555.
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Herberts Tina & Jensen Uwe. (1999) Optimal stopping in a burn-in model. Communications in Statistics. Stochastic Models 15:5, pages 931-951.
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LAWRENCEM. LEEMIS & MARGARITA BENEKE. (1990) Burn-In Models and Methods: A Review. IIE Transactions 22:2, pages 172-180.
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S.K. Ashour & O.A. Shalaby. (1983) Estimating sample size with weibull failure. Series Statistics 14:2, pages 263-268.
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Saul B1umenthal & Laiitha Sanathanan. (1980) Estimation with truncated inverse binomial sampling. Communications in Statistics - Theory and Methods 9:10, pages 997-1017.
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Lalitha Sanathanan. (1977) Estimating the Size of a Truncated Sample. Journal of the American Statistical Association 72:359, pages 669-672.
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Saul Blumenthal & Richard Marcus. (1975) Estimating Population Size with Exponential Failure. Journal of the American Statistical Association 70:352, pages 913-922.
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Articles from other publishers (14)

Daniel Kurz, Horst Lewitschnig & Juergen Pilz. (2021) Flexible time reduction method for burn‐in of high‐quality products. Quality and Reliability Engineering International 37:6, pages 2900-2915.
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Terje Aven & Uwe JensenTerje Aven & Uwe Jensen. 2013. Stochastic Models in Reliability. Stochastic Models in Reliability 175 243 .
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Uwe Jensen & Fabio Spizzichino. 2004. Mathematical Reliability: An Expository Perspective. Mathematical Reliability: An Expository Perspective 207 229 .
Fabio Spizzichino. 1996. Reliability and Maintenance of Complex Systems. Reliability and Maintenance of Complex Systems 281 315 .
D. S. Bai & Y. I. Kwon. (1994) An economic sequential screening procedure for limited failure populations. Naval Research Logistics 41:4, pages 523-535.
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M. G. Iovino & F. Spizzichino. (1993) A probablistic analysis for an optimal screening problem. Journal of the Italian Statistical Society 2:3, pages 309-335.
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Y. Masuda, N. Miyawaki, U. Sumita & S. Yokoyama. (1989) A statistical approach for determining release time of software system with modular structure. IEEE Transactions on Reliability 38:3, pages 365-372.
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Yehuda Vardi. (2016) On a stopping time of Starr and its use in estimating the number of transmission sources. Journal of Applied Probability 17:1, pages 235-242.
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Stephen Stollmack. (2016) Comments On "the Mathematics of Behavioral Change". Evaluation Quarterly 3:1, pages 118-123.
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