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Journal of Statistical Computation and Simulation Volume 18, 1983 - Issue 2-3
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Original Articles

A monte carlo study of the performance of a closed adaptive sequential procedure for selecting the best bernoulli population

Robert .E. Bechhofer School of Operations Research and Industrial Engineering, College of Engineering, Cornell University, New York, Ithaca, U.S.A
&
Thomas Frisardi School of Operations Research and Industrial Engineering, College of Engineering, Cornell University, New York, Ithaca, U.S.A
Pages 179-213 | Received 01 Oct 1982, Published online: 20 Mar 2007

Citations (5)

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Read on this site (3)

Robert E. Bechhofer. (1985) Selection and Ranking Procedures–Some Personal Reminiscences, and Thoughts about its Past, Present, and Future. American Journal of Mathematical and Management Sciences 5:3-4, pages 201-234.
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Christopher Jennison. (1984) On the expected sample size for the bechhofer kulkarni bernoulli selection procedure. Sequential Analysis 3:1, pages 39-49.
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Christopher Jennison. (1983) Equal probability of correct selection for bernoulli selection procedures. Communications in Statistics - Theory and Methods 12:24, pages 2887-2896.
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Articles from other publishers (2)

R.V. Kulkarni & V.G. Kulkarni. (1986) Optimal Bayes procedures for selecting the better of two Bernoulli populations. Journal of Statistical Planning and Inference 15, pages 311-330.
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Robert E. Bechhofer. (2006) An optimal sequential procedure for selecting the best bernoulli process—a review. Naval Research Logistics Quarterly 32:4, pages 665-674.
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