Citations (16)
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Read on this site (11)
Elena M. Buzaianu, Pinyuen Chen & Lifang Hsu. (2022) Selecting among treatments with two Bernoulli endpoints. Communications in Statistics - Theory and Methods 0:0, pages 1-21.
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Pinyuen Chen & Lifang Hsu. (2021) A curtailed selection procedure for comparing Bernoulli outcomes with a control. Journal of Biopharmaceutical Statistics 31:1, pages 14-24.
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Khursheed Alam &
K.B. Kulasekera. (1993) A nonparametric sequential selection procedure. Sequential Analysis 12:3-4, pages 271-288.
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J. A. Bather &
D. S. Coad. (1992) Sequential procedures for comparing several medical treatments. Sequential Analysis 11:4, pages 339-376.
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Pinyuen Chen. (1988) Closed inverse sampling procedure for selecting the largest multinomial cell probability. Communications in Statistics - Simulation and Computation 17:3, pages 969-994.
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H.A. David &
D.M. Andrews. (1987) Closed adaptive sequential paired-comparison selection procedures. Journal of Statistical Computation and Simulation 27:2, pages 127-141.
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Guido. Giani. (1987) Designing selection experiments with bernoulli populations. Communications in Statistics - Simulation and Computation 16:2, pages 535-549.
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Robert E. Bechhofer & David M. Goldsman. (1986) Truncation of the bechhofer-kiefer-sobel sequential procedure for selecting the multinomial event which has the largest probability (ii): extended tables and an improved procedure. Communications in Statistics - Simulation and Computation 15:3, pages 829-851.
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AjitC. Tamhane. (1985) Some Sequential Procedures for Selecting the Better Bernoulli Treatment by Using a Matched Samples Design. Journal of the American Statistical Association 80:390, pages 455-460.
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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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Robert E. Bechhofer & Radhika V. Kulkarni. (1984) Closed sequential procedures for selecting the multinomial events which have the largest probabilities. Communications in Statistics - Theory and Methods 13:24, pages 2997-3031.
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Articles from other publishers (5)
Elena M. Buzaianu, Pinyuen Chen & Lifang Hsu. (2021) A Curtailed Procedure for Selecting Among Treatments With Two Bernoulli Endpoints. Sankhya B 84:1, pages 320-339.
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David Goldsman. 2015. The Operations Research Revolution. The Operations Research Revolution
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P. W. Jones & S. A. Madhi. (1988) Some sequential Bernoulli selection procedures with modified Bechhofer-Kulkarni stopping rules. Statistical Papers 29:1, pages 301-308.
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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. (1985) 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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