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Journal of the American Statistical Association Volume 73, 1978 - Issue 362
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Theory and Method

Two (k + 1)-Decision Selection Procedures for Comparing k Normal Means with a Specified Standard

Robert E. Bechhofer School of Operations Research and Industrial Engineering, Cornell University, Ithaca, NY, 14853, USA
&
Bruce W. Turnbull School of Operations Research and Industrial Engineering, Cornell University, Ithaca, NY, 14853, USA
Pages 385-392 | Received 01 May 1975, Published online: 05 Apr 2012

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Shing Chih Tsai. (2011) Control-variate methods for comparison with a standard. Journal of Statistical Computation and Simulation 81:11, pages 1703-1716.
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Shing Chih Tsai & Jung Wei. (2011) Multinomial Selection for Comparison with a Standard. Communications in Statistics - Simulation and Computation 40:6, pages 926-947.
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Pinyuen Chen & Linda Rollin. (2004) A Two-Stage Selection and Testing Design for Comparing Several Normal Means with a Standard. Sequential Analysis 23:1, pages 75-101.
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Laura T. Bernhofen. (2000) Selecting the Best Population in Comparison with a Control: The Normal Case with Common Unknown Variance. American Journal of Mathematical and Management Sciences 20:3-4, pages 277-304.
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Edward Paulson. (1994) Sequential procedures for selecting the best one of k Koopman–Darmois populations. Sequential Analysis 13:3, pages 207-220.
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Bofinger Eve & Mengersen Kerrie. (1988) Simultaneous comparisons with a control and with the “best”. Communications in Statistics - Theory and Methods 17:5, pages 1507-1540.
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RandR. Wilcox. (1984) Selecting the Best Population, Provided it is Better than a Standard: The Unequal Variance Case. Journal of the American Statistical Association 79:388, pages 887-891.
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