An improvement on paulson's procedure for selecting the poprlation with the largest mean from k normal populations with a common unknown variance

DOI10.1080/07474949108836222zbMath0744.62032OpenAlexW2017740828MaRDI QIDQ4713796

Mark E. Hartmann

Publication date: 25 June 1992

Published in: Sequential Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/07474949108836222

zbMATH Keywords

simulation studiescommon unknown varianceindifference-zone approachlargest population meanelimination proceduresnormal means selection

Mathematics Subject Classification ID

Statistical ranking and selection procedures (62F07)

Related Items (9)

A Fully Sequential Elimination Procedure for Indifference-Zone Ranking and Selection with Tight Bounds on Probability of Correct Selection ⋮ A SEQUENTIAL PROCEDURE WITH ELIMINATION FOR PARTITIONING A SET OF NORMAL POPULATIONS HAVING A COMMON UNKNOWN VARIANCE ⋮ Algorithm for Calculating the Initial Sample Size in a Fully Sequential Ranking and Selection Procedure ⋮ Considering sample means in Rinott's procedure with a Bayesian approach ⋮ Fully sequential procedures for comparing constrained systems via simulation ⋮ Selection Procedures for Simulations with Multiple Constraints under Independent and Correlated Sampling ⋮ A sequential procedure for neighborhood selection-of-the-best in optimization via simulation ⋮ Pareto set estimation with guaranteed probability of correct selection ⋮ The Local Time Method for Targeting and Selection

Cites Work

• Sequential analysis. Tests and confidence intervals
• Note on Anderson's sequential procedures with triangular boundary
• A comparison of the performances of procedures for selecting the normal population having the largest mean when the populations have a common unknown variance
• An improvement on paulson s sequential ranking procedure
• A Sequential Procedure for Selecting the Population with the Largest Mean from $k$ Normal Populations
• Likelihood Ratio Computations of Operating Characteristics
• An Extension of Paulson's Selection Procedure
• A Comparison of the Asymptotic Expected Sample Sizes of Two Sequential Procedures for Ranking Problem
• A Single-Sample Multiple Decision Procedure for Ranking Means of Normal Populations with known Variances

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