Sequential estimation of a linear function of mean vectors

DOI10.1080/07474948908836188zbMath0689.62067OpenAlexW2055956999MaRDI QIDQ3031800

Nitis Mukhopadhyay, S. Liberman

Publication date: 1989

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

Full work available at URL: https://doi.org/10.1080/07474948908836188

zbMATH Keywords

simultaneous diagonalizationellipsoidal conficence regionslinear function of mean vectorsstudentized minimum chi-square distributionstwo-stabe procedure

Mathematics Subject Classification ID

Parametric tolerance and confidence regions (62F25) Sequential estimation (62L12)

Related Items (10)

Asymptotic Second-Order Efficiency of a Two-Stage Procedure for Estimating a Linear Function of Normal Means ⋮ Asymptotic Second-Order Efficiency for Multivariate Two-Stage Estimation of a Linear Function of Normal Mean Vectors ⋮ TWO-STAGE ESTIMATION OF A LINEAR FUNCTION OF NORMAL MEANS WITH SECOND-ORDER APPROXIMATIONS ⋮ On Behrens-Fisher problem for continuous time Gaussian processes ⋮ Estimation for an adaptive allocation design ⋮ Purely sequential bounded-risk point estimation of the negative binomial means under various loss functions: Multi-sample problems ⋮ Two_stage procedures for estimating a linear function of multinormal mean vectors ⋮ On sequential comparisons of means of first-order autoregressive models ⋮ On Two-Stage Confidence Interval Procedures and Their Comparisons for Estimating the Difference of Normal Means ⋮ Sequential sampling methodologies for comparing strata means^∗

Cites Work

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• Sequential Estimation of a Linear Function of Means of Three Normal Populations
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• On the smallest of several correlated F statistics
• Some two Sample Tests
• TWO-STAGE PROCEDURES FOR ESTIMATING THE DIFFERENCE BETWEEN MEANS
• A Two-Sample Test for a Linear Hypothesis Whose Power is Independent of the Variance
• On Solutions of the Behrens-Fisher Problem, Based on the $t$-Distribution

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