Estimating the common mean of several normal populations
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Publication:1242618
DOI10.1214/aos/1176343959zbMath0368.62018OpenAlexW2055182530MaRDI QIDQ1242618
Thomas E. jun. Norwood, Klaus Hinkelmann
Publication date: 1977
Published in: The Annals of Statistics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1214/aos/1176343959
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Shrinkage domination of some usual estimators of the common mean of several multivariate normal populations ⋮ Unbiased estimation of the variance of the graybill-deal estimator of the common mean of several normal populations ⋮ A generalized \(p\)-value approach to inference on common mean ⋮ Estimating common parameters of growth curve models under a quadratic loss ⋮ A note on second-order admissibility of the Graybill-Deal estimator of a common mean of several normal populations. ⋮ Estimating common parameters of growth curve models ⋮ On exact confidence intervals for the common mean of several normal populations ⋮ Bounded length confidence interval for a common mean ⋮ Confidence regions for the common mean vector of several multivariate normal populations ⋮ Classification into two normal populations with a common mean and unequal variances ⋮ On some aspects of estimation of a common mean of two independent normal populations ⋮ Functional asymptotic confidence intervals for a common mean of independent random variables ⋮ Shrinkage estimation for the mean of the inverse Gaussian population ⋮ Estimation of a common mean of several univariate inverse Gaussian populations ⋮ Estimation of the common mean of two univariate normal populations ⋮ Finite-sample properties of the Graybill-Deal estimator ⋮ Equivariant estimation of common mean of several normal populations ⋮ Supplementary test procedures for overall treatment effect ⋮ Uniformly better estimators with application in two-way designs ⋮ On estimating the common mean of several normal populations under the pitman closeness criterion ⋮ An improved confidence region for the common mean vector of two multivariate homoscedastic normal distributions ⋮ Exact confidence intervals for a common location of several truncated exponentials
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