Welch's Approximate Solution for the Behrens-Fisher Problem

DOI10.2307/1269775zbMath0649.62025OpenAlexW1980104166MaRDI QIDQ3795056

J. C. W. Rayner, D. J. Best

Publication date: 1987

Published in: Technometrics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/1269775

zbMATH Keywords

likelihood ratio testsizeWald statisticBehrens-Fisher problempower comparisonpower studyscore statisticspooled t testV testweakly optimal tests

Mathematics Subject Classification ID

Parametric hypothesis testing (62F03)

Related Items (15)

Geodesic hypothesis testing for comparing location parameters in elliptical populations ⋮ Tests based on monte carlo simulations conditioned on maximum likelihood estimates of nuisance parameters ⋮ Improved bounds on weak \(\varepsilon\)-nets for convex sets ⋮ The two-sample t test versus satterthwaite's approximate f test ⋮ A comparison of power approximations for satterthwaite's test ⋮ Pairwise comparisons for Levene-style variability parameters ⋮ Statistical aspects of linkage analysis in interlaboratory studies ⋮ Coefficients of lee-gurland two-sample test on normal means ⋮ Studentized permutation tests for non-i.i.d. hypotheses and the generalized Behrens-Fisher problem ⋮ A simulation study of a new family of test statistics for the Behrens‐Fisher problem ⋮ A Monte-Carlo comparison of Studentized bootstrap and permutation tests for heteroscedastic two-sample problems ⋮ Modified ANOVA for Unequal Variances ⋮ Testing on the common mean of normal distributions using Bayesian methods ⋮ Testing equality of two negative binomial means in presence of unequal over-dispersion parameters: a Behrens–Fisher problem analog ⋮ Rough Ensemble Classifier: A Comparative Study

Uses Software

• MINITAB

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