Exact solutions to the Behrens - Fisher problem: asymptotically optimal and finite sample efficient choice among

DOI10.1016/J.JSPI.2006.09.007zbMath1110.62025OpenAlexW1988051144WikidataQ30053425 ScholiaQ30053425MaRDI QIDQ880260

Haiyan Su, Enping (Shirley) Mai, Yan Ma, Edward J. Dudewicz

Publication date: 15 May 2007

Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jspi.2006.09.007

zbMATH Keywords

heteroscedasticityexact solutionsasymptotically optimal testscomparisonsBehrens - Fisher problemChapman procedureDudewicz - Ahmed procedureexact level testsfinite-sample efficiencyProkof'yev-Shishkin procedurerecommendations for practical usetesting equality of meanstests of hypothesestests with specified power

Mathematics Subject Classification ID

Parametric hypothesis testing (62F03) Statistical tables (62Q05) Asymptotic properties of parametric tests (62F05)

Related Items (6)

Glacier parameterization in SLAV numerical weather prediction model ⋮ Practical valid inferences for the two-sample binomial problem ⋮ ON THE SOLUTION OF A GENERALIZED BEHRENS-FISHER PROBLEM ⋮ ON THE SOLUTION OF A NON-CENTRAL BEHRENS-FISHER PROBLEM WITH A NON-ZERO POPULATION CORRELATION COEFFICIENT ⋮ A Comparison of Bayesian Models of Heteroscedasticity in Nested Normal Data ⋮ One-way ANOVA with Unequal Variances

Cites Work

• A conversation with Herman Chernoff
• Modern Statistical, Systems, and GPSS Simulation
• New Exact and Asymptotically Optimal Solution to the Behrens-Fisher Problem, with Tables
• An asymptotically optimal fixed-width confidence interval for the difference of two normal means
• New Exact and Asymptotically Optimal Heteroscedastic Statistical Procedures and Tables, II
• Some two Sample Tests
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