Inferences on linear combinations of normal means with unknown and unequal variances
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Publication:2257029
DOI10.1007/S13171-013-0041-0zbMath1306.62078OpenAlexW2018312875MaRDI QIDQ2257029
Publication date: 23 February 2015
Published in: Sankhyā. Series A (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s13171-013-0041-0
Jensen's inequalitynormal distributionconfidence interval\(p\)-valueDirichlet distributionunequal variancesBehrens-Fisherone-way layouthypothesis test procedure
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Cites Work
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- A solution to the multivariate behrens-fisher problem
- A Studentized permutation test for the non-parametric Behrens-Fisher problem
- A Bayesian solution to the multivariate Behrens-Fisher problem
- A Bayesian analysis of some nonparametric problems
- CONFIDENCE INTERVALS UTILIZING PRIOR INFORMATION IN THE BEHRENS-FISHER PROBLEM
- Pairwise comparisons of means under realistic nonnormality, unequal variances, outliers and equal sample sizes
- A Revisit to the Behrens–Fisher Problem: Comparison of Five Test Methods
- A Comparison of Procedures for Multiple Comparisons of Means with Unequal Variances
- Bounds on the Distribution Functions of the Behrens-Fisher Statistic
- Some Inequalities for Central and Non-Central Distributions
- Joint confidence intervals for all linear functions of means in the one-way layout with unknown group variances
- Adjusting O'Brien's Test to Control Type I Error for the Generalized Nonparametric Behrens–Fisher Problem
- THE USE OF RANGE IN PLACE OF STANDARD DEVIATION IN THE t-TEST
- POWER OF THE MODIFIED t-TEST (u-TEST) BASED ON RANGE
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