A weighted generalization of the Mann-Whitney-Wilcoxon statistic
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Publication:1598708
DOI10.1016/S0378-3758(01)00111-2zbMath0989.62027MaRDI QIDQ1598708
Publication date: 28 May 2002
Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)
polynomialsU-statisticsigned rank testWilcoxon signed rank statisticPitman asymptotic efficacyMann-Whitney-Wilcoxon statisticrank sum test
Related Items (8)
An Adaptive Test for the Two-Sample Location Problem Based onU-Statistics ⋮ Max-type rank tests, \(U\)-tests, and adaptive tests for the two-sample location problem -- an asymptotic power study ⋮ Somec-sample rank tests of homogeneity against ordered alternatives based on U-statistics ⋮ A New Class of Distribution-Free Tests for Location Parameters ⋮ An Adaptive Test for the Two-Sample Scale Problem Based onU-Statistics ⋮ SUB-SAMPLE MANN–WHITNEY–WILCOXON TEST ⋮ A data-adaptive methodology for finding an optimal weighted generalized Mann-Whitney-Wilcoxon statistic ⋮ Adaptive Procedures for the Wilcoxon–Mann–Whitney Test: Seven Decades of Advances
Cites Work
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- A class of two-sample tests for location based on sub-sample medians
- Generalizing the mann-whitney-wilcoxon statistic
- A generalized wilcoxon-mann-whitney statistic
- On a Test of Whether one of Two Random Variables is Stochastically Larger than the Other
- A Method of Testing the Hypothesis that Two Samples are from the Same Population
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