Nonparametric tests for homogeneity of scale against ordered alternatives
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Publication:1167494
DOI10.1007/BF02481031zbMath0491.62039OpenAlexW2103555937MaRDI QIDQ1167494
Publication date: 1982
Published in: Annals of the Institute of Statistical Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02481031
asymptotic normalitylocal alternativesefficiency comparisonsChernoff-Savage type statisticshypothesis of homogeneitymaximum Pitman efficiencyordered scale alternativesseveral sample scale problemU-type statisticsweighted rank statistics
Related Items (11)
A Class of Outlier Resistant Distribution-Free Tests for Testing Homogeneity Against Ordered Scale Alternatives ⋮ A general class of non parametric tests for comparing scale parameters ⋮ Nonparametric multiple sample scale testing using U-statistics ⋮ The unbiased nonparametric test and its moment generating function for the ordered alternative ⋮ Distribution-free test for homogeneity against ordered alternatives ⋮ Testing Homogeneity of Scale Parameters Against Ordered Alternatives Using Hodges-Lehmann Estimators ⋮ A new class of distribution free procedures for testing homogeneity of scale parameters against ordered alternatives ⋮ A class of k-sample distribution-free tests for location against ordered alternatives ⋮ A new class of distribution-free tests for testing ordered location parameters based on sub-samples ⋮ A class of nonparametric tests for testing homogeneity of variances against ordered alternatives based on subsample extrema ⋮ A New Class of Distribution-Free Tests for Location Parameters
Cites Work
- Multisample and multivariate nonparametric tests based on U statistics and their asymptotic efficiencies
- Some distribution‐free K‐sample rank tests of homogeneity against ordered alternatives
- Testing Homogeneity Against Ordered Alternatives
- A DISTRIBUTION-FREE k-SAMPLE TEST AGAINST ORDERED ALTERNATIVES
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