Most powerful rank tests for perfect rankings

DOI10.1016/j.csda.2012.11.012zbMath1365.62153OpenAlexW1971713800MaRDI QIDQ2361233

Le Wang, Jesse C. Frey

Publication date: 30 June 2017

Published in: Computational Statistics and Data Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.csda.2012.11.012

zbMATH Keywords

Neyman-Pearson lemmaimperfect rankingsranked-set sampling

Mathematics Subject Classification ID

Nonparametric hypothesis testing (62G10) Sampling theory, sample surveys (62D05)

Related Items (13)

Exponentially tilted empirical distribution function for ranked set samples ⋮ EDF-based goodness-of-fit tests for ranked-set sampling ⋮ Homogeneity test based on ranked set samples ⋮ New distribution function estimators and tests of perfect ranking in concomitant-based ranked set sampling ⋮ Perfect ranking test in moving extreme ranked set sampling ⋮ Variance estimation in ranked set sampling using a concomitant variable ⋮ Tests of perfect judgment ranking using pseudo-samples ⋮ Mallows' models for imperfect ranking in ranked set sampling ⋮ An omnibus two-sample test for ranked-set sampling data ⋮ Estimation of mean residual life based on ranked set sampling ⋮ Some nonparametric tests of perfect judgment ranking for judgment post stratification ⋮ An algorithm with applications in ranked-set sampling ⋮ A more efficient mean estimator for judgement post-stratification

Cites Work

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• A Jonckheere-Terpstra-type test for perfect ranking in balanced ranked set sampling
• Ranked set sampling. Theory and applications
• Parametric ranked set sampling
• Some simple nonparametric methods to test for perfect ranking in ranked set sampling
• Ranked set sampling: an approach to more efficient data collection
• On unbiased estimates of the population mean based on the sample stratified by means of ordering
• Ranked-set sample nonparametric quantile confidence intervals
• Ranked Set Sampling Theory with Order Statistics Background
• Characterization of a Ranked-Set Sample with Application to Estimating Distribution Functions
• Nonparametric Two-Sample Procedures for Ranked-Set Samples Data
• A New Ranked Set Sample Estimator of Variance
• Nonparametric Tests for Perfect Judgment Rankings
• A note on a probability involving independent order statistics

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