A note on inclusion probability in ranked set sampling and some of its variations
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Publication:2384668
DOI10.1007/s11749-006-0009-7zbMath1119.62009OpenAlexW2062466649MaRDI QIDQ2384668
Hani M. Samawi, Mohammad Fraiwan Al-Saleh
Publication date: 10 October 2007
Published in: Test (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11749-006-0009-7
Related Items (17)
Inclusion probabilities in partially rank ordered set sampling ⋮ A Horvitz-Thompson Estimator of the Population Mean Using Inclusion Probabilities of Ranked Set Sampling ⋮ Rescaling bootstrap technique for variance estimation for ranked set samples in finite population ⋮ Design-based estimators of the distribution function in ranked set sampling with an application ⋮ Model‐based inference using judgement post‐stratified samples in finite populations ⋮ Ranked set sampling: its relevance and impact on statistical inference ⋮ Constructing quantile confidence intervals using extended simple random sample in finite populations ⋮ Two-stage cluster samples with ranked set sampling designs ⋮ Estimation of population mean and total in a finite population setting using multiple auxiliary variables ⋮ Unnamed Item ⋮ The Effectiveness of Multistage Ranked Set Sampling in Stratifying the Population ⋮ Ratio estimators based on a ranked set sample in a finite population setting ⋮ Post-stratified probability-proportional-to-size sampling from stratified populations ⋮ Ratio estimation of the population mean using auxiliary information in simple random sampling and median ranked set sampling ⋮ Recursive computation of inclusion probabilities in ranked-set sampling ⋮ Estimation of a finite population mean and total using population ranks of sample units ⋮ On multistage ranked set sampling for distribution and median estimation
Cites Work
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- Ranked Set Sampling Theory with Order Statistics Background
- Inferences on the Correlation Coefficient in Bivariate Normal Populations From Ranked Set Samples
- Controlled sampling using ranked set sampling
- Estimating the Population Mean Using Extreme Ranked Set Sampling
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