Estimation of finite population mean in randomized response surveys
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Publication:1826242
DOI10.1016/0378-3758(89)90044-XzbMath0685.62015MaRDI QIDQ1826242
Debasree Kundu, Samindra Nath Sengupta
Publication date: 1989
Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)
optimalitynon-existencerandomized response modelfinite population meanadmissible strategyuniformly minimum variance estimator
Related Items (7)
Admissible unbiased estimation of finite population variance under a randomized response model ⋮ Admissible unbiased variance estimation in finite population sampling under randomized response ⋮ Admissibility of a variance estimator in finite population sampling under Warner's randomized response plan with multiple responses ⋮ Admissible and optimal sampling strategy for estimating finite population mean in randomized response surveys with multiple responses ⋮ Optimal design unbiased strategy for estimating dichotomous finite population variance under Warner's randomized response plan ⋮ On Umvu-Estimation Under Randomized Response Models ⋮ Estimation of finite population proportion in randomized response surveys using multiple responses
Cites Work
- Randomized response surveys of finite populations: A unified approach with quantitative data
- Estimation in sampling theory with exchangeable prior distributions
- Randomized Response: A Survey Technique for Eliminating Evasive Answer Bias
- Admissibility of Unbiased Estimators in Finite Population Sampling for Samples of Size at Most two
- Optimum Sampling Strategies for Randomized Response Trials
- A comparison of Sampford's sampling procedure versus unequal probability sampling with replacement
- Some results on generalized difference estimation and generalized regression estimation for finite populations
- On Some Properties of the Sampling Scheme Due to Midzuno
- A New Model for Randomized Response
- Admissibility and Bayes Estimation in Sampling Finite Populations. I
- A Generalization of Sampling Without Replacement From a Finite Universe
- On the Theory of Sampling from Finite Populations
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