On the inclusion probabilities in some unequal probability sampling plans without replacement
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Publication:408103
DOI10.3150/10-BEJ337zbMath1291.62036arXiv1005.4107OpenAlexW2130501628MaRDI QIDQ408103
Publication date: 29 March 2012
Published in: Bernoulli (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1005.4107
entropystochastic orderssampling without replacementconditional Poisson samplingHájek's conjecturetotal positivity order
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Weighted sampling without replacement ⋮ Estimators for the Horvitz-Thompson Statistic Based on Some Posterior Distributions
Cites Work
- Unnamed Item
- Relative log-concavity and a pair of triangle inequalities
- Log-concavity and the maximum entropy property of the Poisson distribution
- Classes of orderings of measures and related correlation inequalities. I. Multivariate totally positive distributions
- Some order relations between selection and inclusion probabilities for PPSWOR sampling scheme
- Rate of convergence to normal distribution for the Horvitz-Thompson estimator.
- Comparing inclusion probabilities and drawing probabilities for rejective sampling and successive sampling
- On inclusion probabilities for order \(\pi ps\) sampling.
- Sampling design and sample selection through distribution theory
- Successive sampling and software reliability
- Local central limit theorems, the high-order correlations of rejective sampling and logistic likelihood asymptotics
- A comparison of conditional Poisson sampling versus unequal probability sampling with replace\-ment
- Total positivity order and the normal distribution
- On an inequality of Karlin and Rinott concerning weighted sums of i.i.d. random variables
- On the Maximum Entropy Properties of the Binomial Distribution
- Entropy inequalities for classes of probability distributions I. The univariate case
- Weighted finite population sampling to maximize entropy
- On the Entropy of Compound Distributions on Nonnegative Integers
- Elements of Information Theory
- Asymptotic Theory of Rejective Sampling with Varying Probabilities from a Finite Population
- Asymptotic Theory for Successive Sampling with Varying Probabilities Without Replacement, I
- Inequalities: theory of majorization and its applications
- On random sampling without replacement from a finite population