Comparisons between conditional Poisson sampling and Pareto \(\pi\)ps sampling designs

DOI10.1016/S0378-3758(99)00205-0zbMath0956.62010OpenAlexW2084807031MaRDI QIDQ1578226

Nibia Aires

Publication date: 30 January 2001

Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0378-3758(99)00205-0

zbMATH Keywords

conditional Poisson samplingorder samplingPareto \(\pi\)ps sampling

Mathematics Subject Classification ID

Sampling theory, sample surveys (62D05)

Related Items (16)

An Extension of Sampford's Method for Unequal Probability Sampling ⋮ Algorithms to find exact inclusion probabilities for 2P\(\pi\)ps sampling designs ⋮ Remarks on some misconceptions about unequal probability sampling without replacement ⋮ Without-replacement sampling for particle methods on finite state spaces ⋮ Size constrained unequal probability sampling with a non-integer sum of inclusion probabilities ⋮ An efficient non-rejective implementation of the πps sampling designs ⋮ On inclusion probabilities and relative estimator bias for Pareto \(\pi\)ps sampling ⋮ Pareto Sampling versus Sampford and Conditional Poisson Sampling ⋮ A guide to the Fortran programs to calculate inclusion probabilities for conditional Poisson sampling and Pareto \(\pi\)ps sampling designs ⋮ Entropy of unequal probability sampling designs ⋮ Computing inclusion probabilities for order sampling ⋮ On the distance between some \(\pi\)ps sampling designs ⋮ Modelling multilevel data under complex sampling designs: an empirical likelihood approach ⋮ Computational aspects of order \(\pi ps\) sampling schemes ⋮ Conditional and Restricted Pareto Sampling: Two New Methods for Unequal Probability Sampling ⋮ On Sampling with Prescribed Second-order Inclusion Probabilities

Cites Work

• On sampling with probability proportional to size
• Model assisted survey sampling
• Asymptotic theory for order sampling
• Algorithms to find exact inclusion probabilities for conditional Poisson sampling and Pareto \(\pi ps\) sampling designs
• Asymptotic Theory of Rejective Sampling with Varying Probabilities from a Finite Population
• Unnamed Item

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