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Variance approximation under balanced sampling

Auteur(s)
Deville, Jean-Claude
Tillé, Yves 
Institut de statistique 
In
Journal of Statistical Planning and Inference, Elsevier, 2005/128/2/569-591
Mots-clés
  • Sampling design
  • Balanced sampling
  • Unequal probability sampling
  • Variance approximation
  • Variance estimation
  • Sampling theory
  • Sample surveys
  • Sample
  • Sampling unequal probability
  • Sampling design

  • Balanced sampling

  • Unequal probability s...

  • Variance approximatio...

  • Variance estimation

  • Sampling theory

  • Sample surveys

  • Sample

  • Sampling unequal prob...

Résumé
A balanced sampling design has the interesting property that Horvitz–Thompson estimators of totals for a set of balancing variables are equal to the totals we want to estimate, therefore the variance of Horvitz–Thompson estimators of variables of interest are reduced in function of their correlations with the balancing variables. Since it is hard to derive an analytic expression for the joint inclusion probabilities, we derive a general approximation of variance based on a residual technique. This approximation is useful even in the particular case of unequal probability sampling with fixed sample size. Finally, a set of numerical studies with an original methodology allows to validate this approximation.
Identifiants
https://libra.unine.ch/handle/123456789/6003
_
10.1016/j.jspi.2003.11.011
Type de publication
journal article
Dossier(s) à télécharger
 main article: Deville_J-C.-Variance_approximation-20160624.pdf (647.95 KB)
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