J
Jean-Claude Deville
Researcher at École Normale Supérieure
Publications - 10
Citations - 2579
Jean-Claude Deville is an academic researcher from École Normale Supérieure. The author has contributed to research in topics: Sampling (statistics) & Estimator. The author has an hindex of 8, co-authored 10 publications receiving 2332 citations. Previous affiliations of Jean-Claude Deville include INSEE.
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Calibration Estimators in Survey Sampling
TL;DR: In this article, the authors investigated several weighting systems that can be associated with a given amount of auxiliary information and derive a weighting system with the aid of a distance measure and a set of calibration equations.
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Generalized Raking Procedures in Survey Sampling
TL;DR: In this article, generalized raking is used for estimation in surveys with auxiliary information in the form of known marginal counts in a frequency table in two or more dimensions, where the original weights are derived by minimizing the total distance between original weights and new weights.
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Efficient balanced sampling: The cube method
Jean-Claude Deville,Yves Tillé +1 more
TL;DR: The cube method as discussed by the authors selects approximately balanced samples with equal or unequal inclusion probabilities and any number of auxiliary variables, depending on the correlations of these variables with the controlled variables, i.e., the correlation of the variables of interest with the control variables.
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Unequal probability sampling without replacement through a splitting method
Jean-Claude Deville,Yves Tillé +1 more
TL;DR: In this paper, a general class of sampling methods without replacement and with unequal probabilities is proposed, which consists of splitting the inclusion probability vector into several new inclusion probability vectors, one of these vectors is chosen randomly; thus, the initial problem is reduced to another sampling problem with unequal probability.
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Variance approximation under balanced sampling
Jean-Claude Deville,Yves Tillé +1 more
TL;DR: In this paper, the authors derived a general approximation of variance based on a residual technique, which is useful even in the particular case of unequal probability sampling with fixed sample size, and validated this approximation with a set of numerical studies.