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Yves Tillé

Researcher at University of Neuchâtel

Publications -  83
Citations -  1580

Yves Tillé is an academic researcher from University of Neuchâtel. The author has contributed to research in topics: Sampling (statistics) & Population. The author has an hindex of 20, co-authored 79 publications receiving 1356 citations. Previous affiliations of Yves Tillé include Université libre de Bruxelles & École Normale Supérieure.

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Some Thoughts on Official Statistics and its Future (with discussion)

TL;DR: In this article , the state of statistical science and its evolution in the production systems of official statistics are discussed. And the potential of valorization of big data in official statistics is examined.
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Some Solutions Inspired by Survey Sampling Theory to Build Effective Clinical Trials

TL;DR: In this paper , the cube method is combined with multivariate matching to balance the mean of the covariates in the test and control groups, and a set of simulations is carried out in order to evaluate the different methods.

Estimation de la précision d’évolutions dans les enquêtes répétées, application à l’enquête suisse sur la valeur ajoutée

TL;DR: In this paper, a méthode for estimating variance of estimateurs des évolutions is proposed, which prend en compte toutes les composantes de ceux-ci : le plan de sondage, le traitement des non-réponses, the traitement of grosses entreprises, the corrélation de la non-reponse d'une vague à l'autre, l'effet dû à l’utilisation d'un panel, the robustification and le calage au
Posted Content

Stream Sampling with Immediate Decision

TL;DR: In this paper, the authors introduce a method to select a random sample from a stream by deciding on each sampling unit immediately after observing it, which can be applied to unequal as well as equal probability sampling.
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Spatial Spread Sampling Using Weakly Associated Vectors.

TL;DR: In this paper, the authors proposed a new method for selecting well-spread samples from a finite spatial population with equal or unequal inclusion probabilities, which is based on the definition of a spatial structure by using a stratification matrix.