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Empirical likelihood multiplicity adjusted estimator for multiple frame surveys

Empirical likelihood multiplicity adjusted estimator for multiple frame surveys
Empirical likelihood multiplicity adjusted estimator for multiple frame surveys
Multiple frame surveys are commonly used for a variety of reasons, including correcting for frame undercoverage, increasing the precision of estimators of population parameters for groups of interest, targeting rare populations and reducing survey costs. Several approximately design unbiased estimators have been proposed for inference from multiple frame surveys. Singh & Mecatti (2011) generalized most of the existing estimators as a class of Generalized Multiplicity-Adjusted Horvitz-Thompson Estimators. We develop an Empirical Likelihood approach to the Multiplicity-adjusted estimator. The proposed estimator allows for several multiplicity adjustments. It can handle auxiliary information and can be applied to a variety of parameters of interest expressed as unique solutions to estimating equations. Under certain sampling designs, Wilks-type confidence intervals can be calculated without variance estimates.
Kabzinska, Ewa
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Berger, Yves
8fd6af5c-31e6-4130-8b53-90910bf2f43b
Pratesi, Monica
d7fd7c86-3f2d-42ca-826c-c6d0f0a2a00a
Pena, Cira
1ed6ea26-7c3f-4967-aaa9-8750e8bb9820
Kabzinska, Ewa
3d907e04-e7e7-4059-9c3c-9938be5fd4c4
Berger, Yves
8fd6af5c-31e6-4130-8b53-90910bf2f43b
Pratesi, Monica
d7fd7c86-3f2d-42ca-826c-c6d0f0a2a00a
Pena, Cira
1ed6ea26-7c3f-4967-aaa9-8750e8bb9820

Kabzinska, Ewa and Berger, Yves (2016) Empirical likelihood multiplicity adjusted estimator for multiple frame surveys. Pratesi, Monica and Pena, Cira (eds.) SIS2016: 48th Scientific Meeting of the Italian Statistical Society, Salerno, Italy. 08 - 10 Jun 2016. 6 pp .

Record type: Conference or Workshop Item (Paper)

Abstract

Multiple frame surveys are commonly used for a variety of reasons, including correcting for frame undercoverage, increasing the precision of estimators of population parameters for groups of interest, targeting rare populations and reducing survey costs. Several approximately design unbiased estimators have been proposed for inference from multiple frame surveys. Singh & Mecatti (2011) generalized most of the existing estimators as a class of Generalized Multiplicity-Adjusted Horvitz-Thompson Estimators. We develop an Empirical Likelihood approach to the Multiplicity-adjusted estimator. The proposed estimator allows for several multiplicity adjustments. It can handle auxiliary information and can be applied to a variety of parameters of interest expressed as unique solutions to estimating equations. Under certain sampling designs, Wilks-type confidence intervals can be calculated without variance estimates.

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More information

e-pub ahead of print date: June 2016
Venue - Dates: SIS2016: 48th Scientific Meeting of the Italian Statistical Society, Salerno, Italy, 2016-06-08 - 2016-06-10
Organisations: Statistical Sciences Research Institute

Identifiers

Local EPrints ID: 397752
URI: http://eprints.soton.ac.uk/id/eprint/397752
PURE UUID: bef9cb3e-3a85-4ba4-8c1d-ae0f104ad9ea
ORCID for Yves Berger: ORCID iD orcid.org/0000-0002-9128-5384

Catalogue record

Date deposited: 06 Jul 2016 08:59
Last modified: 15 Mar 2024 03:01

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Contributors

Author: Ewa Kabzinska
Author: Yves Berger ORCID iD
Editor: Monica Pratesi
Editor: Cira Pena

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