Methods to Counter Self-Selection Bias in Estimations of the Distribution Function and Quantiles

Many surveys are performed using non-probability methods such as web surveys, social networks surveys, or opt-in panels. The estimates made from these data sources are usually biased and must be adjusted to make them representative of the target population. Techniques to mitigate this selection bias...

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Main Authors: Rueda García, María del Mar, Martínez Puertas, Sergio, Castro-Martín, Luis
Format: info:eu-repo/semantics/article
Language:English
Published: MDPI 2022
Subjects:
Online Access:http://hdl.handle.net/10835/14137
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author Rueda García, María del Mar
Martínez Puertas, Sergio
Castro-Martín, Luis
author_facet Rueda García, María del Mar
Martínez Puertas, Sergio
Castro-Martín, Luis
author_sort Rueda García, María del Mar
collection DSpace
description Many surveys are performed using non-probability methods such as web surveys, social networks surveys, or opt-in panels. The estimates made from these data sources are usually biased and must be adjusted to make them representative of the target population. Techniques to mitigate this selection bias in non-probability samples often involve calibration, propensity score adjustment, or statistical matching. In this article, we consider the problem of estimating the finite population distribution function in the context of non-probability surveys and show how some methodologies formulated for linear parameters can be adapted to this functional parameter, both theoretically and empirically, thus enhancing the accuracy and efficiency of the estimates made.
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spelling oai:repositorio.ual.es:10835-141372023-04-12T19:38:55Z Methods to Counter Self-Selection Bias in Estimations of the Distribution Function and Quantiles Rueda García, María del Mar Martínez Puertas, Sergio Castro-Martín, Luis nonprobability surveys propensity score adjustment survey sampling poverty measures Many surveys are performed using non-probability methods such as web surveys, social networks surveys, or opt-in panels. The estimates made from these data sources are usually biased and must be adjusted to make them representative of the target population. Techniques to mitigate this selection bias in non-probability samples often involve calibration, propensity score adjustment, or statistical matching. In this article, we consider the problem of estimating the finite population distribution function in the context of non-probability surveys and show how some methodologies formulated for linear parameters can be adapted to this functional parameter, both theoretically and empirically, thus enhancing the accuracy and efficiency of the estimates made. 2022-12-20T15:19:39Z 2022-12-20T15:19:39Z 2022-12-12 info:eu-repo/semantics/article 2227-7390 http://hdl.handle.net/10835/14137 10.3390/math10244726 en https://www.mdpi.com/2227-7390/10/24/4726 Attribution-NonCommercial-NoDerivatives 4.0 Internacional http://creativecommons.org/licenses/by-nc-nd/4.0/ info:eu-repo/semantics/openAccess MDPI
spellingShingle nonprobability surveys
propensity score adjustment
survey sampling
poverty measures
Rueda García, María del Mar
Martínez Puertas, Sergio
Castro-Martín, Luis
Methods to Counter Self-Selection Bias in Estimations of the Distribution Function and Quantiles
title Methods to Counter Self-Selection Bias in Estimations of the Distribution Function and Quantiles
title_full Methods to Counter Self-Selection Bias in Estimations of the Distribution Function and Quantiles
title_fullStr Methods to Counter Self-Selection Bias in Estimations of the Distribution Function and Quantiles
title_full_unstemmed Methods to Counter Self-Selection Bias in Estimations of the Distribution Function and Quantiles
title_short Methods to Counter Self-Selection Bias in Estimations of the Distribution Function and Quantiles
title_sort methods to counter self-selection bias in estimations of the distribution function and quantiles
topic nonprobability surveys
propensity score adjustment
survey sampling
poverty measures
url http://hdl.handle.net/10835/14137
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