2021
DOI: 10.1080/02664763.2021.1941805
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The Fay–Herriot model for multiply imputed data with an application to regional wealth estimation in Germany

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Cited by 3 publications
(7 citation statements)
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“…For future research, the methodology could be extended to the use of survey data where the data have been imputed multiple times by the data provider due to item non-response. The approach of Kreutzmann et al (2022), which uses multiply imputed data from the Household Finance and Consumption Survey to estimate wealth averages, could therefore be extended to nonlinear indicators and appropriate transformations to allow Rubin's pooling rules (Rubin 1987) for multiply imputed data to be applied. Esteban et al (2012) study area-level time models for nonlinear indicators such as poverty incidence and poverty gap.…”
Section: Discussionmentioning
confidence: 99%
“…For future research, the methodology could be extended to the use of survey data where the data have been imputed multiple times by the data provider due to item non-response. The approach of Kreutzmann et al (2022), which uses multiply imputed data from the Household Finance and Consumption Survey to estimate wealth averages, could therefore be extended to nonlinear indicators and appropriate transformations to allow Rubin's pooling rules (Rubin 1987) for multiply imputed data to be applied. Esteban et al (2012) study area-level time models for nonlinear indicators such as poverty incidence and poverty gap.…”
Section: Discussionmentioning
confidence: 99%
“…An approach to modeling the non-missing at random mechanism in SAE under informative sampling and nonresponse can be found in Sverchkov and Pfeffermann (2018). Kreutzmann et al (2022) and Bijlsma et al (2020) use a Fay-Herriot model with pooled direct estimators after multiple imputation and take into account the additional uncertainty due to the missing values in the sampling variance. However, both ignore the additional uncertainty in the regressionsynthetic part of the model.…”
Section: Motivationmentioning
confidence: 99%
“…Therefore, the M direct estimators û Dir * d;m and their variances s 2 * e d;m are pooled on the transformed scale and substituted in Equations ( 8) and (9). Kreutzmann et al (2022) present a Fay-Herriot estimator which uses pooled direct components on the original scale, which are substituted in the (log transformed) Fay-Herriot model. We extend this approach and transform the direct components of each imputed data set to estimate the regression-synthetic components.…”
Section: Component Poolingmentioning
confidence: 99%
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