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December 2015 Space–time smoothing of complex survey data: Small area estimation for child mortality
Laina D. Mercer, Jon Wakefield, Athena Pantazis, Angelina M. Lutambi, Honorati Masanja, Samuel Clark
Ann. Appl. Stat. 9(4): 1889-1905 (December 2015). DOI: 10.1214/15-AOAS872

Abstract

Many people living in low- and middle-income countries are not covered by civil registration and vital statistics systems. Consequently, a wide variety of other types of data, including many household sample surveys, are used to estimate health and population indicators. In this paper we combine data from sample surveys and demographic surveillance systems to produce small area estimates of child mortality through time. Small area estimates are necessary to understand geographical heterogeneity in health indicators when full-coverage vital statistics are not available. For this endeavor spatio-temporal smoothing is beneficial to alleviate problems of data sparsity. The use of conventional hierarchical models requires careful thought since the survey weights may need to be considered to alleviate bias due to nonrandom sampling and nonresponse. The application that motivated this work is an estimation of child mortality rates in five-year time intervals in regions of Tanzania. Data come from Demographic and Health Surveys conducted over the period 1991–2010 and two demographic surveillance system sites. We derive a variance estimator of under five years child mortality that accounts for the complex survey weighting. For our application, the hierarchical models we consider include random effects for area, time and survey and we compare models using a variety of measures including the conditional predictive ordinate (CPO). The method we propose is implemented via the fast and accurate integrated nested Laplace approximation (INLA).

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Laina D. Mercer. Jon Wakefield. Athena Pantazis. Angelina M. Lutambi. Honorati Masanja. Samuel Clark. "Space–time smoothing of complex survey data: Small area estimation for child mortality." Ann. Appl. Stat. 9 (4) 1889 - 1905, December 2015. https://doi.org/10.1214/15-AOAS872

Information

Received: 1 November 2014; Revised: 1 September 2015; Published: December 2015
First available in Project Euclid: 28 January 2016

zbMATH: 06560813
MathSciNet: MR3456357
Digital Object Identifier: 10.1214/15-AOAS872

Rights: Copyright © 2015 Institute of Mathematical Statistics

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Vol.9 • No. 4 • December 2015
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