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Published on: July 3, 2020
A BAYESIAN HIERARCHICAL SMALL AREA POPULATION MODEL ACCOUNTING FOR DATA SOURCE SPECIFIC METHODOLOGIES FROM AMERICAN
Emily N Peterson1, Rachel C Nethery2, Tullia Padellini3
1Department of Biostatistics and Bioinformatics, Rollins School of Public Health, Emory University.
Accurate small area population counts are crucial for epidemiology. A new Bayesian population model integrates U.S. Census Bureau data to provide reliable estimates and uncertainty, improving public health research.
Area of Science:
- Epidemiology
- Biostatistics
- Demography
Background:
- Small area population counts are vital for epidemiological studies but often lack quality assessment.
- U.S. Census Bureau data sources (decennial census, PEP, ACS) have methodological differences leading to varying accuracy and errors.
- Discrepancies in population denominators can affect public health disease/mortality rate calculations.
Purpose of the Study:
- To develop a Bayesian population (BPop) model for accurate annual small area population estimation and uncertainty quantification.
- To integrate multiple U.S. Census Bureau data sources, accounting for their specific methodologies and errors.
- To produce race-stratified population estimates for small areas and predict counts for years with missing data.
Main Methods:
- Developed a Bayesian population (BPop) model integrating decennial census, Population Estimates Program (PEP), and American Community Survey (ACS) data.
- Accounted for data source-specific data generation mechanisms and errors.
- Focused on Black and White populations in 159 Georgia counties for 2006-2023, including simulations and validation.
Main Results:
- The BPop model successfully fused information from multiple U.S. Census Bureau sources.
- Comprehensive, race-stratified small area population estimates with associated uncertainties were produced.
- Model performance was validated through simulations and comparisons with existing data sources.
Conclusions:
- The BPop model offers a robust framework for improving small area population estimates and their uncertainties.
- This approach enhances the accuracy of public health research by providing reliable denominator data.
- The model is adaptable for various spatial granularities and demographic subpopulations.
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