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Reliable Event Rates for Disease Mapping
Journal article   Open access   Peer reviewed

Reliable Event Rates for Disease Mapping

Harrison Quick and Guangzi Song
Journal of official statistics, v 40(2), pp 333-347
01 Jun 2024
PMID: 39364189
url
https://doi.org/10.1177/0282423X241244917View
Published, Version of Record (VoR) Open

Abstract

Mathematical Methods In Social Sciences Science & Technology Social Sciences, Mathematical Methods Statistics & Probability Mathematics Physical Sciences Social Sciences
When analyzing spatially referenced event data, the criteria for declaring rates as "reliable" is still a matter of dispute. What these varying criteria have in common, however, is that they are rarely satisfied for crude estimates in small area analysis settings, prompting the use of spatial models to improve reliability. While reasonable, recent work has quantified the extent to which popular models from the spatial statistics literature can overwhelm the information contained in the data, leading to oversmoothing. Here, we begin by providing a definition for a "reliable" estimate for event rates that can be used for crude and model-based estimates and allows for discrete and continuous statements of reliability. We then construct a spatial Bayesian framework that allows users to infuse prior information into their models to improve reliability while also guarding against oversmoothing. We apply our approach to county-level birth data from Pennsylvania, highlighting the effect of oversmoothing in spatial models and how our approach can allow users to better focus their attention to areas where sufficient data exists to drive inferential decisions. We then conclude with a brief discussion of how this definition of reliability can be used in the design of small area studies.

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UN Sustainable Development Goals (SDGs)

This publication has contributed to the advancement of the following goals:

#3 Good Health and Well-Being

Source: SDGs in the Output

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Collaboration types
Domestic collaboration
Web of Science research areas
Social Sciences, Mathematical Methods
Statistics & Probability
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