Abstract

Mapping disease rates is an important aspect of epidemiological research because it helps inform public health policy. Disease maps are often drawn according to local administrative areas (LAAs), such as counties, cities, or towns. In LAAs with small populations, disease rates are unstable and are prone to appear extremely high or low. The empirical Bayes methods consider variance differences among different LAAs, thereby stabilizing the disease rates. The methods of kriging break the constraints of geopolitical boundaries and produce a smooth curved surface in the form of contour lines, but the methods lack the stabilizing effect of the empirical Bayes methods. An easy-to-implement stabilized kriging method is proposed to map disease rates, which allows different errors in different LAAs. Monte Carlo simulations revealed that the stabilized kriging method had smaller symmetric mean absolute percentage error than three other types of methods (the original LAA-based method, empirical Bayes methods, and traditional kriging methods) in nearly all scenarios considered. Real-world data analysis of oral cancer incidence rates in men from Taiwan demonstrated that the age-standardized rates in the central mountainous sparsely-populated region of Taiwan were stabilized using our proposed method, with no more large differences in numerical values, whereas the rates in other populous regions were not over-smoothed. Additionally, the stabilized kriging map had improved resolution and helped locate several hot and cold spots in the incidence rates of oral cancer. We recommend the use of the stabilized kriging method for mapping disease rates.

Highlights

  • Mapping of disease rates is crucial in epidemiological research, and it helps inform public health policy.[1]

  • Disease maps are often drawn according to local administrative areas (LAAs), such as counties, cities, or towns

  • Traditional kriging - 2f aNo assumption for the prior distribution; prior mean and variance estimated from all 26 local administrative areas. bPoisson-gamma model; scale and shape parameters of the gamma distribution estimated from all 26 local administrative areas. cNo assumption for the prior distribution; prior mean and variance for a local administrative area estimated from the data of its 15 nearest local administrative areas and itself. dPoisson-gamma model; scale and shape parameters of the gamma distribution for a local administrative area estimated from the data of its 15 nearest local administrative areas and itself. eWithout adjusting for the nugget effect. fAdjusted for the nugget effect

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Summary

Introduction

Mapping of disease rates is crucial in epidemiological research, and it helps inform public health policy.[1]. Disease rates are unstable in LAAs with small populations and are prone to appear extremely high or low. Often show large jumps in values, even in adjacent LAAs. The empirical Bayes methods consider differences in variance among different LAAs.[2–5]. The disease rates can be stabilized and less rugged maps can be drawn using the empirical Bayes methods. Mapping disease rates is an important aspect of epidemiological research because it helps inform public health policy. In LAAs with small populations, disease rates are unstable and are prone to appear extremely high or low. The empirical Bayes methods consider variance differences among different LAAs, thereby stabilizing the disease rates. The methods of kriging break the constraints of geopolitical boundaries and produce a smooth curved surface in the form of contour lines, but the methods lack the stabilizing effect of the empirical Bayes methods

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