TY - JOUR
T1 - Geographically weighted generalized Farrington algorithm for rapid outbreak detection over short data accumulation periods
AU - Yoneoka, Daisuke
AU - Kawashima, Takayuki
AU - Makiyama, Koji
AU - Tanoue, Yuta
AU - Nomura, Shuhei
AU - Eguchi, Akifumi
N1 - Funding Information:
information Daiwa Securities Health Foundation, Ministry of Education, Culture, Sports, Science and Technology, 21H03203; Ministry of Health, Labour and Welfare, 20HA2007; Japan Society for The Promotion of Science, 21K1792; 19H04071; 19K24340
Publisher Copyright:
© 2021 The Authors. Statistics in Medicine published by John Wiley & Sons Ltd.
PY - 2021/12/10
Y1 - 2021/12/10
N2 - The demand for rapid surveillance and early detection of local outbreaks has been growing recently. The rapid surveillance can select timely and appropriate interventions toward controlling the spread of emerging infectious diseases, such as the coronavirus disease 2019 (COVID-19). The Farrington algorithm was originally proposed by Farrington et al (1996), extended by Noufaily et al (2012), and is commonly used to estimate excess death. However, one of the major challenges in implementing this algorithm is the lack of historical information required to train it, especially for emerging diseases. Without sufficient training data the estimation/prediction accuracy of this algorithm can suffer leading to poor outbreak detection. We propose a new statistical algorithm—the geographically weighted generalized Farrington (GWGF) algorithm—by incorporating both geographically varying and geographically invariant covariates, as well as geographical information to analyze time series count data sampled from a spatially correlated process for estimating excess death. The algorithm is a type of local quasi-likelihood-based regression with geographical weights and is designed to achieve a stable detection of outbreaks even when the number of time points is small. We validate the outbreak detection performance by using extensive numerical experiments and real-data analysis in Japan during COVID-19 pandemic. We show that the GWGF algorithm succeeds in improving recall without reducing the level of precision compared with the conventional Farrington algorithm.
AB - The demand for rapid surveillance and early detection of local outbreaks has been growing recently. The rapid surveillance can select timely and appropriate interventions toward controlling the spread of emerging infectious diseases, such as the coronavirus disease 2019 (COVID-19). The Farrington algorithm was originally proposed by Farrington et al (1996), extended by Noufaily et al (2012), and is commonly used to estimate excess death. However, one of the major challenges in implementing this algorithm is the lack of historical information required to train it, especially for emerging diseases. Without sufficient training data the estimation/prediction accuracy of this algorithm can suffer leading to poor outbreak detection. We propose a new statistical algorithm—the geographically weighted generalized Farrington (GWGF) algorithm—by incorporating both geographically varying and geographically invariant covariates, as well as geographical information to analyze time series count data sampled from a spatially correlated process for estimating excess death. The algorithm is a type of local quasi-likelihood-based regression with geographical weights and is designed to achieve a stable detection of outbreaks even when the number of time points is small. We validate the outbreak detection performance by using extensive numerical experiments and real-data analysis in Japan during COVID-19 pandemic. We show that the GWGF algorithm succeeds in improving recall without reducing the level of precision compared with the conventional Farrington algorithm.
KW - emerging infectious disease
KW - geographically weighted quasi-Poisson regression
KW - outbreak detection
KW - statistical surveillance
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U2 - 10.1002/sim.9182
DO - 10.1002/sim.9182
M3 - Article
C2 - 34491590
AN - SCOPUS:85114341428
SN - 0277-6715
VL - 40
SP - 6277
EP - 6294
JO - Statistics in Medicine
JF - Statistics in Medicine
IS - 28
ER -