| Literature DB >> 31873144 |
Yewu Zhang1, Xiaofeng Wang1, Yanfei Li1, Jiaqi Ma2.
Abstract
Influenza is a major cause of morbidity and mortality worldwide, as well as in China. Knowledge of the spatial and temporal characteristics of influenza is important in evaluating and developing disease control programs. This study aims to describe an accurate spatiotemporal pattern of influenza at the prefecture level and explore the risk factors associated with influenza incidence risk in mainland China from 2005 to 2018. The incidence data of influenza were obtained from the Chinese Notifiable Infectious Disease Reporting System (CNIDRS). The Besag York Mollié (BYM) model was extended to include temporal and space-time interaction terms. The parameters for this extended Bayesian spatiotemporal model were estimated through integrated nested Laplace approximations (INLA) using the package R-INLA in R. A total of 702,226 influenza cases were reported in mainland China in CNIDRS from 2005-2018. The yearly reported incidence rate of influenza increased 15.6 times over the study period, from 3.51 in 2005 to 55.09 in 2008 per 100,000 populations. The temporal term in the spatiotemporal model showed that much of the increase occurred during the last 3 years of the study period. The risk factor analysis showed that the decreased number of influenza vaccines for sale, the new update of the influenza surveillance protocol, the increase in the rate of influenza A (H1N1)pdm09 among all processed specimens from influenza-like illness (ILI) patients, and the increase in the latitude and longitude of geographic location were associated with an increase in the influenza incidence risk. After the adjusting for fixed covariate effects and time random effects, the map of the spatial structured term shows that high-risk areas clustered in the central part of China and the lowest-risk areas in the east and west. Large space-time variations in influenza have been found since 2009. In conclusion, an increasing trend of influenza was observed from 2005 to 2018. The insufficient flu vaccine supplements, the newly emerging influenza A (H1N1)pdm09 and expansion of influenza surveillance efforts might be the major causes of the dramatic changes in outbreak and spatio-temporal epidemic patterns. Clusters of prefectures with high relative risks of influenza were identified in the central part of China. Future research with more risk factors at both national and local levels is necessary to explain the changing spatiotemporal patterns of influenza in China.Entities:
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Year: 2019 PMID: 31873144 PMCID: PMC6928232 DOI: 10.1038/s41598-019-56104-8
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1The incidence rate of influenza per 10,000 population with an overlying loess smoothing line from 2005–2018.
Figure 2The incidence rate of influenza of prefectures from 2005 to 2018 in China.
Deviance information criterion (DIC) for five spatiotemporal models.
| Model | DIC | ||
|---|---|---|---|
| Model 1* | 1129876.4 | 363.9 | 1130240.2 |
| Model 2** | 1129876.6 | 363.9 | 1130240.5 |
| Model 3† | 1129876.5 | 363.9 | 1130240.4 |
| Model 4‡ | 35202.0 | 4467.3 | 39669.2 |
| Model 5# | 34664.3 | 4522.7 | 39187.0 |
Abbreviations: D, posterior mean of the deviance; pD, the number of effective parameters; DIC, the deviance information criterion, as a measure of the trade-off between model fit and complexity.
Note: Model terms used in four models include an intercept (α); a spatially unstructured random effect term (ν); a spatially structured conditional autoregression term (υ); uncorrelated time (γ); a first-order random walk-correlated time variable (γ1); and an interaction term for time and place (δ1). θ represents the relative risk of area i at time j.
*Model 1, convolution + uncorrelated time (time IID), e.g., , where.
**Model 2, convolution + 1st order random walk correlated time (time RW1), e.g., .
†Model 3, convolution + 1st order random walk correlated time (time RW1) + uncorrelated time (time IID), e.g., .
‡Model 4, convolution + 1st order random walk correlated time (time RW1) + space-time interaction term with uncorrelated prior for the interaction term, e.g., .
#Model 5, model 4 + covariates, e.g., .
Risk analysis of covariates associated with reported cases of influenza.
| Covariates | Crude OR (95% CI)* | Adjusted OR (95% CI)** | Adjusted OR (95% CI)† |
|---|---|---|---|
| Flu vaccines (per million doses)‡ | 0.528(0.527~0.529) | 0.645(0.644~0.647) | 0.873(0.825~0.923) |
| Flu surveillance protocols# | |||
| Version 1 (2005–2008) | 1 [Reference] | 1 [Reference] | 1 [Reference] |
| Version 2 (2009–2016) | 3.366(3.349~3.383) | 4.614(4.588~4.640) | 1.045(0.819~1.331) |
| Version 3 (2017–2018) | 11.79(11.73~11.85) | 8.381(8.332~8.431) | 1.656(1.097~2.496) |
| Rate of influenza A (H1N1)pdm09¶ | 1.149(1.148~1.151) | 1.117(1.114~1.120) | 1.195(1.005~1.413) |
| Percentage of influenza A (H1N1)pdm09†† | 1.206(1.205~1.207) | 0.969(0.968~0.970) | 1.015(0.958~1.076) |
| Population density (/km2) | 18.29(18.13~18.46) | 5.597(5.546~5.649) | 2.475(0.642~9.543) |
| Latitude (degree) | 0.940(0.940~0.940) | 0.953(0.952~0.953) | 0.985(0.980~0.991) |
| Longitude (degree) | 0.998(0.997~0.998) | 0.998(0.998~0.998) | 0.998(0.997~0.999) |
Abbreviations: OR, odds ratio; CI, confidence interval.
*Univariate Poisson analysis models.
**Multivariate adjusted Poisson analysis model, which included all variables in the univariate analysis models.
†Multivariate adjusted spatiotemporal models, which included all variables in the univariate analysis models; an intercept (α); a spatially unstructured random effect term (ν); a spatially structured conditional autoregression term (υ); a first-order random walk-correlated time variable (γ1); and an interaction term for time and place (δ).
‡Total number of flu vaccines approved for sale by China’s National Institute for Food and Drug Control (NIFDC), which were rescaled to one million doses as one unit. Data were collected from NIFDC.
#The influenza surveillance protocols used included three versions: Version 1 for 2005 to 2008, Version 2 for 2009 to 2016, and Version 3 for 2017 to 2018.
¶The rate of influenza A (H1N1)pdm09 was calculated by dividing the number of specimens of positive influenza A (H1N1)pdm09 viruses by the number of specimens processed from the influenza likely illness (ILI) cases. The rate was rescaled to 10% changes as one unit. Data were collected from FluNet (www.who.int/flunet), Global Influenza Surveillance and Response System (GISRS).
†††The percentage of influenza A (H1N1)pdm09 was calculated by dividing the number of specimens of positive influenza A (H1N1)pdm09 viruses by the total number of specimens of influenza-positive viruses. One unit change equals a 10% change in influenza A (H1N1)pdm09.
Figure 3Map of the spatially structured relative risk (), spatiotemporal model of influenza incidence risk with covariates, China Prefectures, 2005–2018. Note: The linear terms in the model of spatiotemporal model of influenza incidence risk with covariates were , which included all variables in the univariate analysis models; an intercept (α); a spatially unstructured random effect term (νi); a spatially structured conditional autoregression term (υi); a first-order random walk-correlated time variable (γ1j); and an interaction term for time and place (δij).
Figure 4Map of the posterior probabilities of spatially structured relative risk () > 1.0, spatiotemporal model of influenza incidence risk with covariates, China Prefectures, 2005–2018. Note: The linear terms in the model of spatiotemporal model of influenza incidence risk with covariates were , which included all variables in the univariate analysis models; an intercept (α); a spatially unstructured random effect term (νi); a spatially structured conditional autoregression term (υi); a first-order random walk-correlated time variable (γ1j); and an interaction term for time and place (δij).
Figure 5Map of the convolutional spatial relative risk (), spatiotemporal model of influenza incidence risk with covariates, China Prefectures, 2005–2018. Note: The linear terms in the model of spatiotemporal model of influenza incidence risk with covariates were , which included all variables in the univariate analysis models; an intercept (α); a spatially unstructured random effect term (νi); a spatially structured conditional autoregression term (υi); a first-order random walk-correlated time variable (γ1j); and an interaction term for time and place (δij).
Figure 6Map of the posterior probabilities of convolutional spatial relative risk () > 1.0, spatiotemporal model of influenza incidence risk with covariates, China Prefectures, 2005–2018. Note: The linear terms in the model of spatiotemporal model of influenza incidence risk with covariates were , which included all variables in the univariate analysis models; an intercept (α); a spatially unstructured random effect term (νi); a spatially structured conditional autoregression term (υi); a first-order random walk-correlated time variable (γ1j); and an interaction term for time and place (δij).
Temporal trend term effects, spatiotemporal models of influenza risk with and without covariates, China prefectures, 2005–2018.
| Year | Adjusted OR (95% CI)* | Adjusted OR (95% CI)** |
|---|---|---|
| 2005 | 0.245(0.217~0.272) | 0.284(0.227~0.337) |
| 2006 | 0.328(0.291~0.363) | 0.369(0.296~0.437) |
| 2007 | 0.216(0.191~0.239) | 0.250(0.199~0.296) |
| 2008 | 0.210(0.186~0.233) | 0.263(0.209~0.313) |
| 2009 | 2.221(1.980~2.452) | 1.469(0.789~2.013) |
| 2010 | 0.607(0.540~0.671) | 0.993(0.780~1.187) |
| 2011 | 0.566(0.503~0.626) | 0.637(0.509~0.755) |
| 2012 | 1.316(1.172~1.453) | 1.703(1.369~2.009) |
| 2013 | 1.312(1.168~1.449) | 1.410(1.142~1.657) |
| 2014 | 2.151(1.917~2.375) | 2.430(2.054~2.782) |
| 2015 | 1.795(1.599~1.982) | 2.101(1.698~2.473) |
| 2016 | 2.665(2.375~2.942) | 2.457(2.021~2.861) |
| 2017 | 3.790(3.379~4.183) | 2.530(1.602~3.325) |
| 2018 | 5.763(5.137~6.361) | 3.083(1.849~4.123) |
*Adjusted by convolutional spatial term, space-time interaction term, e.g., .
**Adjusted by convolutional spatial term, space-time interaction term, and covariates, e.g., .
Figure 7Temporal trend term, spatiotemporal models of influenza risk with and without covariates, China prefectures, 2005–2018. Blue lines: relative risks of years and their 95% confidence intervals in the spatiotemporal model with covariates. Black lines: relative risks of years and their 95% confidence intervals in the spatiotemporal model without covariates.
Figure 8Map of the posterior probabilities of relative risks of space-time interaction terms () > 1.0, spatiotemporal model of influenza incidence risk with covariates, China Prefectures, 2005–2018. Note: The linear terms in the model of spatiotemporal model of influenza incidence risk with covariates were , which included all variables in the univariate analysis models; which included all variables in the univariate analysis models; an intercept (α); a spatially unstructured random effect term (νi); a spatially structured conditional autoregression term (); a first-order random walk-correlated time variable (γ1j); and an interaction term for time and place (δij).