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Time-series analysis of tuberculosis from 2005 to 2017 in China

Published online by Cambridge University Press:  30 April 2018

H. Wang
Affiliation:
Kunshan Centers for Disease Control and Prevention, Kunshan, China
C. W. Tian*
Affiliation:
Kunshan Centers for Disease Control and Prevention, Kunshan, China
W. M. Wang
Affiliation:
Kunshan Centers for Disease Control and Prevention, Kunshan, China
X. M. Luo
Affiliation:
Kunshan Centers for Disease Control and Prevention, Kunshan, China
*
Author for correspondence: C. W. Tian, E-mail: tiancwcdc@126.com
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Abstract

Seasonal autoregressive integrated moving average (SARIMA) has been used to model nationwide tuberculosis (TB) incidence in other countries. This study aimed to characterise monthly TB notification rate in China. Monthly TB notification rate from 2005 to 2017 was used. Time-series analysis was based on a SARIMA model and a hybrid model of SARIMA-generalised regression neural network (GRNN) model. A decreasing trend (3.17% per years, P < 0.01) and seasonal variation of TB notification rate were found from 2005 to 2016 in China, with a predominant peak in spring. A SARIMA model of ARIMA (0,1,1) (0,1,1)12 was identified. The mean error rate of the single SARIMA model and the SARIMA–GRNN combination model was 6.07% and 2.56%, and the determination coefficient was 0.73 and 0.94, respectively. The better performance of the SARIMA–GRNN combination model was further confirmed with the forecasting dataset (2017). TB is a seasonal disease in China, with a predominant peak in spring, and the trend of TB decreased by 3.17% per year. The SARIMA–GRNN model was more effective than the widely used SARIMA model at predicting TB incidence.

Information

Type
Original Paper
Copyright
Copyright © Cambridge University Press 2018 
Figure 0

Fig. 1. Monthly notification rate of tuberculosis (January 2005 to December 2017) and results of the SARIMA and SARIMA–GRNN models (February 2006 to December 2017).

Figure 1

Fig. 2. Diagnostics for tuberculosis after first-order regular difference and the first seasonal difference (SDTB). (a) Stationary test; (b) autocorrelation coefficient graph; (c) white noise test; (d) partial autocorrelation coefficient graph.

Figure 2

Table 1. The fitting and forecasting performance of the two models

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Table S1 and Figures S1-S3

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