Rainfall, mosquito density and the transmission of Ross River virus: A time-series forecasting model

https://doi.org/10.1016/j.ecolmodel.2006.02.028Get rights and content

Abstract

This paper attempted to develop an epidemic forecasting model using local data on rainfall and mosquito density to predict outbreaks of Ross River virus (RRV) disease in Brisbane, Australia. We obtained monthly data on the counts of RRV cases, monthly total rainfall, human population size and mosquito density (i.e., average number of mosquitoes trapped in all mosquito monitoring stations per month) between 1 November 1998 and 31 December 2001 from the Queensland Department of Health, Australian Bureau of Meteorology, Australia Bureau of Statistics and Brisbane City Council, respectively. Both polynomial distributed lag (PDL) time-series regression and seasonal auto-regressive integrated moving average (SARIMA) models were used to examine associations of RRV transmission with rainfall and mosquito density after adjustment for seasonality and auto-correlation. The results show that 85% and 95% of the variance in the RRV transmission was accounted for by rainfall and mosquito density, respectively. Both rainfall and mosquito density were strong predictors of the RRV transmission in simple models. However, multivariate PDL models show that only mosquito density at lags of 0 and 1 month was significantly associated with the transmission of RRV disease. The SARIMA models show similar results. The findings of this study may facilitate the development of early warning systems for the control and prevention of this disease and other similar vector-borne diseases using local rainfall and/or vector data.

Introduction

Ross River virus (RRV) infection is the most prevalent vector-borne disease in Australia (Harley et al., 2001, Russell, 2002, Gatton et al., 2004). It caused a large epidemic in 1979 and 1980 involving some Pacific Island nations (Aaskov et al., 1981). A recent study suggests that RRV is recurring in Fiji (Klapsing et al., 2005). RRV causes about 5000 cases in Australia per annum. The disease is characterized by headache, fever, rash, lethargy and muscle and joint point, with approximately 50% of patients presenting with rash (MacKenzie and Smith, 1996). The arthritic symptoms may persist for months and can be severe and debilitating. There is no effective treatment for the disease and, in the absence of a vaccine, prevention remains the sole vital public health strategy. Conservatively estimated, the yearly cost is A$ 2.7–5.6 million (Harley et al., 2001). In general terms, RRV activity appears to have increased in Australia in the past decade (Curran et al., 1997, Tong et al., 2001). There is an increasing concern that this disease may also pose a significant risk to other countries due to economic globalisation and increased international travel (Kelly-Hope et al., 2002).

Time-series methodology has a long history of application in econometrics, particularly in the domain of forecasting. Recently it has been used extensively in the assessment of the health effects of environmental exposures (e.g., air pollution and mortality/morbidity) (Bowie and Prothero, 1981, Catalano and Serxner, 1987, Helfenstein, 1991). In environmental health research, there is often an obvious time lag between response and explanatory variables (Schwartz et al., 1996). Some studies approach this by examining models with simultaneous multiple lags of the explanatory variables (Schwartz, 2000). However, serial correlation between these variables may produce unstable estimates (Schwartz et al., 1996). The polynomial distributed lag (PDL) time-series models can reduce the effect of temporal multicollinearity. These models have been used for decades in econometrics (Judge et al., 1980) and recently have been applied in epidemiologic research (Pope and Schwartz, 1996, Schwartz, 2000, Teklehaimanot et al., 2004a, Teklehaimanot et al., 2004b).An advantage of the PDL model is that it does not require a priori the specification of the temporal relationship between the response and explanatory variables, since the degree of the polynomial term can be identified as part of the analysis. This, combined with the flexibility of PDL model in describing a very large range of temporal patterns, makes it an ideal ‘semi-parametric’ choice for epidemiological modelling (Chatfield, 1975).

We have endeavoured to develop an epidemic forecasting system for RRV disease using local weather conditions (Tong et al., 1998, Tong et al., 2004, Tong and Hu, 2001, Tong and Hu, 2002, Hu et al., 2004). In previous studies, we found that disease response to climate variability varied with geographic area (Tong and Hu, 2002) and different climate variables appeared to play different roles in the disease transmission cycles (Tong et al., 1998, Tong et al., 2004, Hu et al., 2004). For example, rainfall seemed to be an important determinant of RRV transmission in Brisbane (Hu et al., 2004). However, the usefulness of vector data in the development of the predictive model still remains to be determined. This paper aims to develop an epidemic forecasting model using local data on rainfall and mosquito density to predict outbreaks of RRV disease in Brisbane, Australia, and to test the applicability of this model in the control and prevention of RRV transmission.

Section snippets

Methods

The majority of RRV notifications occurred in Queensland. Brisbane was chosen as the study site (Fig. 1) because it had the highest number of RRV cases notified in Queensland between 1985 and 2001. Brisbane is a semi-tropical city with warm, dry winters and tropical summers. Within the administrative boundaries of Brisbane City Council, which also determine the study area of this investigation, the population size was 883,449 on 1 July 2001 (Australian Bureau of Statistics, 2001).

We obtained

Results

Fig. 2 shows the relationship between rainfall, mosquito density and RRV transmission. Evidently, there was a close inter-correlation between rainfall, mosquito density and RRV incidence. Table 1 shows the linear association between rainfall, mosquito density and the incidence of RRV. It also summarises the bivariate linear relationships between the independent variables at different lags. Mosquito density at lags of 0–2 months and rainfall at lags of 1–2 months were all statistically

Discussion

The results of this study indicate that rainfall and mosquito density appeared to have played significant roles in the transmission of RRV disease in Brisbane, Australia. PDL models indicate that rainfall and mosquito density were significantly associated with RRV transmission. However, the significance disappeared for rainfall in the multivariate model and it may be because of the close correlation between rainfall and mosquito density (rs  0.65). The modelling results show that 85% and 95% of

Acknowledgements

The authors thank Mr. Mike Muller (Vegetation and Pest Services, Brisbane City Council, Australia) and two anonymous reviewers for helpful comments. We thank the Queensland Department of Health, Brisbane City Council, Australian Bureau of Meteorology, and Australian Bureau of Statistics for providing the data on notified RRV cases, mosquito density, climate, and population growth, respectively. Assoc. Prof. Shilu Tong is supported by an NHMRC research fellowship. This study was partly funded by

References (52)

  • Australian Bureau of Statistics

    2001 Census Basic [Electronic Resource]

    (2001)
  • C. Bowie et al.

    Finding causes of seasonal diseases using time series analysis

    Int. J. Epidemiol.

    (1981)
  • G. Box et al.

    Time-series Analysis: Forecasting and Control

    (1970)
  • R. Catalano et al.

    Time series designs of potential interest to epidemiologists

    Am. J. Epidemiol.

    (1987)
  • C. Chatfield

    The Analysis of Time Series: Theory and Practice

    (1975)
  • A.N. Clements

    The Biology of Mosquitoes

    (1992)
  • M. Curran et al.

    Australia's notifiable disease status annual report of the national notifiable disease surveillance system

    Commun. Dis. Intell.

    (1996)
  • M. Gatton et al.

    Spatial-temporal analysis of Ross River virus disease patterns in Queensland

    Australia. Am. J. Trop. Med. Hyg.

    (2004)
  • D. Harley et al.

    Ross River virus transmission, infection, and disease: a cross-disciplinary review

    Clin. Microbiol. Rev.

    (2001)
  • U. Helfenstein

    Box-Jenkins modelling of some viral infectious diseases

    Stat. Med.

    (1986)
  • U. Helfenstein

    The use of transfer function models, intervention analysis and related time series methods in epidemiology

    Int. J. Epidemiol.

    (1991)
  • K. Hennessy et al.

    Development of Australian Climate Change Scenarios

    (1997)
  • W. Hu et al.

    Development of a predictive model for Ross River virus disease in Brisbane

    Aust. Am. J. Trop. Med. Hyg.

    (2004)
  • W. Hu et al.

    Mosquito species (Diptera: Culicidae) and the transmission of Ross River virus in Brisbane

    Australia. J. Med. Entomol.

    (2006)
  • G. Judge et al.

    The Theory and Practice of Econometrics

    (1980)
  • B. Kay et al.

    Enhancement or modulation of the vector competence of Ochlerotatus vigilax (Diptera: Culicidae) for Ross River virus by temperature

    J. Med. Entomol.

    (2002)
  • Cited by (60)

    • Enhancing short-term forecasting of daily precipitation using numerical weather prediction bias correcting with XGBoost in different regions of China

      2023, Engineering Applications of Artificial Intelligence
      Citation Excerpt :

      The time series method focuses on calculating the average P value for a long time series. Such as the autoregressive integrated moving average (ARIMA) and the autoregressive moving average (ARMA), also used to forecast daily, weekly, and monthly P values by scholars (Burlando et al., 1993; Hu et al., 2006; Mahmud et al., 2017). Mahmud et al. (2017) employed ARIMA to forecast monthly P values at 30 stations in Bangladesh and found that the model performed with reasonable accuracy for predicting monthly P. Burlando et al. (1993) applied the ARMA model for short-term forecasting P, using hourly P at two stations in Colorado, USA Several stations in Italy as parameters found that the event-based approach resulted in better accuracy.

    • The forecasting of dynamical Ross River virus outbreaks: Victoria, Australia

      2020, Epidemics
      Citation Excerpt :

      Precipitation typically has a longer lagged effects whereby extreme events happen over shorter periods which may not reflect the mosquito reproductive time span as accurately. Precipitation has been regularly identified as a predictor for RRV, with large amounts of rainfall creating flooding that may lead to transient water bodies, which can act as breeding habitats for mosquitos (Hu et al., 2006; Carver et al., 2015; Cutcher et al., 2017; Koolhof et al., 2017). Precipitation-related determinants were found to be important in areas where inland flooding was seen during the 2010/11 and 2016/17 RRV epidemics in Victoria and is regularly used as an indicator for early warnings of mosquito-borne diseases and mosquito breeding (Cutcher et al., 2017).

    • A framework for evaluating the effects of observational type and quality on vector-borne disease forecast

      2020, Epidemics
      Citation Excerpt :

      More recently, measures of adult vector abundance and infection rates have been incorporated into disease surveillance systems and used to improve understanding of the spatiotemporal risk of disease transmission (Fournet et al., 2018; Medeiros et al., 2018; Peña-García et al., 2016; da Cruz Ferreira et al., 2017; Wu et al., 2016). Several studies have incorporated mosquito surveillance data into early warning or forecast systems for disease outbreaks (Sanchez et al., 2006; DeFelice et al., 2017; Shi et al., 2015; Kilpatrick and Pape, 2013; Davis et al., 2017; Hu et al., 2006). However, few have sought to quantify the value of surveillance data in predicting future disease risk.

    View all citing articles on Scopus
    View full text