2014
DOI: 10.4269/ajtmh.14-0251
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Spatio-Temporal Patterns of Schistosomiasis Japonica in Lake and Marshland Areas in China: The Effect of Snail Habitats

Abstract: Abstract. The progress of the integrated control policy for schistosomiasis implemented since 2005 in China, which is aiming at reducing the roles of bovines and humans as infection sources, may be challenged by persistent presence of infected snails in lake and marshland areas. Based on annual parasitologic data for schistosomiasis during 2004-2011 in Xingzi County, a spatio-temporal kriging model was used to investigate the spatio-temporal pattern of schistosomiasis risk. Results showed that environmental fa… Show more

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Cited by 13 publications
(20 citation statements)
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“…It has been proven to be the best linear unbiased estimate for variables in regions where the data are spatially autocorrelative[ 18 ]. The unsampled value is computed as a linear combination of neighboring observations[ 19 , 20 ]: where z * (x 0 ,y 0 ) is the predicted value that is spatially located at point (x 0 ,y 0 ), λ i is the weight associated with the measured value of Z at the location (x i ,y i ), and the weights are derived from the kriging equation using a semivariance function. The parameters of the semivariance function and the nugget effect can be estimated by an empirical semivariance function[ 19 ]: where γ(h) is the semivariance value at the distance interval h, N(h) is the number of sample pairs within the distance interval h, and Z obs (x i + h x ,y i + h y ) Z obs (x i ,y i ) are sample values at two points separated by the distance interval h.…”
Section: Methodsmentioning
confidence: 99%
“…It has been proven to be the best linear unbiased estimate for variables in regions where the data are spatially autocorrelative[ 18 ]. The unsampled value is computed as a linear combination of neighboring observations[ 19 , 20 ]: where z * (x 0 ,y 0 ) is the predicted value that is spatially located at point (x 0 ,y 0 ), λ i is the weight associated with the measured value of Z at the location (x i ,y i ), and the weights are derived from the kriging equation using a semivariance function. The parameters of the semivariance function and the nugget effect can be estimated by an empirical semivariance function[ 19 ]: where γ(h) is the semivariance value at the distance interval h, N(h) is the number of sample pairs within the distance interval h, and Z obs (x i + h x ,y i + h y ) Z obs (x i ,y i ) are sample values at two points separated by the distance interval h.…”
Section: Methodsmentioning
confidence: 99%
“…Together, these developments have created unprecedented new opportunities for researchers to investigate the association of geographically indexed health events with various demographic, environmental, behavioral, socioeconomic, and genetic risk factors to explore and explain geographic variation in disease risk. Researchers are becoming more familiar with space-related epidemiological studies (hereafter referred to as “spatial epidemiology”) [ 5 – 7 ].…”
Section: Introductionmentioning
confidence: 99%
“…This model characterizes the evolution of schistosomiasis risk over space and time. Another way to model the spatio-temporal dependence is to build a moment-based model (e.g., Kriging approach) and it has been used in some previous schistosomiasis risk studies 33 34 . The latter approach ignores the directionality of time and specifies only the first and second moments of η it in the temporal domain of interest.…”
Section: Discussionmentioning
confidence: 99%