TY - JOUR
T1 - Eigenvector spatial filtering regression modeling of ground PM 2.5 concentrations using remotely sensed data
AU - Zhang, Jingyi
AU - Li, Bin
AU - Chen, Yumin
AU - Chen, Meijie
AU - Fang, Tao
AU - Liu, Yongfeng
N1 - Funding Information:
Acknowledgments: This work was supported by the National Key S&T Special Projects of China [Grant Number 2017YFB0503704] and the National Natural Science Foundation of China [Grant Numbers. 41671380, 41531180]. The authors sincerely acknowledge their financial support for this research.
Funding Information:
Funding: This research was funded by [the National Key S&T Special Projects of China] grant number [2017YFB0503704] and [the National Nature Science Foundation of China] grant numbers [41671380, 41531180].
Publisher Copyright:
© 2018 by the authors. Licensee MDPI, Basel, Switzerland.
PY - 2018/6/11
Y1 - 2018/6/11
N2 - This paper proposes a regression model using the Eigenvector Spatial Filtering (ESF) method to estimate ground PM 2.5 concentrations. Covariates are derived from remotely sensed data including aerosol optical depth, normal differential vegetation index, surface temperature, air pressure, relative humidity, height of planetary boundary layer and digital elevation model. In addition, cultural variables such as factory densities and road densities are also used in the model. With the Yangtze River Delta region as the study area, we constructed ESF-based Regression (ESFR) models at different time scales, using data for the period between December 2015 and November 2016. We found that the ESFR models effectively filtered spatial autocorrelation in the OLS residuals and resulted in increases in the goodness-of-fit metrics as well as reductions in residual standard errors and cross-validation errors, compared to the classic OLS models. The annual ESFR model explained 70% of the variability in PM 2.5 concentrations, 16.7% more than the non-spatial OLS model. With the ESFR models, we performed detail analyses on the spatial and temporal distributions of PM 2.5 concentrations in the study area. The model predictions are lower than ground observations but match the general trend. The experiment shows that ESFR provides a promising approach to PM 2.5 analysis and prediction.
AB - This paper proposes a regression model using the Eigenvector Spatial Filtering (ESF) method to estimate ground PM 2.5 concentrations. Covariates are derived from remotely sensed data including aerosol optical depth, normal differential vegetation index, surface temperature, air pressure, relative humidity, height of planetary boundary layer and digital elevation model. In addition, cultural variables such as factory densities and road densities are also used in the model. With the Yangtze River Delta region as the study area, we constructed ESF-based Regression (ESFR) models at different time scales, using data for the period between December 2015 and November 2016. We found that the ESFR models effectively filtered spatial autocorrelation in the OLS residuals and resulted in increases in the goodness-of-fit metrics as well as reductions in residual standard errors and cross-validation errors, compared to the classic OLS models. The annual ESFR model explained 70% of the variability in PM 2.5 concentrations, 16.7% more than the non-spatial OLS model. With the ESFR models, we performed detail analyses on the spatial and temporal distributions of PM 2.5 concentrations in the study area. The model predictions are lower than ground observations but match the general trend. The experiment shows that ESFR provides a promising approach to PM 2.5 analysis and prediction.
KW - Eigenvector spatial filtering method
KW - Fine particulate matter (PM )
KW - Regression model
KW - Spatial effect
UR - http://www.scopus.com/inward/record.url?scp=85048616142&partnerID=8YFLogxK
U2 - 10.3390/ijerph15061228
DO - 10.3390/ijerph15061228
M3 - Article
C2 - 29891785
AN - SCOPUS:85048616142
SN - 1661-7827
VL - 15
JO - International Journal of Environmental Research and Public Health
JF - International Journal of Environmental Research and Public Health
IS - 6
M1 - 1228
ER -