| Literature DB >> 30042324 |
Chunshan Zhou1, Shijie Li2, Shaojian Wang3.
Abstract
Urban form is increasingly being identified as an important determinant of air pollution in developed countries. However, the effect of urban form on air pollution in developing countries has not been adequately addressed in the literature to date, which points to an evident omission in current literature. In order to fill this gap, this study was designed to estimate the impacts of urban form on air pollution for a panel made up of China's five most rapidly developing megacities (Beijing, Tianjin, Shanghai, Chongqing, and Guangzhou) using time series data from 2000 to 2012. Using the official Air Pollution Index (API) data, this study developed three quantitative indicators: mean air pollution index (MAPI), air pollution ratio (APR), and continuous air pollution ratio (CAPR), to evaluate air pollution levels. Moreover, seven landscape metrics were calculated for the assessment of urban form based on three aspects (urban size, urban shape irregularity, and urban fragmentation) using remote sensing data. Panel data models were subsequently employed to quantify the links between urban form and air pollution. The empirical results demonstrate that urban expansion surprisingly helps to reduce air pollution. The substitution of clean energy for dirty energy that results from urbanization in China offers a possible explanation for this finding. Furthermore, urban shape irregularity positively correlated with the number of days with polluted air conditions, a result could be explained in terms of the influence of urban geometry on traffic congestion in Chinese cities. In addition, a negative association was identified between urban fragmentation and the number of continuous days of air pollution, indicating that polycentric urban forms should be adopted in order to shorten continuous pollution processes. If serious about achieving the meaningful alleviation of air pollution, decision makers and urban planners should take urban form into account when developing sustainable cities in developing countries like China.Entities:
Keywords: air pollution; landscape metrics; panel data analysis; urban form
Mesh:
Substances:
Year: 2018 PMID: 30042324 PMCID: PMC6121357 DOI: 10.3390/ijerph15081565
Source DB: PubMed Journal: Int J Environ Res Public Health ISSN: 1660-4601 Impact factor: 3.390
Figure 1Locations of the five Chinese megacities in this study: Beijing and Tianjin in North China, Shanghai in East China, Chongqing in West China, and Guangzhou in South China.
Statistical characteristics of Air pollution index (API) in China.
| API 1 | Air Quality Class | Air Quality Evaluation | Health Effects |
|---|---|---|---|
| 0–50 | I | Excellent | Harmless |
| 51–100 | II | Good | Acceptable |
| 101–200 | III | Mild pollution | Unhealthy for sensitive population |
| 201–300 | IV | Moderate pollution | Unhealthy |
| 301–500 | V | Severe pollution | Very unhealthy |
1 Air pollution index.
Intervals for pollutant concentrations and corresponding API.
| Intervals for Pollutant Concentrations (mg/m3) | API Intervals | ||
|---|---|---|---|
| SO2 1 | NO2 2 | PM10 3 | |
| [0.000, 0.050] | [0.000, 0.080] | [0.000, 0.050] | 0–50 |
| (0.050, 0.150] | (0.080, 0.120] | (0.050, 0.150] | 51–100 |
| (0.150, 0.800] | (0.120, 0.280] | (0.150, 0.350] | 101–200 |
| (0.800, 1.600] | (0.280, 0.565] | (0.350, 0.420] | 201–300 |
| (1.600, 2.100] | (0.565, 0.750] | (0.420, 0.500] | 301–400 |
| (2.100, 2.620] | (0.750, 0.940] | (0.500, 0.600] | 401–500 |
1 Sulfur dioxide; 2 Nitrogen dioxide; 3 Particulate matter with particle size less than 10 mu.
Figure 2Changes in urban built-up areas between the years 2000–2012 in (a) Beijing; (b) Tianjin; (c) Shanghai; (d) Chongqing; and (e) Guangzhou.
Description of landscape metrics used in the study.
| Landscape Metric | Equation |
|---|---|
| Total landscape area (TA) |
|
| Perimeter-area fractal dimension (PAFRAC) |
|
| Area-weighted mean fractal dimension index (AWMFDI) |
|
| Mean perimeter-area ratio (MPARA) |
|
| Patch density (PD) |
|
| Landscape division index (DIVISION) |
|
| Splitting index (SPLIT) |
|
a= area of patch ij; N = total number of patches in the landscape; p= perimeter of patch ij; A = total landscape area.
Figure 3Air pollution in five Chinese megacities: (a) MAPI; (b) APR; and (c) CAPR, 2000–2012.
Figure 4Urban areas of five Chinese megacities (km2), 2000–2012.
Figure 5Changes in landscape metrics in five Chinese megacities, 2000–2012: (a) PAFRAC; (b) AWMFDI; (c) MPARA; (d) PD; (e) DIVISION; (f) SPLIT.
Pearson’s correlation coefficients of the independent variables.
| TA | PAFRAC | AWMFDI | MPARA | PD | DIVISION | SPLIT | |
|---|---|---|---|---|---|---|---|
| TA | 1 | - | - | - | - | - | - |
| PAFRAC | −0.627 *** | 1 | - | - | - | - | - |
| AWMFDI | 0.257 | 0.036 | 1 | - | - | - | - |
| MPARA | 0.409 * | −0.698 *** | 0.249 | 1 | - | - | - |
| PD | −0.679 *** | 0.737 *** | −0.129 | −0.223 | 1 | - | - |
| DIVISION | −0.768 *** | 0.434 * | −0.332 | −0.144 | 0.779 *** | 1 | - |
| SPLIT | −0.498 ** | 0.645 *** | −0.163 | −0.304 | 0.793 *** | 0.782 *** | 1 |
*** p < 0.01; ** p < 0.05; * p < 0.1.
F-test results.
| Hypothesis | Hypothesis | |
|---|---|---|
| Model 1 | ||
| Model 2 | ||
| Model 3 | ||
| Model 4 | ||
| Model 5 | ||
| Model 6 | ||
| Model 7 | ||
| Model 8 | ||
| Model 9 |
Hausman test results.
| Chi-Sq Statistic | Type of Regression Model | ||
|---|---|---|---|
| Model 1 | 6.95 | 0.0004 | Fixed effects |
| Model 2 | 10.72 | 0.0015 | Fixed effects |
| Model 3 | 13.14 | 0.0121 | Fixed effects |
| Model 4 | 12.58 | 0.0007 | Fixed effects |
| Model 5 | 15.63 | 0.0023 | Fixed effects |
| Model 6 | 18.40 | 0.0103 | Fixed effects |
| Model 7 | 8.82 | 0.0007 | Fixed effects |
| Model 8 | 14.37 | 0.0002 | Fixed effects |
| Model 9 | 17.23 | 0.0160 | Fixed effects |
Estimation results for MAPI model.
| Independent Variables | MAPI Model | ||
|---|---|---|---|
| Model 1 | Model 2 | Model 3 | |
| ln TA | −0.300 *** | −0.285 *** | −5.401 *** |
| (0.0717) | (0.102) | (14.71) | |
| ln PAFRAC | - | −2.887 | −233.0 * |
| - | (1.675) | (132.2) | |
| ln AWMFDI | - | −1.771 | −158.0 |
| - | (3.536) | (148.5) | |
| ln MPARA | - | −0.155 * | −24.77 * |
| - | (0.0747) | (7.886) | |
| ln PD | - | - | 156.2 * |
| - | - | (62.16) | |
| ln DIVISION | - | - | −78.20 * |
| - | - | (37.25) | |
| ln SPLIT | - | - | 0.669 |
| - | - | (1.300) | |
| R-squared 1 | 0.781 | 0.835 | 0.877 |
*** p < 0.01; ** p < 0.05; * p < 0.1; 1 Coefficient of determination.
Estimation results for APR model.
| Independent Variables | APR Model | ||
|---|---|---|---|
| Model 4 | Model 5 | Model 6 | |
| ln TA | −1.107 ** | −1.181 ** | −0.208 ** |
| (0.443) | (0.816) | (0.152) | |
| ln PAFRAC | - | 5.616 *** | 2.898 *** |
| - | (13.43) | (1.125) | |
| ln AWMFDI | - | 23.70 ** | 1.348 *** |
| - | (28.36) | (3.066) | |
| ln MPARA | - | 0.0431 ** | 0.168 ** |
| - | (0.599) | (0.0599) | |
| ln PD | - | - | −0.531 |
| - | - | (0.653) | |
| ln DIVISION | - | - | −0.110 * |
| - | - | (0.375) | |
| ln SPLIT | - | - | −0.0252 |
| - | - | (0.0148) | |
| R-squared 1 | 0.802 | 0.841 | 0.864 |
*** p < 0.01; ** p < 0.05; * p < 0.1; 1 Coefficient of determination.
Estimation results for CAPR model.
| Independent Variables | CAPR Model | ||
|---|---|---|---|
| Model 7 | Model 8 | Model 9 | |
| ln TA | −1.743 *** | −1.688 *** | −0.242 *** |
| (0.506) | (0.921) | (0.140) | |
| ln PAFRAC | - | −14.15 | −0.570 * |
| - | (15.17) | (1.029) | |
| ln AWMFDI | - | −0.411 | −0.0958 |
| - | (32.02) | (2.806) | |
| ln MPARA | - | −0.821 | −0.0192 |
| - | (0.677) | (0.0548) | |
| ln PD | - | - | −2.733 *** |
| - | - | (0.598) | |
| ln DIVISION | - | - | −0.745 ** |
| - | - | (0.343) | |
| ln SPLIT | - | - | −0.165 *** |
| - | - | (0.0136) | |
| R-squared 1 | 0.796 | 0.827 | 0.861 |
*** p < 0.01; ** p < 0.05; * p < 0.1; 1 Coefficient of determination.