| Literature DB >> 31658650 |
Yongyi Cheng1,2,3, Tianyuan Shao4, Huilin Lai5, Manhong Shen6,7,8, Yi Li9.
Abstract
Urban agglomerations are not only the core areas leading economic growth but also the fronts facing severe resource and environmental challenges. This paper aimed to increase our understanding of urban eco-efficiency and its influencing factors and thus provide the scientific basis for green development. We developed a model that incorporates super-efficiency, slacks-based-measure, and global-frontier technology to calculate the total-factor eco-efficiency (TFEE) and used a spatial panel Tobit model to take into account spatial spillover effects. An empirical study was conducted utilizing a prefecture-level dataset in the Yangtze River Delta Urban Agglomeration (YRDUA) from 2003 to 2016. The main findings reveal that significant spatial differences exist in TFEE in the YRDUA: high-TFEE cities were majorly located in the coastal areas, while low-TFEE cities were mostly situated inland. Overall, TFEE shows a trend of "decline first and then rise with fluctuation"; the disparity between inland and coastal regions has expanded. Further regression analysis suggests that industrial structure, environmental regulation, and innovation were positively related to TFEE, while foreign direct investment was not conducive to the growth in TFEE. The relationship between population intensity and urban eco-efficiency is an inverted U-shaped curve. Finally, several specific policy implications were raised based on the results.Entities:
Keywords: DEA; SBM; Tobit model; Yangtze River Delta Urban Agglomeration; eco-efficiency; influencing factors; spatial panel model; sustainable development; urban
Mesh:
Year: 2019 PMID: 31658650 PMCID: PMC6843160 DOI: 10.3390/ijerph16203814
Source DB: PubMed Journal: Int J Environ Res Public Health ISSN: 1660-4601 Impact factor: 3.390
Figure 1Study area.
Statistics for the relevant variables.
| Input/Output | Variable | Units | Mean | Standard Deviation | Max | Min | Observations |
|---|---|---|---|---|---|---|---|
| Inputs | Capital | 100 million RMB | 7277.30 | 7500.36 | 36,127.26 | 153.58 | 364 |
| Labor | 10 Thousand People | 325.73 | 214.61 | 1368.91 | 41.66 | 364 | |
| Energy | tens of MW h | 1,530,223.00 | 2,423,116.12 | 14,860,200 | 43,836 | 364 | |
| Water | 10 Thousand Mt | 34,462.26 | 61,688.60 | 346,068 | 1500 | 364 | |
| Undesirable Outputs | Wastewater | 10 Thousand Mt | 17,437.83 | 18,055.32 | 85,735 | 596 | 364 |
| Sulfur dioxide | Thousand Mt | 65.27 | 64.08 | 496.378 | 1.93 | 364 | |
| Soot | Thousand Mt | 32.40 | 23.64 | 141.73 | 1.25 | 364 | |
| Desirable Outputs | Gross domestic product | 100 million RMB | 2421.31 | 3058.77 | 22,195.93 | 73.00 | 364 |
Figure 2Spatial distribution of total-factor eco-efficiency (TFEE) in the Yangtze River Delta Urban Agglomeration (YRDUA), 2003–2016.
Figure 3TFEE in the YRDUA and its four regions, 2003–2016.
Tests of residual spatial correlation based on ordinary least squares (OLS) estimation results.
| Variable | Full Sample | Low-Income Group | High-Income Group |
|---|---|---|---|
| Moran’s I | 0.752 ** | 0.805 ** | 0.693 ** |
| LM-lag | 11.996 ** | 14.210 *** | 9.872 ** |
| LM-error | 2.828 * | 4.093 * | 1.657 |
Note: Moran’s I represents Moran’s index, LM-lag represents the statistic of the Lagrange Multiplier test for spatial lag dependence, LM-error represents the statistic of the Lagrange Multiplier test for spatial error dependence; ***, **, and * denote significance levels of 0.01, 0.05, and 0.10, respectively.
Estimated determinants of total-factor eco-efficiency.
| Variables | Full Sample | Low-Income Group | High-Income Group | |||
|---|---|---|---|---|---|---|
| (1) Fixed Effects | (2) Random Effects | (3) Fixed Effects | (4) Random Effects | (5) Fixed Effects | (6) Random Effects | |
| W*TFEE | 0.137 ** (0.077) | 0.151 ** (0.082) | 0.146 ** (0.071) | 0.154 ** (0.076) | 0.129 * (0.080) | 0.147 * (0.092) |
| IS | 0.257 *** (0.101) | 0.297 *** (0.095) | 0.318 *** (0.084) | 0.385 ** (0.202) | 0.185 ** (0.097) | 0.206 ** (0.113) |
| ER | 0.087 *** (0.044) | 0.091 *** (0.024) | 0.064 ** (0.035) | 0.080 ** (0.042) | 0.101 *** (0.042) | 0.103 *** (0.029) |
| INN | 0.064 *** (0.016) | 0.060*** (0.019) | 0.059 *** (0.015) | 0.064 *** (0.011) | 0.068 *** (0.019) | 0.052 *** (0.016) |
| FDI | −0.015 (0.013) | −0.010 * (0.006) | −0.013 (0.029) | −0.009 (0.007) | −0.016 (0.015) | −0.011 * (0.006) |
| PD | 0.069 * (0.040) | 0.084** (0.034) | 0.043 * (0.023) | 0.050 ** (0.029) | 0.087 * (0.053) | 0.117 * (0.059) |
| PD2 | −0.009 (0.022) | −0.005 (0.015) | −0.012 (0.030) | −0.009 (0.011) | −0.007 * (0.004) | −0.009 * (0.005) |
| Log-likelihood | 310.601 | 290.223 | 152.031 | 156.582 | 140.725 | 145.248 |
| Observations | 364 | 364 | 182 | 182 | 182 | 182 |
Note: W is the spatial weights matrix. The values in parentheses are the standard deviations corresponding to the respective estimated parameters; ***, **, and * denote significance levels of 0.01, 0.05, and 0.10, respectively.