| Literature DB >> 35409620 |
Lingyan Xu1,2, Dandan Wang1, Jianguo Du1,2.
Abstract
Green and smart city is an optimal choice for cities to realize their modernization of governance capacity and sustainable development. As such, it is necessary to clarify the evolutionary characteristics and driving mechanism of urban green and smart development level (GSDL) systematically. From the perspective of green total factor productivity (GTFP), this study adopted the SBM-GML (slack-based model & global Malmquist-Luenberger) method to measure the urban GSDL considering smart input-output elements. Based on the panel data of China's 232 prefecture-level cities from 2005 to 2018, the spatial and temporal evolution characteristics of urban GSDL were explored, and the factors and structural mutation points affecting urban GSDL were analyzed with quantile regression tests and threshold regression tests. The findings of this paper showed that (1) there is an upward trend in the volatility of urban GSDL from 2005 to 2018, in which the eastern region was highest, followed by the central and western regions, and the differentiation showed no converge among regions; (2) the effect of technical progress and technical efficiency improvement on the urban GSDL was demonstrated with a fluctuating "Two-Wheel-Drive" trend on the whole; (3) the urban GSDL was promoted by the opening-up level and urban scale significantly, while inhibited by the level of economic development and government size. Additionally, the effects of industrial structure, financial development level, and human capital level on the urban GSDL were distinctive at different loci; (4) the threshold effects of economic and financial development level on improving the positive effects of industrial structure and opening-up level on urban GSDL were significant. These findings may enrich the research literature on the evolutionary heterogeneity of green and smart cities and provide theoretical and practical exploration for the construction of green and smart cities.Entities:
Keywords: quantile regression tests; spatial-temporal evolutionary heterogeneity; threshold effect; urban GSDL
Mesh:
Year: 2022 PMID: 35409620 PMCID: PMC8997646 DOI: 10.3390/ijerph19073939
Source DB: PubMed Journal: Int J Environ Res Public Health ISSN: 1660-4601 Impact factor: 3.390
Construction of input and output indicators.
| Indicator | Variable | Unit | Computation Method |
|---|---|---|---|
| Input | Fixed capital stock | 100 million yuan | Perpetual inventory method |
| Labor | 10 thousand people | The number of urban employees at the end of year | |
| Electricity consumption | 10 thousand kilowatts | Total electricity consumption | |
| Education and technology expenditure | 10 thousand yuan | Financial expenditure on science, technology, and education | |
| Output | Regional GDP | 100 million yuan | Regional GDP of the year |
| Books collected in public libraries | Ten thousand volumes | The number of urban books in public libraries | |
| Patent application quantity | Part | The number of urban patent application | |
| Discharge of industrial waste water | 10 thousand tons | Industrial waste water discharge volume of the city | |
| Industrial smoke and dust emissions | Tons | Industrial smoke and dust emissions’ volume of the city | |
| Industrial SO2 emissions | Tons | Industrial SO2 emissions’ volume of the city |
Descriptive statistics of variables.
| Variables | Mean | Std. Dev | Min | Max |
|---|---|---|---|---|
| GSDL | 0.8933 | 0.9929 | 0.0282 | 2.2144 |
| STR | 38.83 | 9.50 | 16.99 | 77.37 |
| lnOPEN | 11.93 | 1.80 | 5.58 | 16.04 |
| lnPGDP | 10.39 | 0.74 | 8.35 | 12.46 |
| HC | 18.61 | 23.75 | 0.32 | 122.65 |
| FS | 0.85 | 0.50 | 0.25 | 3.86 |
| SCALE | 469.21 | 269.34 | 72.30 | 1456.00 |
| GOVERN | 0.16 | 0.09 | 0.02 | 1.17 |
| Observation | 3248 | 3248 | 3248 | 3248 |
Figure 1The temporal trend of urban GSDL in China from 2005 to 2018.
Figure 2The Distribution characteristics of the urban GSDL in China from 2006 to 2018.
Figure 3Time trends of urban GSDL between pilot cities and non-pilot cities.
Figure 4The spatial trend of the urban GSDL (Green and Smart Development Level) in China in the year of 2007 (A), 2013 (B), and 2018 (C) respectively.
Figure 5Time trends of technical progress (TC).
Figure 6Time trends of technical efficiency (EC).
Figure 7Theoretical mechanism diagram of influencing factors on the urban GSDL.
Quantile regression results.
| Variables | Q = 0.10 | Q = 0.25 | Q = 0.5 | Q = 0.75 | Q = 0.90 | Mean Regression |
|---|---|---|---|---|---|---|
| STR | 0.0025 ** | 0.0052 *** | 0.0070 | 0.0138 *** | 0.0228 *** | 0.0229 *** |
| lnOPEN | 0.0254 *** | 0.0522 *** | 0.0734 *** | 0.0668 *** | 0.0809 *** | −0.0487 * |
| lnPGDP | −0.0435 *** | −0.0476 *** | −0.0519 *** | −0.0553 ** | 0.0960 | −0.3109 *** |
| HC | 0.0002 | 0.0005 | −0.0012 * | −0.0045 *** | −0.0131 *** | 0.2356 *** |
| FS | 0.0057 | 0.0369 | 0.1305 *** | 0.4101 *** | 0.7288 *** | 0.0014 *** |
| SCALE | 0.0002 *** | 0.0002 *** | 0.0002 *** | 0.0023 *** | 0.0009* | 0.0046 *** |
| GOVERN | −0.2758 ** | −0.0049 *** | −0.0024 | −0.0036 *** | −0.0055 *** | −0.8303 *** |
| Cons | 0.7162 ** | 0.0173 | 0.1033 | −0.1826 ** | −1.7957 *** | 1.5466 *** |
| Samples | 3248 | 3248 | 3248 | 3248 | 3248 | 3248 |
Note: The ***, **, * indicating significance at 1%, 5% and 10%, respectively.
Analysis of the differences in the influencing factors.
| Variables | Eastern | Middle | Western | China |
|---|---|---|---|---|
| STR | 0.0407 *** | 0.0229 *** | 0.0153 *** | 0.0190 *** |
| lnOPEN | −0.1148 ** | −0.0487 ** | −0.0664 *** | −0.0537 *** |
| lnPGDP |
0.0623 | −0.3109 *** | −0.4056 *** | −0.3492 *** |
| HC |
0.0042 |
0.0014 |
0.0006 |
−0.0022 |
| FS |
−0.0602 | 0.2356 *** |
0.1031 | 0.1757 *** |
| SCALE | 0.0094 *** | 0.0046 *** | 0.0044 *** | 0.0038 *** |
| GOVERN | −1.4362 ** | −0.8303 *** |
−0.5144 | −0.9834 *** |
| Treat1 | 0.1333 *** | |||
| Treat2 | 0.6946 *** | |||
| Cons | −4.2647 *** | 1.5466 *** | 2.9825 *** | 2.6072 *** |
Note: The ***, ** indicating significance at 1%, and 5% respectively.
Threshold effect regression.
| lnPGDP | FS | ||||
|---|---|---|---|---|---|
| Single Threshold | Double Threshold | Single Threshold | Double Threshold | ||
| STR | Threshold value | 11.4022 | 9.0153 | 0.9900 | 0.6600 |
| 11.5857 | 0.9900 | ||||
| F value | 112.81 *** | 953.75 *** | 78.03 *** | 70.11 *** | |
| 0.0000 | 0.0320 | 0.000 | 0.6520 | ||
| Minimum residual sum of square | 0.0556 | 0.7028 | 0.0020 | 0.0032 | |
| (q ≦ γ1) | 0.0034 | 0 (omitted) | 0.0041 | 0.0009 | |
| (q > γ1/γ1 < q ≦ γ2) | 0.0286 *** | 0.5214 *** | 0.0154 *** | 0.0048 *** | |
| (q > γ2) | 0.5679 *** | 0.0147 *** | |||
| lnOPEN | Threshold value | 11.4002 | 11.4022 | 0.9900 | 0.9900 |
| 11.5167 | 0.9900 | ||||
| 10.9710 | 1.3100 | ||||
| F value | 113.19 *** | 111.36 *** | 83.30 *** | 76.11 *** | |
| 0.0000 | 0.0000 | 0.0000 | 0.0000 | ||
| Minimum residual sum of square | 0.0516 | 0.0615 | 0.0035 | 0.0026 | |
| (q ≦ γ1) | 0.0686 *** | 0.0436 *** | 0.0381 *** | 0.0447 *** | |
| (q > γ1/γ1 < q ≦ γ2) | 0.1576 *** | 0.0807 *** | 0.0848 *** | 0.0808 *** | |
| (q > γ2) | 0.1593 *** | 0.1072 *** | |||
Note: bootstrap is 1000 times, *** indicating significance at 1%.