| Literature DB >> 35565151 |
Junbai Pan1, Kun Lv1, Shurong Yu2, Dian Fu3.
Abstract
Energy efficiency and energy intensity are gradually gaining attention, and it is now an important proposition to reconcile financial marketization, fiscal decentralization, and regional energy intensity. Using Chinese mainland provincial panel data (except Tibet) from 2007 to 2019, this study applied the dynamic panel system generalized method of moments model, the spatial Durbin model, and the panel threshold model to investigate the mechanisms of financial marketization and fiscal decentralization on regional energy intensity. The study found that financial marketization can play a significant role in suppressing regional energy intensity, while fiscal decentralization promotes energy intensity. Meanwhile, financial marketization in one province can have a negative spatial transmission effect on energy intensity in other provinces, while fiscal decentralization in one province has a negative spatial spillover effect on energy intensity in other provinces. Based on the analysis of the moderating and threshold effects, financial marketization not only moderates the negative externality of fiscal decentralization, making it inhibit energy intensity in the opposite direction, but also gradually increases the moderating effect on fiscal decentralization as the degree of financial marketization increases, showing a nonlinear inhibiting effect on regional energy intensity.Entities:
Keywords: financial marketization; fiscal decentralization; panel threshold model; regional energy intensity; spatial Durbin model; systematic GMM model
Mesh:
Year: 2022 PMID: 35565151 PMCID: PMC9105769 DOI: 10.3390/ijerph19095759
Source DB: PubMed Journal: Int J Environ Res Public Health ISSN: 1660-4601 Impact factor: 3.390
Figure 1Radar chart of China’s provincial energy intensity.
Figure 2Radar chart of China’s provincial financial marketization index.
Figure 3Radar chart of China’s provincial fiscal decentralization index.
Descriptive statistics of the variables.
| Variable | Connotation | Average Value | Variance (Statistics) | Minimum | Largest |
|---|---|---|---|---|---|
| EI | Energy intensity | 0.964 | 0.573 | 0.021 | 3.506 |
| FM | Financial marketization index | 6.154 | 1.974 | 1.46 | 11.14 |
| FDE | Decentralized index of fiscal expenditures | 0.812 | 0.059 | 0.658 | 0.932 |
| Forest | Forest cover | 38.386 | 17.892 | 2.9 | 66 |
| SDE | Industrial SO2 emissions (tonnes) | 600,520.1 | 411,132.5 | 2800 | 1,800,000 |
| FT | Financial transparency | 33.793 | 18.495 | 1.12 | 109.7 |
| CM | Capital mismatch | 0.255 | 0.194 | 0.001 | 1.547 |
| Sample Size | N = 390 | ||||
| Period | 2007–2019 | ||||
Figure 4The spatiotemporal distribution of the core variables. (a) Spatial and temporal distribution of regional energy intensity. (b) Spatial and temporal distribution of financial marketization index. (c) Spatial and temporal distribution of the fiscal decentralization index.
Parameter estimation results of Model 1.
| (1) | (2) | (3) | (4) | (5) | |
|---|---|---|---|---|---|
| EI | EI | EI | EI | EI | |
| L.EI | 0.884 *** | 0.880 *** | 0.854 *** | 0.851 *** | 0.847 *** |
| (449.56) | (158.95) | (115.08) | (92.90) | (80.35) | |
| FM | −0.0179 *** | −0.0192 *** | −0.0142 *** | −0.0149 *** | −0.0165 *** |
| (−18.84) | (−9.71) | (−4.48) | (−5.32) | (−5.32) | |
| FDE | 0.508 *** | 0.514 *** | 0.619 *** | 0.568 *** | 0.521 *** |
| (52.58) | (47.34) | (20.31) | (8.92) | (7.24) | |
| Forest | −0.000125 | −0.00103 *** | −0.000836 ** | −0.00103 *** | |
| (−0.70) | (−3.22) | (−2.16) | (−2.76) | ||
| FT | −0.00168 *** | −0.00166 *** | −0.00203 *** | ||
| (−17.55) | (−16.44) | (−10.72) | |||
| CM | 0.000538 | −0.000290 | |||
| (0.03) | (−0.02) | ||||
| SDE | −3.43 × 10−8 *** | ||||
| (−3.56) | |||||
| _cons | −0.265 *** | −0.254 *** | −0.259 *** | −0.213 *** | −0.123 |
| (−23.91) | (−12.14) | (−6.14) | (−3.51) | (−1.55) | |
| N | 360 | 360 | 360 | 360 | 360 |
|
| — | — | — | — | — |
t statistics in parentheses. ** p < 0.05, *** p < 0.01.
Parameter estimation results of Model 2.
| (1) | (2) | (3) | (4) | (5) | |
|---|---|---|---|---|---|
| EI | EI | EI | EI | EI | |
| L.EI | 0.904 *** | 0.892 *** | 0.862 *** | 0.860 *** | 0.856 *** |
| (324.17) | (87.04) | (121.30) | (116.85) | (104.80) | |
| FM | 0.203 *** | 0.222 *** | 0.236 *** | 0.274 *** | 0.255 *** |
| (12.51) | (11.89) | (8.55) | (6.16) | (5.47) | |
| FDE | 1.934 *** | 2.009 *** | 2.130 *** | 2.340 *** | 2.260 *** |
| (25.31) | (23.70) | (12.01) | (9.15) | (8.44) | |
| FDE × FM | −0.259 *** | −0.285 *** | −0.296 *** | −0.342 *** | −0.320 *** |
| (−13.77) | (−15.61) | (−9.24) | (−6.49) | (−5.79) | |
| Forest | −0.000638 *** | −0.00142 *** | −0.00169 *** | −0.00174 *** | |
| (−3.76) | (−3.81) | (−4.16) | (−4.40) | ||
| FT | −0.00178 *** | −0.00181 *** | −0.00176 *** | ||
| (−20.44) | (−20.17) | (−15.84) | |||
| CM | 0.00795 | 0.0310 | |||
| (0.34) | (0.99) | ||||
| SDE | 7.16 × 10−9 | ||||
| (0.89) | |||||
| _cons | −1.511 *** | −1.527 *** | −1.536 *** | −1.709 *** | −1.642 *** |
| (−21.34) | (−14.84) | (−9.94) | (−7.82) | (−7.31) | |
| N | 360 | 360 | 360 | 360 | 360 |
|
| — | — | — | — | — |
t statistics in parentheses. *** p < 0.01.
Figure 5Overall Moran index and significance of energy intensity at the provincial level in China.
Figure 6Annual Moran scatter plots of China’s provincial energy intensity from 2007 to 2019.
Identification and testing of spatial econometric models.
| Statistical Quantity | Numerical Value | |
|---|---|---|
| LM test no spatial lag | 206.215 *** | 0.000 |
| Robust LM test no spatial lag | 116.648 *** | 0.006 |
| LM test no spatial error | 114.177 *** | 0.000 |
| Robust LM test no spatial error | 24.646 *** | 0.000 |
| Hausman test | 91.10 *** | 0.0000 |
| LR test for Time | 630.49 *** | 0.0000 |
| LR test for Ind | 68.31 *** | 0.0000 |
| Wald test for SAR | 35.69 *** | 0.0000 |
| Wald test for SEM | 27.45 ** | 0.0000 |
| LR test for SAR | 98.28 *** | 0.0000 |
| LR test for SEM | 93.99 *** | 0.0000 |
t-statistics in parentheses. ** p < 0.05, *** p < 0.01.
Parameter estimation results of spatial Durbin model.
| (1) | (2) | (3) | (4) | (5) | |
|---|---|---|---|---|---|
| EI | EI | EI | EI | EI | |
| FM | −0.0913 *** | −0.0945 *** | −0.0918 *** | −0.0872 *** | −0.0927 *** |
| (−4.78) | (−4.78) | (−4.58) | (−4.26) | (−4.52) | |
| FDE | 3.538 *** | 3.469 *** | 3.519 *** | 3.340 *** | 3.714 *** |
| (5.48) | (5.33) | (5.36) | (5.09) | (5.47) | |
| CM | 0.00826 | 0.00370 | 0.0110 | −0.00400 | |
| (0.12) | (0.05) | (0.16) | (−0.06) | ||
| FT | 0.000454 | 0.000626 | 0.000689 | ||
| (0.71) | (0.96) | (1.06) | |||
| SDE | 0.000000113 * | 7.00 × 10−8 | |||
| (1.82) | (1.07) | ||||
| Forest | −0.0114 ** | ||||
| (−2.01) | |||||
| W × FM | −1.026 *** | −1.077 *** | −1.085 *** | −0.959 *** | −0.962 *** |
| (−4.42) | (−4.43) | (−4.34) | (−3.61) | (−3.56) | |
| W × FDE | −24.57 *** | −22.49 *** | −22.51 *** | −21.85 *** | −23.04 *** |
| (−6.41) | (−5.73) | (−5.27) | (−5.11) | (−4.44) | |
| W × CM | 1.542 ** | 1.557 ** | 2.075 ** | 2.035 ** | |
| (2.34) | (2.34) | (2.43) | (2.03) | ||
| W × FT | −0.00109 | 0.000620 | 0.000541 | ||
| (−0.12) | (0.06) | (0.05) | |||
| W × SDE | −0.00000142 * | −0.00000109 | |||
| (−1.67) | (−1.26) | ||||
| W × Forest | 0.0319 | ||||
| (0.50) | |||||
| Time fixed effect | yes | yes | yes | yes | yes |
| Area fixed effect | yes | yes | yes | yes | yes |
| Spatial | |||||
| Rho | −2.346 *** | −2.795 *** | −2.782 *** | −2.693 *** | −2.710 *** |
| (−3.90) | (−4.09) | (−4.07) | (−3.99) | (−3.99) | |
| Variance | |||||
| Sigma2_e | 0.0161 *** | 0.0163 *** | 0.0163 *** | 0.0162 *** | 0.0160 *** |
| (11.75) | (11.61) | (11.61) | (11.48) | (11.53) | |
| N | 390 | 390 | 390 | 390 | 390 |
|
| 0.507 | 0.517 | 0.516 | 0.512 | 0.668 |
t-statistics in parentheses. * p < 0.10, ** p < 0.05, *** p < 0.01.
Decomposition results of spillover effects for the spatial Durbin model.
| Direct Effect | Indirect Effect | Aggregate Effect | |
|---|---|---|---|
| FM | −0.119 *** | −0.161 ** | −0.280 *** |
| (−8.17) | (−2.47) | (−4.51) | |
| FDE | 2.392 *** | −7.786 *** | −5.394 *** |
| (5.51) | (−4.73) | (−3.47) | |
| CM | 0.0732 | 0.448 | 0.521 * |
| (1.15) | (1.62) | (1.83) | |
| FT | 0.000662 | −0.000354 | 0.000308 |
| (1.11) | (−0.13) | (0.11) | |
| SDE | 1.61 × 10−8 | −0.000000268 | −0.000000252 |
| (0.30) | (−1.02) | (−0.99) | |
| Forest | −0.00886 ** | 0.0154 | 0.00655 |
| (−2.22) | (0.89) | (0.39) | |
| N | 390 | ||
|
| 0.668 | ||
t-statistics in parentheses. * p < 0.10, ** p < 0.05, *** p < 0.01.
Robustness test I: exclusion of samples that may cause interference.
| Variable | Parameter Estimates | t-Statistic |
|---|---|---|
| FM | −0.104 *** | −4.53 |
| FDE | 4.177 *** | 5.58 |
| CM | 0.323 ** | 2.27 |
| FT | 0.000631 | 0.89 |
| SDE | 6.06 × 10−8 | 0.88 |
| Forest | −0.0100 | −1.40 |
| W × FM | −0.775 ** | −2.20 |
| W × FDE | −24.14 ** | −2.52 |
| W × CM | −2.871 | −1.22 |
| W × FT | −0.00736 | −0.61 |
| W × SDE | −0.000000538 | −0.50 |
| W × Forest | −0.0339 | −0.32 |
| Spatial | ||
| Rho | −2.501 *** | −3.55 |
| Variance | ||
| Sigma2_e | 0.0175 *** | 10.71 |
| N | 338 | |
|
| 0.679 | |
t-statistics in parentheses. ** p < 0.05, *** p < 0.01.
Robustness test II: excluding the first year of data.
| Variable | Parameter Estimates | t-Statistic |
|---|---|---|
| FM | −0.0915 *** | −4.56 |
| FDE | 3.540 *** | 5.42 |
| CM | −0.0101 | −0.15 |
| FT | 0.000349 | 0.57 |
| SDE | 7.14 × 10−8 | 1.18 |
| Forest | −0.0125 ** | −2.16 |
| W × FM | −0.960 *** | −3.83 |
| W × FDE | −23.40 *** | −4.47 |
| W × CM | 1.630 * | 1.77 |
| W × FT | 0.00515 | 0.56 |
| W × SDE | −0.000000748 | −0.95 |
| W × Forest | 0.0558 | 0.95 |
| Spatial | ||
| Rho | −2.384 *** | −3.64 |
| Variance | ||
| Sigma2_e | 0.0122 *** | 11.01 |
| N | 360 | |
|
| 0.664 | |
t-statistics in parentheses. * p < 0.10, ** p < 0.05, *** p < 0.01.
Robustness test III: considering omitted variables.
| Variable | Parameter Estimates | t-Statistic |
|---|---|---|
| FM | −0.0743 *** | −3.70 |
| FDE | 2.458 *** | 3.45 |
| CM | 0.0426 | 0.59 |
| FT | 0.000706 | 1.12 |
| SDE | 0.000000214 *** | 3.09 |
| Forest | −0.0106 * | −1.95 |
| EPE | −0.000280 | −1.34 |
| FDI | −0.00000403 | −0.09 |
| PD | −0.0000417 ** | −2.39 |
| TRS | 0.0000198 *** | 4.02 |
| W × FM | −0.816 ** | −2.17 |
| W × FDE | −14.14 ** | −2.53 |
| W × CM | 0.688 | 0.50 |
| W × FT | −0.00322 | −0.30 |
| W × SDE | −0.00000255 ** | −2.14 |
| W × Forest | 0.0451 | 0.73 |
| W × EPE | 0.00254 | 0.84 |
| W × FDI | 0.00205 *** | 3.02 |
| W × PD | 0.000212 | 0.59 |
| W × TRS | −0.0000703 | −1.11 |
| Spatial | ||
| Rho | −2.525 *** | −3.85 |
| Variance | ||
| Sigma2_e | 0.0141 *** | 11.70 |
| N | 390 | |
|
| 0.529 | |
t-statistics in parentheses. * p < 0.10, ** p < 0.05, *** p < 0.01.
Spatial Durbin model subregion parameter estimation results.
| Eastern Regions | Midwestern Regions | |
|---|---|---|
| EI | EI | |
| FM | −0.0541 ** | −0.178 *** |
| (−2.24) | (−5.19) | |
| FDE | 3.645 *** | 7.053 *** |
| (5.76) | (6.56) | |
| CM | −0.0353 | 0.209 |
| (−0.85) | (0.99) | |
| FT | −0.000486 | 0.000755 |
| (−0.85) | (0.72) | |
| SDE | 2.55 × 10−8 | 0.000000258 *** |
| (0.34) | (2.84) | |
| Forest | 0.0180 *** | −0.0136 |
| (3.13) | (−1.59) | |
| W × FM | −0.207 | 0.157 |
| (−0.82) | (0.14) | |
| W × FDE | −15.70 *** | −27.95 |
| (−4.87) | (−1.28) | |
| W × CM | 1.002 | −7.429 ** |
| (1.55) | (−1.97) | |
| W × FT | −0.00249 | 0.0291 ** |
| (−0.69) | (2.17) | |
| W × SDE | −0.000000664 | −0.000000671 |
| (−1.41) | (−0.32) | |
| W × Forest | −0.0353 | −0.316 ** |
| (−1.23) | (−2.34) | |
| Time fixed effect | yes | yes |
| Area fixed effect | yes | yes |
| Spatial | ||
| Rho | −2.330 *** | −2.608 *** |
| (−3.11) | (−3.22) | |
| Variance | ||
| Sigma2_e | 0.00350 *** | 0.0178 *** |
| (5.44) | (8.85) | |
| N | 156 | 234 |
|
| 0.009 | 0.663 |
t-statistics in parentheses. ** p < 0.05, *** p < 0.01.
Self-sampling tests for threshold effects.
| Threshold Variables | Threshold Sequence | Threshold Value | 95% Confidence Interval | Number of BS | Seed Value | |
|---|---|---|---|---|---|---|
| FM | Single threshold | 4.4700 *** | 0.0033 | [4.3900 4.5000] | 300 | 101 |
| Double threshold | 5.8300 ** | 0.0100 | [5.6450 5.9400] | 300 | 101 | |
| Three thresholds | 7.3600 | 0.8533 | [7.1450 7.4000] | 300 | 101 |
t-statistics in parentheses. ** p < 0.05, *** p < 0.01.
Figure 7The LR value of the threshold financial marketability level (FM). (a) LR value of single threshold. (b) LR statistic of double threshold.
Analysis of regression results for threshold effects.
| Variable | Parameter Estimates | t-Statistic |
|---|---|---|
| Market | 0.000000265 *** | 3.14 |
| FT | −0.00301 *** | −2.95 |
| CM | −0.0943 | −1.12 |
| Forest | −0.0118 | −1.35 |
| FDE (FM < 4.4700) | −1.703 * | −2.03 |
| FDE (4.4700 < FM < 5.8300) | −2.050 ** | −2.55 |
| FDE (FM > 5.8300) | −2.324 *** | −2.96 |
| _cons | 3.038 *** | 5.79 |
| N | 390 | |
|
| 0.736 | |
t-statistics in parentheses. * p < 0.10, ** p < 0.05, *** p < 0.01.