4.1. Time and Space Changes of Economic Growth and Green Space Construction
We analyzed the spatial evolution characteristics of urban green space construction and economic growth in 2001 and 2020, as shown in
Table 2. To further realize the degree of change in each city, we categorize it according to the degree of growth as low–medium–high.
Table 3 and
Table 4 show the spatial evolution characteristics of urban green space construction and economic growth in the years of 2001 and 2020.
Table 2 shows that the spatial pattern changes from “East > Center > West” to “East > West > Center”. This shows that the hot spots of the green space rate in the built-up area are concentrated in the east, while the cold spots have migrated from western and central regions to the east, showing clear spatial evolution characteristics. Specifically, Nanjing and Beijing have always been the vanguards of urban green space construction. Guangzhou, Hohhot, Jinan, Guiyang, and other eastern cities have continuously improved their level of urban green space construction.
Table 2 shows that the economy of eastern cities has always been more developed, and cities such as Beijing, Shanghai, Nanjing, and Hangzhou have always been important economic centers. However, the urban economy in the northeastern region is relatively weak, and cities such as Lhasa, Hohhot, Yinchuan, and other urban economies are relatively weak. Cities in the central and western regions have relatively large development potential. Example cities are Hefei, Chongqing, Guiyang, and Nanning. Therefore, central and western cities will likely be the backbone of future economic development.
4.2. Spatial Autocorrelation Test
Using Equations (1) and (2), the global Moran’s I for the past decade was calculated (
Table 4). Since 2001, the global Moran’s I data of the explained variable
and the explained variable
have passed the significance test, and both showed positive autocorrelation. This implies that the green space rate and urban economic growth in urban built-up areas are not randomly distributed but are significantly spatially agglomerated.
From the perspective of the time evolution of economic growth, from 2001 to 2004, the Moran’s I value of the explained variable increased from 0.275 to 0.298, and the spatial correlation of urban economic growth also increased. From 2005 to 2010, the Moran’s I value remained relatively stable and followed a downward trend but at a slow rate. During this period, China’s urban economic growth level was generally low, and the development was relatively slow. From 2011 to 2020, the Moran’s I value increased steadily, and the spatial correlation also increased. This indicates that the economic growth of each city was relatively stable during this period, and the economy of economically developed cities spilled over to the surrounding areas. Consequently, the gap between the economic levels of cities gradually narrowed.
From the perspective of the time evolution of the urban green space construction level, from 2001 to 2010, the Moran’s I value of the explanatory variable fluctuated greatly. In this period, the spatial correlation was unstable, indicating that cities increasingly focused on urban green space construction. The promulgation and implementation of relevant policies and regulations, as well as the increased investment in landscaping fixed assets by governments at all levels, have promoted the rapid development of the green space rate in built-up areas. However, the rate of increase in the green space rate of built-up areas in key cities far exceeds that of surrounding cities, creating a gap between cities. This is known as the phenomenon of widening differences. From 2011 to 2020, the Moran’s I value was relatively stable and followed an upward trend but at a slower rate. During this period, the level of green space in urban built-up areas was generally high and in a state of low level and balance.
4.3. Analysis of Spatial Spillover Effects
To test the applicability of the model, spatial regression analysis was conducted on the three models of SDM, SAR, and SEM. The results are shown in
Table 5. The regression results indicate that both the Wald and LR tests reject the null hypothesis. The SDM-adjusted R
2 is 0.688 and the log-likelihood value is 760.554, which are significantly larger than the corresponding values of the SAR and SEM models. This result indicates that the SDM model has a better fitting effect. Therefore, the regression results of the bidirectional fixed SDM model are analyzed.
The estimated coefficients of the explanatory variables are all positive, indicating that the construction of urban green spaces positively affects the economic growth of the city. At the same time, the estimated coefficient variables of the control show that the regression coefficient of is significantly positive. If the urban green land construction level increases by 1%, the economic level of surrounding cities increases by 0.3085. The regression coefficient of is significantly positive, and the urban green land construction level increases by 0.3085. An increase of 1% will increase the economic level of surrounding cities by 0.016. The regression coefficient of is significantly positive, and, if the urban green land construction level increases by 1%, the economic level of surrounding cities will increase by 0.065. The regression coefficient of is significantly positive. For every 1% increase in land construction level, the economic level of surrounding cities will increase by 0.034. The regression coefficient of is significantly positive, and, for every 1% increase in urban green land construction level, the economic level of surrounding cities will increase by 0.058. The regression coefficient of is significantly positive, and, for every 1% increase in urban green land construction level, the economic level of surrounding cities will increase by 0.016. The regression coefficient of is significantly positive, and, for every 1% increase in the level of urban green land construction, the economic level of surrounding cities will increase by 0.048.
The explanatory power of the regression coefficients, the spatial effects, are decomposed. Direct and indirect effects are used to represent the influence of explanatory variables on explained variables. The results are shown in
Table 6.
The direct effect of urban green space construction on economic growth is 0.092, which is significant at the 1% level. This means that, for every 1% increase in the level of green space construction in a city, the economy will grow by 0.092, while the indirect effect is 0.144 at a significance level of 5%. This indicates that, for every 1% increase in the level of urban green space construction, the economy of surrounding cities will increase by 0.144. These results show that constructing urban green space optimizes the social industrial structure, gradually eliminates related industries with outdated technologies, and leaves a large scope for future economic development, thus further stimulating the sustainable growth of the urban economy. When the green construction level of a city is high, the city’s industries may choose to transfer to surrounding cities and improve the economic level. Therefore, a city’s green space construction rate will have a positive spatial spillover effect on the economy of neighboring cities.
The direct effect of the labor force on economic growth is 0.073, which is significant at the 5% level, indicating that, for every 1% increase in the labor force, the economy will grow by 0.073. The indirect effect is 0.110, indicating that, for every 1% increase in the labor force, the economy of surrounding cities will increase by 0.110. However, this is not significant, which is because the total amount of labor is limited, and an increase in labor in one city will lead to an increase in the cost of recruiting talents in a different city.
The direct effect of urban green space construction on economic growth is 0.092, which is significant at the 1% level, indicating that, for every 1% increase in the degree of urbanization, the economy will grow by 0.092. The indirect effect is 0.116, which is significant at the 10% level, indicating that, for every 1% increase in the degree of urbanization, the economy of surrounding cities will increase by 0.116.