1. Introduction
In response to the challenges posed by climate change risks, optimizing carbon emission performance has emerged as a global consensus. At present, the way to optimize carbon emission performance is mainly to reduce the carbon emission scale (CES) or improve carbon emission efficiency (CEE) [
1,
2]. To optimize carbon emissions performance, technological innovation is a crucial way, and AI technology has the potential to do so [
3,
4,
5,
6,
7]. Specifically, AI technology uses machine learning algorithms, deep learning networks, natural language processing, and other advanced mathematical models to enable machines to acquire knowledge from previous human experiences, adapt to new environments, and perform more complex tasks [
8]. China’s AI technology has experienced rapid growth in recent years. In accordance with the China Academy of Information and Communications Technology (
http://www.caict.ac.cn/kxyj/qwfb/ztbg/202209/t20220906_408553.htm, accessed on 1 November 2023), the AI industry around the world is expected to exceed USD 900 billion in 2026, and 80% of AI patent applications between 2017 and April 2022 were initiated by China. It is undeniable that China serves as a crucial driving force for the advancement of AI technology.
Intuitively, one might assume that AI technologies generally create a positive impression, leading to the subconscious belief that they are already contributing positively to optimizing carbon performance. With the deepening of research on AI technology, how to combine it with energy and environmental goals to alleviate carbon emissions while bringing great economic effects, the energy, and environmental effects of AI technology have become the focus of the stakeholders [
7]. In other words, AI technology is believed to be able to enhance the application of renewable energy and optimize energy consumption to reduce carbon emissions [
9,
10]. However, the application of AI technology, especially data mining and training deep learning models, require a lot of energy (electric power), which is bound to cause an increase in carbon emissions [
6]. Deploying AI-enabled hardware, such as servers and associated equipment, in specific industries can also result in a substantial carbon footprint [
11]. Consequently, there remains considerable uncertainty regarding the direction of AI technology’s impact on carbon emission performance. Furthermore, optimizing carbon emission performance refers not only to reducing carbon emissions, but also to improving CEE. An increasing body of research is shifting its focus from carbon emissions alone to carbon efficiency, as reducing emissions should not come at the expense of output [
12]. So, does AI technology affect the CES or CEE? What role does the energy transition play? The current situation lacks a clear answer. We collated recent studies on technological innovation and carbon emissions, as shown in
Table 1. It is evident that research on technological innovation and carbon emissions has evolved in three key directions. First, it has expanded from green technology to encompass digital and AI technologies. Second, it now incorporates the spatial spillover effects of carbon emissions. Third, ongoing efforts are dedicated to exploring the mechanisms through which technological innovation influences carbon emissions.
In addition, AI technology is considered to be able to provide a positive impact on energy management, renewable energy applications, and electrical energy storage, and the energy sector is closely associated with carbon emissions [
23,
24,
25], which seems to imply that one of the important carbon reduction channels of AI technology is energy transition. Increasing investment in the energy industry and mastering energy technology are essential prerequisites for energy transition, which is an indisputable fact [
26]. On the one hand, AI technologies may have the potential to optimize carbon emission performance through the energy transition, and on the other hand, the cost of implementing AI technologies in the energy sector may limit this potential. As a result, the mechanism role of energy transition in the process of AI technology affecting carbon emission performance and the moderating role of energy industry investment need to be explored.
The marginal contributions are listed below. (1) This paper not only identifies AI technologies using International Patent Classification (IPC) codes and keywords from patent titles and abstracts, but also employs the CES and CEE as indicators of carbon emission performance to investigate the impact of AI technology on carbon emission. (2) Based on the fact that carbon emission has a strong bond with the employ of energy factors, the mechanism of AI technology affecting regional carbon emission performance is investigated from the perspective of energy transition and industrial transformation. (3) Considering the costs associated with the application of AI technology in the energy sector, we examine how energy industry investment moderates the impact of AI technology on carbon emission performance from an investment perspective.
The organization of this paper is detailed below.
Section 2 reviews the literature and proposes research hypothesis.
Section 3 presents the econometric model,
Section 4 shows the data and variables, and
Section 5 presents the empirical results and further discussion.
Section 6 shows the conclusion and policy implications.
2. Literature Review and Hypotheses Development
As an important power for a new wave of enterprise development and the evolution of industry, AI technology is widely employed in energy, medical care, transportation, finance, and other sectors, which not only brings huge economic benefit, but also causes potential carbon emission. First, the long-term impact of AI technology on economic growth is positive, and this impact is mainly through labor factors and capital factors [
27]. Consequently, we have reason to suspect that when AI technology is applied to energy factors, it will cause carbon emissions. Some studies believe that AI technology significantly reduces regional carbon emissions; even considering the spatial effect of carbon emissions, this contribution still exists [
3]. Soofastaei [
28] has studied in detail the application of AI technology in the mining industry and believes that these applications can drastically decrease carbon emissions. Liu et al. [
29] and Wu et al. [
30] also found evidence that AI significantly reduces carbon intensity and improves carbon emission efficiency, expanding the research into the broader concept of carbon emission performance. Second, it has been demonstrated by studies that AI has a negative impact on carbon emissions and has the potential to increase the environmental burden in the short term, especially the cost (software and hardware) that must be paid for the application of AI technology [
11]. If we consider the energy rebound effect caused by the Jevons’ paradox, the application of AI technology may increase energy consumption, resulting in more serious carbon emissions [
31]. In fact, not only AI technology, but also green technology and renewable energy technology cannot immediately contribute to carbon reduction [
32,
33]. Obviously, the effect of AI technology on carbon emission performance is uncertain. The research hypothesis we propose is as follows:
Hypothesis 1a. AI technology has an optimistic impact on carbon emission performance.
Hypothesis 1b. AI technology has an undesirable effect on carbon emission performance.
Next, the channels by which AI technology can affect carbon emissions is another issue worthy of attention, i.e., to explore the mechanism by which AI technology affects carbon emission performance. From a macro perspective, carbon emissions and environmental pollution are largely caused by the use of energy [
34], and one of the signs of energy transition is the increase in the proportion of renewable energy and the improvement of energy efficiency. Ding et al. [
3] maintains that AI will reduce carbon emissions by enhancing green technology innovation and increasing the share of AI companies in total output. Ghoddusi et al. [
5] believes that AI can contribute positively in optimizing the operation of renewable energy; in other words, AI technology can influence carbon emissions through renewable energy. Abdalla et al. [
23] and Dileep [
24] have found that using AI technology to analyze climate and energy data can help improve energy efficiency, which is how AI technology affects carbon emissions. Moreover, the mechanisms by which other types of technologies affect carbon emissions can be learned from. It is supposed that green technology can affect carbon emission performance through energy consumption structure and industrial structure [
35], which suggests that AI technology may also have a similar mechanism. Lin and Ma [
32] also found that green technologies’ impact on carbon emissions can be achieved through industrial structure upgrading as the core channel, which indicates that the industrial pathway through which AI technologies affect carbon emissions needs to be considered. The central ways in which AI technology can impact carbon emission performance include energy and industry, which is why we propose the research hypotheses as the following:
Hypothesis 2a. AI technology can improve carbon emission performance through energy transition.
Hypothesis 2b. AI technology can improve carbon emission performance through industrial transformation.
Expansion analysis is employed to explore whether energy industry investment has a moderating effect on the carbon reduction effects of AI technology. It is an established fact that AI technologies will become increasingly attractive to the energy industry or the energy sector [
36], because whether or not AI technology can improve carbon emission performance, it is bound to improve the efficiency of the energy sector [
9]. However, the employ of AI technology will inevitably result in the upgrading of equipment, processes, and methods, which cannot be achieved without investment in the energy sector [
37]. Specifically, AI can help to use energy more efficiently, reduce waste, and optimize the process of energy production, distribution, and consumption through intelligent forecasting and management [
38], i.e., AI technology can improve the efficiency of resource allocation in the energy sector. In addition, as the share of renewable energy sources, such as solar and wind, in the energy system increases, the use of AI technology for energy management becomes increasingly important. AI technology can help predict energy production, optimize energy storage, and adjust grid loads, all of which require upfront investment in technology and facilities [
39]. Therefore, we believe that the role of AI technologies on carbon emission performance is influenced by investments in the energy industry. The related research hypothesis is as follows:
Hypothesis 3. Investment in the energy sector can moderate the impact of AI technology on carbon emission performance.
To sum up, the research framework of this paper is shown in
Figure 1. This paper first tests the hypotheses H1a and H1b, i.e., the impact of AI technology on regional carbon emission performance, in which carbon emission performance is measured by the CES and CEE. Secondly, the mechanism is analyzed by using the mediation effect model, i.e., testing the hypotheses H2a and H2b from energy transition and industrial transformation. Finally, the moderating effect model is employed for expansion analysis from the perspective of energy industry investment, i.e., Hypothesis H3 is tested.
3. Econometric Model
The Stochastic Impacts by Regression on Population, Affluence, and Technology (STIRPAT) model is considered as a masterly method to investigate technology and pollution emissions [
2,
40,
41,
42,
43]. The STIRPAT model has the advantage of being able to include other factors that may affect carbon emission performance through horizontal extended [
30,
44]. After the logarithmic, we employ the following STIRPAT model:
where
is regional carbon emission performance of city
i in year
t, measured by the carbon emission scale (
CES) and carbon emission efficiency (
CEE);
represents city
i’s the standard of AI technology (
AIT) in year
t. Equation (1) corresponds to the research topic. Consequently, the baseline model from Equation (1) is as follows:
X represents several control variables (contains P and A in Equation (1)). represents the city fixed effect, represents the year fixed effect, Equations (2) and (3) belong to the two-way fixed effect model (TWFE). Then, coefficients of and are the focus of this paper, indicating the impact of AI technology on carbon emission performance.
Moreover, considering the mediation effect method, this paper investigates the mechanism concerning how AI technology impacts carbon emission performance. The mechanism analysis model is as follows:
Me represents the mechanism variables, which are industrial structure upgrading (IND_UP) and industrial agglomeration (IND_AGG). When the coefficients , , and in Equations (4)–(6) are statistically significant, and the coefficient magnitude or statistical significance of and is lower than that of and , then the mediation effect is established.
Finally, based on the moderating effect method [
45], the expansion analysis of the influence of AI technology on carbon emission performance is carried out. The expansion analysis model is as follows:
Mo represents the moderating variables, which are energy industry investment (EII) and state-owned energy industry investment (SEII). When the coefficients , , , and in Equations (7) and (8) are statistically significant, the moderating effect is recognized.
4. Data and Variables
Data from 278 Chinese cities from 2009 to 2019 are employed as research samples in this paper, with the research sample data period ending in 2019 to mitigate the systemic shock of COVID-19 outbreak on regional economic development and carbon emission. It began in 2009 in view of the lack of data on foreign direct investment and environmental regulations before 2008. The research sample data of economic and carbon emission are from the China City Statistical Yearbook, China Energy Statistical Yearbook, China Industrial Statistical Yearbook, China Agricultural Statistical Yearbook, and China Carbon Emission Accounts and Datasets (CEADs). Patent data related to AI technology were obtained from the China National Intellectual Property Administration (CNIPA). We matched patent data with economic and carbon emission data using the ZIP code of the patent application. In addition, due to lack of data on patents, economics, and carbon emissions, the inclusion excludes cities in Tibet, Hong Kong, Macao, and Taiwan. Lastly, cities with short histories (Sansha, Suizhou, and Danzhou) are not included in the research samples.
4.1. Dependent Variable
To assess the carbon emission performance, this paper utilizes the carbon emission scale (
CES) and carbon emission efficiency (
CEE). Under the constraint of Chinese carbon peaking and carbon neutrality, the improvement of carbon emission performance relies not only on the reduction in the CES but also on the improvement of CEE, because the reduction in carbon emissions cannot be at the expense of economic development [
46]. According to Dhakal [
47], Lin et al. [
48], Oyewo [
49], and Konadu et al. [
50], a greenhouse gas emission inventory published by the World Resources Institute (WRI) and World Business Council for Sustainable Development (WBCSD) was utilized for measuring the
CES in cities. According to Meng et al. [
51] and Yu and Zhang [
1], the Data Envelopment Analysis (DEA) method is employed to measure
CEE; the details of the DEA method are shown in
Appendix A.
In addition, according to Balado-Naves et al. [
52] and Lin and Ma [
32], employing
CES per capita and
CEE per capita can avoid the distraction of scale effect on carbon emission performance. The CEADs’ measurement of the
CES is considered more accurate with carbon emission monitoring instruments [
2,
53], although there are more missing data. Consequently,
CES per capita,
CEE per capita, and CEADs’ carbon emission data are employed for a robustness test.
4.2. Main Independent Variables
Artificial intelligence technology (
AIT). Patent representation of technological innovation is considered to be a relatively accurate and efficient method [
54], and patent data are a crucial component in the identification of green technology innovation [
55], energy technology innovation [
56] and other industrial technology innovation by the IPC code [
57]. However, it is difficult to achieve accurate recognition of AI technology by diminutively employing an IPC code [
58,
59,
60,
61]. On the one hand, AI technology has been deeply integrated with other technologies, almost completely covering all categories of patent IPC codes, and only using IPC codes to describe how AI technology may lead to over recognition [
58,
61]. On the other hand, the expression of the patent name of AI technology is easy to misunderstand, and it is impossible to accurately describe AI technology with the support of a patent name [
59,
60].
To make the identification of AI technology credible, according to Baruffaldi et al. [
58] and Parteka and Kordalska [
61], the keywords of the patent name and abstract combined with IPC codes are employed to identify Chinese AI technology by the number of patent applications. The keywords and IPC codes used are shown in
Appendix B. Given the strictly non-negative characteristic of patent data, all types of patent data (invention and utility model) are treated as logarithmic
N + 1 to avoid missing values. Moreover, to further improve the validity of patent data, the empirical results with the number of patent applications and the number of patents granted by Chinese AI technology are compared in the empirical analysis [
62].
4.3. Mechanism Variables
(1) Energy transition, including energy structure cleanliness (
ESC) and energy intensity (
EI). A vital flag of energy transition is the energy structure cleanliness [
63], i.e., the increase in the proportion of renewable or green energy in the energy structure. However, the demand for energy in economic growth is stable, so it is also necessary to consider the energy intensity, i.e., to consider whether the alternative of renewable energy to fossil energy can light the increasing energy demand [
64]. Given the lack of urban renewable energy statistics in China, in accordance with Xu et al. [
35] and Qu and Li [
33], variable
ESC is represented by the proportion of fossil energy consumption in urban total energy consumption (unit is standard coal). The decrease in this proportion indicates the improvement of the energy structure cleanliness. The
EI is expressed by the percentage of urban GDP to total urban energy consumption (unit is standard coal).
(2) Industrial transformation, including industrial structure upgrading (
IND_UP) and industrial agglomeration (
IND_AGG). Actually, industrial structure upgrading has a strong connection with carbon emissions [
65], and we need to pay attention to whether AI technology can affect carbon emission performance through industrial structure upgrading. Similarly, industrial agglomeration is also the cause of rising air pollution and carbon emissions [
66].
Consequently, according to He and Zheng [
67] and Zhang et al. [
68], the variable of
IND_UP is obtained on the basis of industrial structure rationalization (
ISR) and industrial structure advancement (
ISA). Specifically, the measurement of
ISR is as follows:
where
i for city, and
j = 1, 2, 3 stands for primary, secondary, and tertiary industries in Chinese cities.
Y is output;
L is employment. The measurement of
ISA is as follows:
Generally, according to Liao et al. [
69] and Zhang et al. [
68], the influence of industrial structure rationalization (
ISR) and industrial structure advancement (
ISA) on industrial structure upgrading (
IND_UP) is considered to be equally important. Then, the measurement of
IND_UP is as follows:
Finally, according to Chen et al. [
66], Wang et al. [
70], and Yao et al. [
45], the variable of
IND_AGG is measured by
4.4. Moderating Variables
Energy industry investment (
EII,
SEII). The application of AI technology in the energy industry must upgrade the original equipment, methods, and processes, which depends on the energy industry investment (
EII). In other words, the energy industry investment affects the depth of AI technology embedment in the energy sector. The cost of implementing AI technologies in the energy sector has a significant impact on carbon emission performance. In addition, the state-owned energy industry investment (
SEII) is the main force of related financial activities. Consequently, according to Li and Li [
37] and Peng et al. [
26], dummy variables are constructed with the upper quartile of energy industry investment and state-owned energy industry investment to evaluate the cost of applying AI technology in the energy sector.
4.5. Control Variables
According to He and Zheng [
67], Yu and Zhang [
1], Zhao et al. [
53], Qu and Li [
33], Xu et al. [
35], and Zhang et al. [
2], we control for the following related variables: economic affluence (
GDP), population (
POP), industrial structure (
IS), foreign direct investment (
FDI), financial development (
FD), government governance (
GOV), urbanization (
URB), research and development investment (
RD), and environmental regulation (
ER).
4.6. Descriptive Statistics
Table 2 exhibits the descriptive statistics of major variables and reveals a few stylized facts. (1) Not all Chinese cities have carried out AI technology innovation. (2) The number difference between the applications for AI technology and those granted is small, and most of the applied AI patents are granted. (3) There is an excessive imbalance between Chinese cities in economic affluence, population, industrial structure, and urbanization. (4) Foreign direct investment, research and development investment, and environmental regulation in some Chinese cities are 0.
5. Empirical Results
5.1. Baseline Model Results
Table 3 reports the empirical results of Equations (1) and (2) based on pooled OLS. Panel A is the result of measuring AI technology by the number of patent applications, and Panel B is the result of measuring AI technology by the number of patents granted. Columns 1 and 3 do not consider TWFE, while columns 2 and 4 consider city and year fixed effects. Specifically, for Panel A, the coefficient of ln
AIT in column 1 reaches the significance level of 1%, and the coefficient of ln
AIT in column 2 is still significantly positive after controlling city and year fixed effect, which indicates that AI technology has increased the CES. Similarly, the empirical results in columns 3 and 4 show that the coefficient of ln
AIT is significantly negative at 1% to 5%, which means that AI technology constrains CEE. The research hypothesis H1b is tested, not H1a.
It is evident that whether measured by the number of patent applications or the number of patents granted, AI technology has an undesirable effect on regional carbon emission performance. Generally, it is believed that technology innovation is an indispensable tool to reduce carbon emissions [
72]. However, empirical results show that AI technology not only fails to reduce the CES, but also inhibits CEE. This indicates that the negative impact of AI technology on carbon emission performance outweighs its positive impact. Currently, at the macro level, AI technology has demonstrated a counterintuitive effect on carbon emission performance. Specifically, AI technology has led to an increase in CES and a decrease in CEE. Possible reasons include the following. (1) Technology implementation costs: Although AI can offer long-term energy-saving benefits, the initial investment costs may be substantial, encompassing software, hardware, and human resources. This high cost may render it unaffordable for some small- and medium-sized enterprises (SMEs), thereby limiting the widespread adoption of AI technology. (2) The carbon footprint of AI technology: The training process of certain AI models may require substantial computational resources, leading to significant carbon emissions. This could potentially offset the positive impact of these technologies on emission reduction.
5.2. Endogeneity Tests Results
It is uncertain whether AI technology affects a region’s carbon emission performance, or whether the power of carbon emission performance determines the level of AI technology. Then, reverse causality is the main cause of endogeneity issues between AI technology and carbon emission performance. To further demonstrate the robustness of the results, this paper adapts instrumental variables (IVs) and two-stage least squares (2SLS) methods to mitigate this problem. Specifically referring to Nunn and Qian [
73], Liu et al. [
74], Zhou (2023) [
75], Zhao et al. [
53], and Zhang et al. [
2], these are the instrumental variables chosen in this paper: (1) The interaction term of the number of landline telephones per 100 people and the number of internet users by city in 1984. (2) The interaction term of the number of post offices per 100 people and the number of internet users by city in 1984. (3) The lagging term of AI technology. From the perspective of endogeneity, the application of AI technology relies on the backing of communication and postal infrastructure, so landline telephones and post offices have a positive correlation with AI technology. From the perspective of exogeneity, the frequency of landline telephone usage in daily life has significantly decreased, and its impact on carbon emission performance is minimal.
Table 4 shows the empirical results of the first stage of 2SLS method, where the coefficients of ln
TEL, ln
POST, and L.ln
AIT are significantly positive, indicating that communication and postal infrastructure does contribute to improving AI technology.
Table 5 shows the empirical results of the second stage of the 2SLS method. Columns 1 to 3 show the results when the dependent variable is ln
CES. When the instrumental variables are ln
TEL, ln
POST, and L.ln
AIT, the impact of AI technology on ln
CES is significantly positive at 1% to 10%, and AI technology still increases the CES. Columns 4 to 6 show the results when the dependent variable is ln
CEE. It is not difficult to find that AI technology has a significantly negative impact on carbon emission efficiency, i.e., AI technology reduces CEE. The above results indicate that the main empirical results in 5.1 are still robust after the introduction of instrumental variables to mitigate the endogeneity issues caused by reverse causality.
5.3. Robustness Tests Results
5.3.1. Replace Dependent Variable
According to Balado-Naves et al. [
52] and Lin and Ma [
32], most economic and social activities can produce carbon emissions, which is different from other pollutants. Consequently, the employ of
CES per capita and
CEE per capita can alleviate the overestimation of carbon emission caused by scale effects. In addition, CEADs’ data on urban carbon emissions were used for comparison.
Table 6 shows the results when
CES per capita and
CEE per capita are taken as dependent variables. The results in columns 1 and 2 as well as columns 5 and 6 are significantly positive, indicating that the use of CES per capita and CEADs’ data do not affect the main empirical results of this paper.
5.3.2. Consider Spatial Spillover Effects
When considering how technological innovation affects carbon emissions, it is undenied to take the spatial spillover effect of carbon emissions into account [
8,
76,
77]. The carbon emission power of one city may affect the carbon emission performance of neighboring cities, which is determined by the physical features of CO
2 [
52,
78]. Consequently, the spatial econometric model is constructed to re-examine the causality between AI technology and carbon emission performance on the basis of considering the spatial spillover effect, specifically the spatial Durbin model (SDM):
where
W represents the spatial weight matrix, which is a geographic distance weight matrix (
WGEO) based on the reciprocal difference in longitude and latitude distance squared, and an economic distance weight matrix (
WECO) based on the reciprocal difference in GDP per capita. The calculation model of the spatial weight matrix, as well as the Moran’s I scatter, employed to test the validity of the spatial econometric model, are provided in
Appendix C.
Table 7 shows the impact of AI technology on regional carbon emission performance after considering spatial spillover effect. Specifically, the spatial lag coefficient (
) is significantly positive, which proves that there is a spatial spillover effect between the carbon emission scale (ln
CES) and carbon emission efficiency (ln
CEE). The coefficient of ln
AIT in column 1 and column 2 is significantly positive, while the coefficient of
W*ln
AIT is not significant, which indicates that AI technology still improves the CES even considering spatial spillover effect, and this effect is in local cities. The coefficient of ln
AIT in column 3 is significantly negative, and the coefficients of
W*ln
AIT in column 3 and column 4 are also significantly negative, which means that if the spatial spillover effect is considered in ln
CEE, the undesirable effect of AI technology on CEE not only comes from the local cities, but also is affected by neighboring cities. In general, even considering the spatial spillover effect, the results in
Table 7 have not reformed greatly compared with
Table 3, and the conclusions in this paper are robust.
5.3.3. Time Sensitivity of Sample Data
The financial crisis that occurred worldwide in 2008 and the outbreak of COVID-19 in 2019, which suppressed economic activity and produced additional carbon reduction effects, may have overrated the impact of AI technologies on carbon emission performance. Thus, according to Zhang et al. [
2], transformation of the period for sample data in the baseline model is 2011–2017 in order to re-examine the impact of AI technology on carbon emission performance. The results of columns 1 and 2 in
Table 8 show that when the dependent variable is ln
CES, the coefficient of ln
AIT is significantly positive, i.e., AI technology increases the CES. The results in columns 3 and 4 show that AI technology still reduces CEE. It is obvious that changing the period of sample data does not affect the causality between AI technology and carbon emission performance, and the results of this paper are robust.
5.3.4. Change the Estimation Method
According to Huang et al. [
41], Parteka and Kordalska [
61], and Vélez-Henao et al. [
42], we re-estimate Equations (2) and (3) based on the system generalized method of moment (sys-GMM) and difference generalized method of moment (diff-GMM) methods. The results of sys-GMM and diff-GMM estimation are reported in
Table 9. Specifically, the coefficient of ln
AIT in columns 1 to 4 is significantly positive at the 1%, indicating that AI technology increases the CES, and the undesired effect of AI technology still exists even when the scale effect is considered.
5.3.5. Policy Competition Effect
Carbon emission performance is inevitably influenced by regional environmental policies, so it is imperative to take the possible competition effects of environmental policies into account. Specifically, according to Lee and Nie [
55] and Qu and Li [
33], we exclude the sample of municipalities and consider the impact of the Low Carbon City Pilot (
LCCP) and Carbon Emission Trading Pilot (
CETP), environmental policies that are highly correlated with carbon emissions, on carbon emission performance. The results of
Table 10 show that after excluding municipalities in columns 1 and 4, the impact of AI technology on carbon emission performance is aligned with the results of the baseline model in
Table 3. Similarly, columns 2 and 5, as well as columns 3 and 6, respectively, show the impact of AI technology on carbon emission performance after controlling
LCCP and
CETP environmental policies, and the results are still analogical to
Table 3.
5.3.6. Changing Clustering and Fixed Effects
According to Zhang et al. [
2], the influence range of clustering and fixed effects is changed to control the factors affecting carbon emission performance at the provincial level. The results of
Table 11 in columns 1 to 3 show that the coefficient of ln
AIT is significantly positive, while the results in columns 4 to 6 show that the coefficient of ln
AIT is significantly negative; in other words, changing the influence range of clustering and fixed effects, AI technology is still not conducive to carbon emission performance.
5.4. Mechanism Analysis Results
The purpose of mechanism analysis is to explore the channels through which AI technology affects carbon emission performance. The mechanism analysis is based on Equations (4)–(6), while
Table 12a–c and
Table 13a–c show the mechanism analysis of energy transition and industrial transformation, respectively.
Specifically, column 1 of
Table 12a reports the coefficient of the ln
AIT, which is significantly negative, pointing out that AI technology reduces the proportion of fossil fuels in total energy consumption. Further, the coefficient of the
esc in columns 2 and 3 is significant, and the coefficient of the ln
AIT is reduced or less significant than that in columns 2 and 4 of
Table 3. Consequently, the mediation effect of
esc is established, i.e., AI technology improves the CES and CEE by reducing the proportion of fossil fuels in total energy consumption. Similarly, the empirical results in columns 5 and 6 indicate that the mediation effect of
EI is also established, i.e., AI technologies affect the CES and CEE by reducing
EI.
Table 12b,c discuss the mechanism of energy transition in the context of typical geographical locations (Yangtze River Economic Belt, Heihe–Tengchong Line). In terms of the Yangtze River Economic Belt, the mechanism of energy transition is not established, which means that the Yangtze River Economic Belt is not the most widely applied AI technology in China. However, the results for the Heihe–Tengchong Line are largely consistent with those presented in
Table 12a. It is evident that the southeast side of the Heihe–Tengchong Line encompasses over 90% of the observed cities, which are clearly the most significant sources of carbon emissions in China. Commonly, AI technology can affect regional carbon emission performance through
ESC and
EI, in other words, AI technology has the potential to improve regional carbon emission performance by influencing energy transition.
Table 13a shows the mechanism analysis results of industrial transformation. The coefficient of ln
AIT in column 1 and column 4 is positive but not significant, indicating that AI technology has nothing to do with industrial structure upgrading and agglomeration, so the mediation effect of variables
IND_UP and
IND_AGG is not valid. The channel which AI technology affects carbon emission performance is not industrial structure upgrading and industrial agglomeration, and the influence of AI technology at the Chinese industry is undefined.
Table 13b,c show similar results. In other words, even when accounting for certain special industries and economically developed regions, AI technology remains unable to influence carbon emissions through industrial transformation. From a macro perspective, the penetration of artificial intelligence technology in the process of industrial transformation remains insufficient. Of course, AI technology is already widely employed in specific industries (such as information transmission, software, and information technology services). The impact of AI technologies on the carbon emission performance of specific industries may be observed with micro-level firm data. The research hypothesis H2a is tested, not H2b.
5.5. Expansion Analysis Results
The purpose of the expansion analysis is to describe why AI technology is harmful to carbon emission performance from the perspective of energy industry investment. Generally, the energy sector is not the ‘birthplace’ of AI technology, so the application of AI technology in the energy sector may need to pay additional cost, which will result in a boost in energy industry investment, thus affecting carbon emissions [
37]. In other words, under the prerequisite of high energy industry investment, the adverse impact of AI technology may be more prominent, and the vital obstacle for AI technology to save energy and reduce emission is the increasing investment in energy industry. Consequently, to find out the explanations why AI technology is unfavorable for carbon emission performance at present, according to Ahmad et al. [
79] and Peng et al. [
26], we perform an expansion analysis from the perspective of energy industry investment.
Table 14a shows the results of expansion analysis when the dependent variables are the CES and CEE, respectively. The coefficients of ln
AIT, ln
AIT×
EII, and ln
AIT×
SEII in column 1 and column 3 are positive, pointing out that energy industry investment (
EII and
SEII) shows a positive moderating effect between AI technology and the CES. The results in column 2 and 4 show that the coefficient of ln
AIT is significantly negative, and the coefficients of ln
AIT×
EII and ln
AIT×
SEII are positive, which also means that energy industry investment has a positive responsibility for the impact of AI technology on CEE. The results in
Table 14c are consistent with those in
Table 14a, indicating that AI technology plays a more significant role in enhancing CEE. However, the results presented in
Table 14b indicate that for the Yangtze River Economic Belt, a specific economic zone with significant environmental relevance, the moderating effect of energy industry investment is more pronounced (0.0041 > 0.0020, 0.0077 > 0.0042). Strengthening the application of AI technology in the energy sector within this region can facilitate the realization of its emission reduction potential.
It is not difficult to find that to employ AI technology in the energy sector requires increased investment in the energy industry to improve equipment, method, and processes, which will increase costs, and in turn affect the CES and CEE. In other words, current investments in the energy industry are not improving the application and carbon emission performance of AI technologies in the energy sector. The research hypothesis H3 is tested.
5.6. Heterogeneity Analysis Results
Intellectual property protection affects the development and spillover of AI technologies, and digital infrastructure is crucial to determining the impact of AI technologies. Consequently, this paper analyzes the potential heterogeneity issue of AI technology in affecting carbon emission performance from the perspectives of intellectual property protection, digital infrastructure, patent types, and region. Specifically, according to Hao et al. [
80], the level of intellectual property protection is measured by the median of patent infringement cases closed in cities to the total number of patent infringement cases closed in China. The level of digital infrastructure is measured by the median of the ratio of internet broadband access ports to population. Patent types are divided into invention patents and utility model patents. Regional heterogeneity is considered in the east and west and the Yangtze River Economic Belt (YREB).
Table 15 reports the heterogeneity of intellectual property protection. The coefficients of ln
AIT in columns 2 and 4 are larger than those of ln
AIT in columns 1 and 3 in both statistical significance and scale, indicating that AI technologies are less friendly to carbon emission performance in regions with lower planes of intellectual property protection.
Table 16 shows the heterogeneity analysis of digital infrastructure. Regions with weak digital infrastructure experience a greater negative impact of AI technology on CEE.
Table 17 shows the heterogeneity analysis results of patent types. Compared with invention patents, utility model patents of AI technology have a more unfavorable effect on carbon emission performance. In other words, low innovation quality AI technology is bad for the environment. Finally,
Table 18 and
Table 19 show the results of the analysis of regional heterogeneity. For the CES, the impact of AI technology is more prominent in the western, but not in the non-western region. For CEE, the negative impact caused by AI technology is mainly reflected in the eastern and central regions, which is contrary to the CES. For the Yangtze River Economic Belt (YREB), the undesirable effect AI technology on CEE is relatively low, but it is still significant.
6. Conclusions and Policy Implications
It is believed that AI technology can enhance energy efficiency, decrease carbon footprint, and improve energy management, which would be advantageous for carbon emission performance. However, the use of AI technology may also increase energy consumption and additional cost inputs, which may be detrimental to carbon emission performance. To verify the impact of AI technology on carbon emission performance, this paper conducted an empirical analysis based on the data of 278 Chinese cities from 2009 to 2019, as well as AI technologies considered by a combination of IPC codes and keyword searches. The empirical results show that (1) AI technology not only increases the CES, but also reduces the CEE, which indicates that current AI technology does not necessarily improve carbon emission performance. Energy transition is a channel through which AI technology affects carbon emission performance. Specifically, AI technology has the potential to optimize carbon emission performance by reducing the proportion of fossil energy consumption and reducing energy intensity. (2) Energy industry investment plays a positive regulatory role in the impact of AI technology on carbon emission performance, i.e., energy industry investment intensifies the undesirable effect of AI technology on carbon emission performance. (3) In regions with low innovation quality and low intellectual property protection, the negative impact of AI technology on carbon emission performance is evident, as demonstrated by heterogeneity analysis.
Overall, the role of the energy transition is critical if AI technologies are to have a positive impact on carbon emission performance. Not only is the generation of carbon emissions high connected to the energy sector, but AI technology is an important way to transform the old energy sector to balance productivity and green development. Given the failure of current AI technology to reduce carbon emission, the policy implications are as follows:
Firstly, targeted voluntary environmental policies should be utilized to stimulate innovation in the energy sector by firms with advantages in AI technology. We advocate reinforcing the application of AI technology in the energy sector and environmental protection, developing AI technologies with distinctive characteristics specific to the energy sector, such as intelligent exploration and renewable energy integration. This will facilitate the deep integration of AI technology in the energy sector.
Secondly, based on command-and-control environmental policies, high energy consumption firms are forced to carry out technological transition to green, forcing them to actively apply AI technology, and truly play the advantages of AI technology in efficiency and cost. Companies in the energy sector should not only focus on the productivity impacts of AI technology but also prioritize its carbon reduction effects.
Thirdly, we should further adopt market-based environmental policies to mitigate the aggravating effect of energy industry investment on carbon emission performance, and give more financial support to the application of AI technology in the energy sector. To realize the carbon reduction effect of AI technology, reducing the application cost of AI technology and enhancing the innovation quality of AI technology though market mechanism is of the same necessity.
Author Contributions
Conceptualization, F.Q.; methodology, F.Q. and W.S.; software, F.Q. and W.S.; validation, F.Q.; formal analysis, F.Q. and W.S.; investigation, F.Q.; resources, F.Q.; data curation, F.Q. and W.S.; writing—original draft preparation, F.Q. and W.S.; writing—review and editing, F.Q. and W.S.; visualization, F.Q. and W.S.; supervision, F.Q. All authors have read and agreed to the published version of the manuscript.
Funding
This research was funded by [the OpenFund of Sichuan Province Cyclic Economy Research Center] grant number [XHJJ-2408].
Institutional Review Board Statement
Not applicable.
Informed Consent Statement
Not applicable.
Data Availability Statement
The data come from the China City Statistical Yearbook, China Energy Statistical Yearbook, China Industrial Statistical Yearbook, China Agricultural Statistical Yearbook, China Carbon Emission Ac-counts and Datasets (CEADs), and China National Intellectual Property Administration.
Conflicts of Interest
The authors declare no conflict of interest.
Appendix A. DEA Method to Measure CEE
According to Meng et al. [
51] and Yu and Zhang [
1], the super-efficiency SBM model based on undesirable outputs is employed to measure carbon emission efficiency (
CEE). Assume an economic production system with n decision-making unit (DMU), each consisting of three input–output vectors of input, desired output, and undesired output, using
m units of input to produce S1 desired output and S2 undesired output. The input–output vectors can be expressed as
, where
are shown as follows:
Suppose
, then the production possibility set can be defined as follows:
According to the equation above, the actual desired output falls short of the frontier’s ideal desired output level, and the actual undesired output exceeds the frontier’s undesired output level. Based on the production possibility set, the undesired output is incorporated into the evaluation DMU according to the SBM model. The SBM model’s nonlinear nature makes it unsuitable for computation efficiency calculations, so it is transformed into a linear model through Charnes–Cooper transformation. The equivalent form is as follows:
In the equation above, represents the amount of slack in inputs, desired outputs, and undesired outputs; objective function value is the efficiency value of the DMU, which ranges between . For a given DMU , the DMU is efficient if and only if , namely . If , the evaluated unit is inefficient, in which case the input and output need to be improved.
Appendix B. Using Keywords and IPC Codes to Measure AI Technology
Table A1 shows the IPC codes that may be involved in AI technology. According to Baruffaldi et al. [
58] and Parteka and Kordalska [
61], some keywords are considered somewhat general in identifying whether they belong to AI technology, so they must be employed together with the IPC code. Consequently, we highlight the keywords that are easy to confuse in
Table A2, and other keywords can refer to Baruffaldi et al. [
58].
Table A1.
The IPC code of AI technology.
Table A1.
The IPC code of AI technology.
AI Patents (IPC Code) |
---|
G01R31/367 | G06F17/(20–28, 30) | G06F19/24 | G06K9/00 |
G06K9/(46–52, 60–82) | G06N7 | G06N10 | G06N99 |
G06Q | G06T7/00-20 | G10L15 | G10L21 |
G16B40/(00-10) | G16H50/20–70 | H01M8/04992 | H04N21/466 |
Table A2.
The keywords of AI technology (confusable).
Table A2.
The keywords of AI technology (confusable).
No. | AI Patents (Keywords) |
---|
1. | ambient intelligence | autonomous vehicle | autonomic computing | cognitive insight system |
2. | brain computer interface | community detection | computational pathology | cyber physical system |
3. | data mining | dynamic time warping | firefly algorithm | Takagi–Sugeno fuzzy systems |
4. | gravitational search algorithm | image processing | image segmentation | intelligence augmentation |
5. | Markovian | neuromorphic computing | non negative matrix factorisation | obstacle avoidance |
6. | rough set | robot | biped robot | humanoid robot |
7. | human–robot interaction | industrial robot | legged robot | quadruped robot |
8. | service robot | social robot | wheeled mobile robot | semantic web |
9. | sensor fusion | sensor data fusion | multi-sensor fusion | text mining |
10. | unmanned aerial vehicle | visual servoing | | |
Appendix C. Additional Information on Spatial Spillover Effects
The geographic distance weight matrix (
WGEO) is established by calculating the latitude and longitude distance (
d) between city
i and city
j, which is shown as follows:
The economic distance weight matrix (
WGDP) is established by calculating the difference between the mean value of GDP per capita (
Y) in the sample period of city
i and city
j.
Figure A1.
(a) Moran’s I scatter of lnCES and lnCEE with WGEO (2011). (b) Moran’s I scatter of lnCES and lnCEE with WGEO (2015). (c) Moran’s I scatter of lnCES and lnCEE with WGEO (2019).
Figure A1.
(a) Moran’s I scatter of lnCES and lnCEE with WGEO (2011). (b) Moran’s I scatter of lnCES and lnCEE with WGEO (2015). (c) Moran’s I scatter of lnCES and lnCEE with WGEO (2019).
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Figure 1.
Research framework.
Figure 1.
Research framework.
Table 1.
Recent studies on technological innovation and carbon emissions.
Table 1.
Recent studies on technological innovation and carbon emissions.
No. | Source | Research Topic | Main Points |
---|
(1) | (2) | (3) | (4) |
---|
1 | [13] | Green technology innovation, regional carbon emissions | Green technology innovation indirectly reduces regional carbon emissions by promoting energy efficiency. |
2 | [14] | Artificial intelligence, carbon emissions | The application of enterprise AI technology has a positive impact on carbon reduction. |
3 | [15] | Digital intelligence, carbon emissions | The lower level of green technology innovation will increase the carbon emission effect of digital intelligence to some extent. |
4 | [16] | CO2 emissions, technology innovations | Technological innovation has a direct and indirect impact on the increase in carbon dioxide emissions in China. |
5 | [17] | Carbon emissions, digital technology innovation, green technology innovation | Green technology innovation has a significant positive impact on carbon emissions, while digital innovation technology has an unstable negative impact on carbon emissions. |
6 | [18] | Digital technology, digital innovation, carbon emissions | There is a significant inverse U-shaped nonlinear relationship between digital innovation level and industrial carbon emissions. |
7 | [19] | Digital technological innovation, carbon intensity, carbon reduction | Digital technology innovation can significantly reduce carbon intensity. |
8 | [20] | Digital finance, low carbon development, production technology innovation | The development of digital finance can reduce carbon intensity. |
9 | [21] | Green technology innovation, carbon emission performance | Green technology innovation significantly improves carbon emission performance. |
10 | [22] | Green technology, innovation, carbon emission efficiency | Green technology innovation has significantly improved the carbon emission efficiency of the firms. |
Table 2.
Descriptive statistics.
Table 2.
Descriptive statistics.
| Variables | Mean | S.D. | Min | Max | Description |
---|
Dependent variable | lnAIT | 3.041 | 1.930 | 0 | 9.436 | Number of AI technology patent applications, logarithmic N + 1. |
lnAIT_granted | 2.749 | 1.832 | 0 | 8.786 | Number of AI technology patent granted, logarithmic N + 1. |
Main independent variables | lnCES | 8.028 | 0.546 | 6.380 | 11.558 | Carbon emission scale, referring to Dhakal [47] and Lin et al. [48]. |
lnCES_CEADs | 3.329 | 0.913 | 0.294 | 6.126 | Carbon emission scale, from https://www.ceads.net.cn/ (accessed on 1 November 2023). |
lnCEE | 0.402 | 0.140 | 0.131 | 1.167 | Carbon emission efficiency, referring to Meng et al. [51] and Yu and Zhang [1]. |
Control variables | lnGDP | 10.585 | 0.625 | 4.595 | 13.056 | Urban GDP per capita, logarithmic. |
lnPOP | 5.913 | 0.649 | 3.784 | 8.136 | Number of total populations, logarithmic. |
IS | 0.473 | 0.104 | 0.107 | 0.822 | Proportion of value added to tertiary industry in urban GDP. |
FDI | 0.003 | 0.003 | 0 | 0.030 | Proportion of actual utilized foreign direct investment in urban GDP. |
FD | 0.950 | 0.604 | 0.118 | 9.622 | Proportion of loans outstanding by financial institutions in urban GDP. |
GOV | 0.193 | 0.098 | 0.044 | 1.485 | Proportion of expenditure in the general budget of local governments in urban GDP. |
URB | 0.533 | 0.152 | 0.151 | 1 | Proportion of permanent urban population in total population. |
RD | 0.003 | 0.003 | 0 | 0.063 | Proportion of science and innovation spending in urban GDP. |
ER | 0.003 | 0.001 | 0 | 0.012 | Proportion of words related to environment in urban government work reports, referring to Chen et al. [71] and Qu and Li [33]. |
Mechanism variables | ESC | 0.191 | 0.144 | 0.006 | 0.916 | Proportion of urban fossil energy consumption to urban total energy consumption. |
EI | 2.694 | 0.740 | −1.429 | 5.138 | The ratio of urban GDP to total urban energy consumption. |
IND_UP | 0.611 | 0.268 | 0.130 | 2.632 | Industrial structure upgrading, referring to He and Zheng [67] and Zhang et al. [68]. |
IND_AGG | 1.337 | 1.810 | 0.437 | 36.868 | Industrial agglomeration, referring to Chen et al. [66] and Yao et al. [45]. |
Moderating variables | EII | 0.455 | 0.498 | 0 | 1 | Dummy variable, the upper quartile of the energy industry investment is shown as 1, otherwise 0. |
SEII | 0.385 | 0.818 | 0 | 1 | Dummy variable, the upper quartile of the state-owned energy industry investment is shown as 1, otherwise 0. |
Table 3.
Empirical results of baseline model.
Table 3.
Empirical results of baseline model.
Variables | lnCES | lnCEE |
---|
Panel A: Measuring lnAIT by the Number of Patents Application |
---|
(1) | (2) | (3) | (4) |
---|
lnAIT | 0.0624 *** (5.46) | 0.0073 ** (2.01) | −0.0085 ** (−2.53) | −0.0090 *** (−4.02) |
Control variables | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ✕ | ◯ | ✕ | ◯ |
Year fixed effect | ✕ | ◯ | ✕ | ◯ |
Adj R2 | 0.270 | 0.977 | 0.298 | 0.783 |
Observations | 3006 | 3006 | 3006 | 3006 |
Variables | lnCES | lnCEE |
Panel B: Measuring lnAIT by the Number of Patents Granted |
(1) | (2) | (3) | (4) |
lnAIT_granted | 0.0582 *** (4.84) | 0.0071 * (1.94) | −0.0100 *** (−2.73) | −0.0078 *** (−3.34) |
Control variables | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ✕ | ◯ | ✕ | ◯ |
Year fixed effect | ✕ | ◯ | ✕ | ◯ |
Adj R2 | 0.267 | 0.977 | 0.299 | 0.782 |
Observations | 3006 | 3006 | 3006 | 3006 |
Table 4.
The first stage of 2SLS.
Table 4.
The first stage of 2SLS.
Instrumental Variables | lnAIT |
---|
(1) | (2) | (3) |
---|
lnTEL | 0.1130 *** (4.45) | | |
lnPOST | | 0.2641 *** (7.73) | |
L.lnAIT | | | 0.7495 *** (52.81) |
Control variables | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ |
Adj R2 | 0.827 | 0.829 | 0.911 |
Observations | 2397 | 2397 | 2736 |
Table 5.
The second stage of 2SLS.
Table 5.
The second stage of 2SLS.
Variables | lnCES | lnCEE |
---|
lnTEL | lnPOST | L. lnAIT | lnTEL | lnPOST | L. lnAIT |
---|
(1) | (2) | (3) | (4) | (5) | (6) |
---|
lnAIT | 0.3294 ** (2.39) | 0.1507 * (1.94) | 0.0817 *** (5.90) | −0.1359 *** (−3.37) | −0.1071 *** (−5.96) | −0.0136 ** (−2.07) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.113 | 0.269 | 0.267 | 0.124 | 0.298 | 0.294 |
Observations | 2397 | 2397 | 2736 | 2397 | 2397 | 2736 |
Table 6.
Robustness tests of replacing dependent variable.
Table 6.
Robustness tests of replacing dependent variable.
Variables | CES per Capita | CEE per Capita | lnCES_CEADs | per Capita CES_CEADs |
---|
(1) | (2) | (3) | (4) | (5) | (6) |
---|
lnAIT | 0.0623 *** (5.46) | 0.0073 ** (2.00) | −0.0001 *** (−5.30) | −0.0001 *** (−2.63) | 0.0168 * (1.87) | 0.4964 ** (2.08) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ✕ | ◯ | ✕ | ◯ | ◯ | ◯ |
Year fixed effect | ✕ | ◯ | ✕ | ◯ | ◯ | ◯ |
Adj R2 | 0.551 | 0.986 | 0.646 | 0.930 | 0.953 | 0.893 |
Observations | 3006 | 3006 | 3006 | 3006 | 2319 | 2319 |
Table 7.
Robustness tests of consider spatial spillover effects.
Table 7.
Robustness tests of consider spatial spillover effects.
Variables | lnCES | lnCEE |
---|
WGEO | WECO | WGEO | WECO |
---|
(1) | (2) | (3) | (4) |
---|
lnAIT | 0.0074 ** (2.03) | 0.0072 ** (2.01) | −0.0052 * (−1.88) | −0.0044 (−1.61) |
W*lnAIT | 0.0006 (0.05) | −0.0033 (−0.48) | −0.0157 * (−1.81) | −0.0208 *** (−3.89) |
Spatial rho () | 0.0968 * (1.88) | 0.0821 *** (2.63) | 0.3179 *** (7.33) | 0.2552 *** (9.60) |
Variance sigma2_e | 0.0058 *** (33.59) | 0.0058 *** (33.58) | 0.0034 *** (33.46) | 0.0034 *** (33.42) |
Control variables | ◯ | ◯ | ◯ | ◯ |
Control variables (W) | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ |
Observations | 2259 | 2259 | 2259 | 2259 |
Table 8.
Robustness tests of time sensitivity.
Table 8.
Robustness tests of time sensitivity.
Variables | lnCES | lnCEE |
---|
(1) | (2) | (3) | (4) |
---|
lnAIT | 0.0630 *** (4.56) | 0.0092 * (1.91) | −0.0128 *** (−3.94) | −0.0062 *** (−2.65) |
Control variables | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ✕ | ◯ | ✕ | ◯ |
Year fixed effect | ✕ | ◯ | ✕ | ◯ |
Adj R2 | 0.269 | 0.977 | 0.269 | 0.854 |
Observations | 1922 | 1921 | 1922 | 1921 |
Table 9.
Robustness tests of change to the model estimation method.
Table 9.
Robustness tests of change to the model estimation method.
Variables | lnCES | CES per Capita |
---|
diff-GMM | sys-GMM | diff-GMM | sys-GMM |
---|
(1) | (2) | (3) | (4) |
---|
lnAIT | 0.0205 *** (4.64) | 0.0148 *** (3.24) | 0.0218 *** (4.92) | 0.0168 *** (3.75) |
L. lnCES | 0.2172 *** (3.56) | 0.2489 *** (6.25) | | |
L. per capita CES | | | 0.2161 *** (3.25) | 0.2010 *** (4.91) |
Control variables | ◯ | ◯ | ◯ | ◯ |
AR (1)_P | 0.000 | 0.000 | 0.000 | 0.000 |
AR (2)_P | 0.230 | 0.158 | 0.201 | 0.142 |
Observations | 2456 | 2736 | 2456 | 2736 |
Table 10.
Robustness tests of policy competition effect.
Table 10.
Robustness tests of policy competition effect.
Variables | lnCES | lnCEE |
---|
Exclude the Municipalities | Control the LCCP | Control the CETP | Exclude the Municipalities | Control the LCCP | Control the CETP |
---|
(1) | (2) | (3) | (4) | (5) | (6) |
---|
lnAIT | 0.0073 ** (2.03) | 0.0060 * (1.86) | 0.0072 ** (1.99) | −0.0085 *** (−3.84) | −0.0088 *** (−3.93) | −0.0088 *** (−3.95) |
LCCP | | 0.0004 (0.07) | | | −0.0004 (−0.07) | |
CETP | | | 0.0061 (1.03) | | | −0.0133 * (−1.69) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.957 | 0.977 | 0.977 | 0.785 | 0.784 | 0.783 |
Observations | 2962 | 2962 | 3006 | 2962 | 2962 | 3006 |
Table 11.
Robustness tests of changing clustering and fixed effects.
Table 11.
Robustness tests of changing clustering and fixed effects.
Variables | lnCES | lnCEE |
---|
(1) | (2) | (3) | (4) | (5) | (6) |
---|
lnAIT | 0.0624 ** (2.03) | 0.0073 ** (2.09) | 0.0091 ** (2.45) | −0.0085 ** (−2.37) | −0.0090 *** (−3.41) | −0.0045 * (−1.85) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Province × Year fixed effect | ✕ | ✕ | ◯ | ✕ | ✕ | ◯ |
Province fixed effect | ✕ | ◯ | ✕ | ✕ | ◯ | ✕ |
City fixed effect | ✕ | ◯ | ◯ | ✕ | ◯ | ◯ |
Year fixed effect | ✕ | ◯ | ◯ | ✕ | ◯ | ◯ |
Cluster to city | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.270 | 0.977 | 0.957 | 0.298 | 0.780 | 0.819 |
Observations | 3006 | 3006 | 2940 | 3006 | 3006 | 2940 |
Table 12.
(a) Mechanism analysis of energy transition. (b) Mechanism analysis of energy transition in the Yangtze River Economic Belt. (c) Mechanism analysis of energy transition in the Heihe–Tengchong Line (southeast).
Table 12.
(a) Mechanism analysis of energy transition. (b) Mechanism analysis of energy transition in the Yangtze River Economic Belt. (c) Mechanism analysis of energy transition in the Heihe–Tengchong Line (southeast).
(a) |
Variables | esc | lnCES | lnCEE | ei | lnCES | lnCEE |
(1) | (2) | (3) | (4) | (5) | (6) |
lnAIT | −0.0059 ** (2.13) | 0.0070 * (1.92) | −0.0086 *** (−3.84) | −0.0255 * (−1.76) | 0.0073 ** (1.98) | −0.0081 *** (−3.70) |
ESC | | −0.0491 ** (1.97) | 0.0802 *** (3.93) | | | |
EI | | | | | −12.7240 ** (−2.12) | −3.0551 *** (−2.78) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.757 | 0.977 | 0.784 | 0.778 | 0.977 | 0.792 |
Observations | 2984 | 2984 | 2984 | 2984 | 2984 | 2984 |
(b) |
Variables | esc | lnCES | lnCEE | ei | lnCES | lnCEE |
(1) | (2) | (3) | (4) | (5) | (6) |
lnAIT | −0.0042 (−1.15) | 0.0091 (1.47) | −0.0080 ** (−2.20) | −0.0541 *** (−2.77) | 0.0089 (1.44) | −0.0052 (−1.49) |
ESC | | 0.0118 (0.33) | 0.0457 (1.30) | | | |
EI | | | | | −0.0030 (−0.29) | 0.0547 *** (7.96) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.805 | 0.979 | 0.799 | 0.753 | 0.979 | 0.814 |
Observations | 1185 | 1185 | 1185 | 1185 | 1185 | 1185 |
(c) |
Variables | esc | lnCES | lnCEE | ei | lnCES | lnCEE |
(1) | (2) | (3) | (4) | (5) | (6) |
lnAIT | −0.0061 ** (−2.12) | 0.0078 ** (2.32) | −0.0087 *** (−4.12) | −0.0273 * (−1.94) | 0.0078 ** (2.34) | −0.0081 *** (−3.85) |
ESC | | −0.0325 (−1.55) | 0.0570 *** (2.74) | | | |
EI | | | | | −0.0065 (−1.31) | 0.0370 *** (8.81) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.765 | 0.979 | 0.781 | 0.757 | 0.979 | 0.788 |
Observations | 2787 | 2787 | 2787 | 2787 | 2787 | 2787 |
Table 13.
(a) Mechanism analysis of industrial transformation. (b) Mechanism analysis of industrial transformation in the Yangtze River Economic Belt. (c) Mechanism analysis of industrial transformation in the Heihe–Tengchong Line (southeast).
Table 13.
(a) Mechanism analysis of industrial transformation. (b) Mechanism analysis of industrial transformation in the Yangtze River Economic Belt. (c) Mechanism analysis of industrial transformation in the Heihe–Tengchong Line (southeast).
(a) |
Variables | ind_up | lnCES | lnCEE | ind_agg | lnCES | lnCEE |
(1) | (2) | (3) | (4) | (5) | (6) |
lnAIT | 0.0014 (0.52) | 0.0076 ** (2.08) | −0.0094 *** (−4.19) | 0.0431 (1.23) | 0.0077 ** (2.07) | −0.0091 *** (−4.07) |
IND_UP | | −0.0038 (−0.16) | 0.0255 (1.08) | | | |
IND_AGG | | | | | −0.0019 (−1.23) | −0.0062 *** (−6.41) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.921 | 0.977 | 0.782 | 0.788 | 0.977 | 0.783 |
Observations | 2918 | 2918 | 2918 | 2919 | 2919 | 2919 |
(b) |
Variables | ind_up | lnCES | lnCEE | ind_agg | lnCES | lnCEE |
(1) | (2) | (3) | (4) | (5) | (6) |
lnAIT | −0.0102 ** (−2.34) | 0.0077 (1.21) | −0.0099 *** (−2.81) | 0.0013 (0.19) | 0.0079 (1.25) | −0.0106 *** (−3.00) |
IND_UP | | −0.0350 (−0.64) | 0.0780 (1.36) | | | |
IND_AGG | | | | | 0.0391 (1.20) | 0.0002 (0.01) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.914 | 0.979 | 0.797 | 0.455 | 0.979 | 0.795 |
Observations | 1148 | 1148 | 1148 | 1149 | 1149 | 1149 |
(c) |
Variables | ind_up | lnCES | lnCEE | ind_agg | lnCES | lnCEE |
(1) | (2) | (3) | (4) | (5) | (6) |
lnAIT | −0.0006 (−0.20) | 0.0080 ** (2.38) | −0.0095 *** (−4.51) | 0.0445 (1.16) | 0.0081 ** (2.38) | −0.0092 *** (−4.42) |
IND_UP | | −0.0076 (−0.31) | 0.0317 (1.15) | | | |
IND_AGG | | | | | −0.0021 (−1.45) | −0.0063 *** (−5.98) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.926 | 0.979 | 0.780 | 0.784 | 0.979 | 0.782 |
Observations | 2724 | 2724 | 2724 | 2725 | 2725 | 2725 |
Table 14.
(a) Expansion analysis of energy industry investment. (b) Expansion analysis of energy industry investment in the Yangtze River Economic Belt. (c) Expansion analysis of energy industry investment in the Heihe–Tengchong Line (southeast).
Table 14.
(a) Expansion analysis of energy industry investment. (b) Expansion analysis of energy industry investment in the Yangtze River Economic Belt. (c) Expansion analysis of energy industry investment in the Heihe–Tengchong Line (southeast).
(a) |
Variables | lnCES | lnCEE | lnCES | lnCEE |
(1) | (2) | (3) | (4) |
lnAIT | 0.0064 * (1.76) | −0.0109 *** (−4.84) | 0.0049 (1.29) | −0.0099 *** (−4.00) |
lnAIT×EII | 0.0020 * (1.87) | 0.0042 *** (4.22) | | |
lnAIT×SEII | | | 0.0027 ** (2.22) | 0.0010 (0.84) |
Control variables | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.977 | 0.784 | 0.977 | 0.783 |
Observations | 3006 | 3006 | 3006 | 3006 |
(b) |
Variables | lnCES | lnCEE | lnCES | lnCEE |
(1) | (2) | (3) | (4) |
lnAIT | 0.0082 (1.34) | −0.0098 *** (−2.77) | 0.0051 (0.81) | −0.0110 *** (−2.86) |
lnAIT×EII | 0.0041 ** (2.00) | 0.0077 *** (4.26) | | |
lnAIT×SEII | | | 0.0048 ** (2.46) | 0.0034 ** (2.02) |
Control variables | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.979 | 0.803 | 0.979 | 0.799 |
Observations | 1185 | 1185 | 1185 | 1185 |
(c) |
Variables | lnCES | lnCEE | lnCES | lnCEE |
(1) | (2) | (3) | (4) |
lnAIT | 0.0074 ** (2.22) | −0.0109 *** (−5.15) | 0.0062 * (1.79) | −0.0101 *** (−4.32) |
lnAIT×EII | 0.0013 (1.34) | 0.0043 *** (4.19) | | |
lnAIT×SEII | | | 0.0020 * (1.89) | 0.0012 (1.01) |
Control variables | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.978 | 0.782 | 0.979 | 0.780 |
Observations | 2809 | 2809 | 2809 | 2809 |
Table 15.
Heterogeneity analysis of intellectual property protection.
Table 15.
Heterogeneity analysis of intellectual property protection.
Variables | lnCES | lnCEE |
---|
High | Low | High | Low |
---|
(1) | (2) | (3) | (4) |
---|
lnAIT | 0.0096 * (1.70) | 0.0111 * (1.90) | −0.0046 (−1.41) | −0.0070 ** (−2.20) |
Control variables | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.976 | 0.976 | 0.822 | 0.821 |
Observations | 1749 | 1255 | 1749 | 1255 |
Table 16.
Heterogeneity analysis of digital infrastructure.
Table 16.
Heterogeneity analysis of digital infrastructure.
Variables | lnCES | lnCEE |
---|
High | Low | High | Low |
---|
(1) | (2) | (3) | (4) |
---|
lnAIT | 0.0109 * (1.70) | 0.0092 * (1.80) | −0.0052 (−1.48) | −0.0036 ** (−2.38) |
Control variables | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.978 | 0.975 | 0.836 | 0.861 |
Observations | 1633 | 1372 | 1633 | 1372 |
Table 17.
Heterogeneity analysis of patent type.
Table 17.
Heterogeneity analysis of patent type.
Variables | lnCES | lnCEE |
---|
Invention | Utility Model | Invention | Utility Model |
---|
(1) | (2) | (3) | (4) |
---|
lnAIT | 0.0060 * (1.70) | 0.0063 ** (2.05) | −0.0048 ** (−2.16) | −0.0059 *** (−2.60) |
Control variables | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.977 | 0.977 | 0.782 | 0.782 |
Observations | 3006 | 3006 | 3006 | 3006 |
Table 18.
Heterogeneity analysis of region (lnCES).
Table 18.
Heterogeneity analysis of region (lnCES).
Variables | lnCES |
---|
Eastern | Central | Western | YREB | Non-YREB |
---|
(1) | (2) | (3) | (4) | (5) |
---|
lnAIT | 0.0040 (0.96) | 0.0053 (1.23) | 0.0153 *** (2.65) | 0.0090 (1.47) | 0.0063 (1.40) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.989 | 0.920 | 0.970 | 0.979 | 0.976 |
Observations | 1099 | 1085 | 822 | 1185 | 1821 |
Table 19.
Heterogeneity analysis of region (lnCEE).
Table 19.
Heterogeneity analysis of region (lnCEE).
Variables | lnCEE |
---|
Eastern | Central | Western | YREB | Non-YREB |
---|
(1) | (2) | (3) | (4) | (5) |
---|
lnAIT | −0.0214 *** (−4.71) | −0.0062 ** (−2.52) | −0.0054 (−1.13) | −0.0082 ** (−2.27) | −0.0086 *** (−2.94) |
Control variables | ◯ | ◯ | ◯ | ◯ | ◯ |
City fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ |
Year fixed effect | ◯ | ◯ | ◯ | ◯ | ◯ |
Adj R2 | 0.771 | 0.830 | 0.793 | 0.798 | 0.776 |
Observations | 1099 | 1085 | 822 | 1185 | 1821 |
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