| Literature DB >> 35978232 |
Jinpeng Liu1,2, Delin Wei3,4.
Abstract
In order to achieve the carbon peaking and carbon neutrality goals, energy-intensive industries in China, as the main sectors of energy consumption and carbon emissions, had huge pressure to reduce emissions. In addition, the reduction of vegetation area led to a decline in carbon sink capacity, which further exacerbated the imbalance of mutual penetration between carbon source and carbon sink. Therefore, this article considered the role of carbon source and carbon sink and defined and calculated the "carbon emission penetration" (CEP) of the six energy-intensive industries from 2001 to 2020. The KAYA formula and the LMDI method were used to decompose the driving factors of CEP in the three aspects of scale, intensity, and structure. The combined model of STIRPAT and the environmental Kuznets curve (EKC) was used to simulate and analyze the equilibrium points of energy-intensive industries in China from the perspective of factor driving. The analysis results indicated that there were differences in the fluctuation trend of CEP in the six energy-intensive industries, which can be divided into three types: "two-stage growth," "steady growth," and "single peak." Secondly, the driving factors from the three aspects of scale, intensity, and structure-emission intensity (CE), energy consumption intensity (EI), industrial structure (IS), economic scale (GP), and carbon sequestration scale (PCA)-had differences in industry and time dimensions. And the realization time of the CEP equilibrium points of six industries showed a three-level gradient feature significantly. This can provide some reference for the low-carbon transformation of six energy-intensive industries and optimization of China's environmental management under the carbon peaking and carbon neutrality goals.Entities:
Keywords: Dynamic evolution; Energy-intensive industries; Equilibrium point; Factor-driven; “Carbon emission penetration”
Year: 2022 PMID: 35978232 PMCID: PMC9385089 DOI: 10.1007/s11356-022-22546-3
Source DB: PubMed Journal: Environ Sci Pollut Res Int ISSN: 0944-1344 Impact factor: 5.190
China’s low-carbon development goals and ambitions in recent years
| Serial number | Target | Proposed time | Source |
|---|---|---|---|
| 1 | Peak carbon emissions by 2030 | December 12, 2015 | Paris Climate Conference |
| 2 | Peak carbon emissions by 2030 and carbon neutral by 2060 | September 22, 2020 | General debate of the seventy-fifth session of the United Nations General Assembly |
| 3 | China will formulate an implementation plan for striving to achieve peak carbon emissions by 2030 and carbon neutrality by 2060. | November 12, 2020 | Speech at the 3rd Paris Peace Forum |
| 4 | China will increase its nationally determined contribution, adopt stronger policies and measures, strive to achieve peak carbon emissions by 2030 and carbon neutrality by 2060 | November 17, 2020 | Speech at the 12th BRICS Summit |
| 5 | By 2030, China's carbon dioxide emissions per unit of GDP will drop by more than 65% compared with 2005, non-fossil energy will account for about 25% of primary energy consumption, and forest stock will increase by 6 billion cubic meters compared to 2005. | December 12, 2020 | Speech at Climate Ambition Summit |
| 6 | The “carbon peaking and carbon neutrality goals” goal is a major strategic decision made by the Party Central Committee after careful consideration. It is necessary to properly handle the relationship between development and emission reduction, overall and partial, short-term and medium-to-long-term | March 15, 2021 | The ninth meeting of the Central Financial and Economic Commission |
| 7 | By 2025, carbon emissions per unit of GDP will be 18% lower than in 2020. By 2030, carbon emissions per unit of GDP will be reduced by more than 65% compared with 2005, and the goal of peaking carbon emissions by 2030 will be achieved. | October 26, 2021 | Carbon Peak Action Plan by 2030 |
Fig. 1Total carbon emissions and carbon emissions of six energy-intensive industries of China in 2020
Overview of the earlier studies
| Dimension | Object | Methodology | Author |
|---|---|---|---|
| Carbon pressure | Carbon pressure at the provincial in China | Carbon pressure center of gravity calculation model | Liang and Xu ( |
| Carbon pressure in 60 countries globally | Carbon footprint pressure index model | Chen et al. ( | |
| Carbon pressure at the national, provincial, and municipal levels in China | Carbon emission reduction index (CERI) model | Cheng et al. ( | |
| Carbon pressure in 77 countries globally | Carbon balance pressure index model | Chen et al. ( | |
| Decompose carbon emission factors | CO2 emissions in Guangdong, economic and population growth, emission intensity, international trades | SDA | Wang et al. ( |
| CO2 emission changes in Indonesia, energy intensity, carbonization factor, technology, structural demand, consumption effect, scale effect | SDA | Hastuti et al. ( | |
| China’s industrial CO2 emissions, energy intensity, industrial structural, industrial activity, final fuel shift | LMDI | Liu et al. ( | |
| CO2 emission, GNP growth | Kaya formula | KAYA ( | |
| CO2 emissions in Bangladesh, economic growth, unemployment, services, urban population | LMDI | Hasan and Chongbo ( | |
| CO2 emissions in China’s manufacturing industry, investment carbon intensity, energy consumption intensity | Generalized Divisia Index Model (GDIM) | Jin and Han ( | |
| CO2 emissions in six energy- intensive industries, industrial scale, energy consumption intensity | LMDI | Du et al. ( | |
| CO2 emissions, population, economic, foreign direct investment, energy consumption | Pesaran’s autoregressive distributed lag–bound test, Granger causality analysis | Udemba et al. ( | |
| CO2 emissions, technological innovation | spatial mediation model, spatial moderation model | Dong et al. ( | |
| CO2 emission of construction industry in China, energy consumption, economy growth | improved Kaya model | Lai et al. ( | |
| China’s CO2 emissions, economic growth, green energy technology | EKC | Sun et al. ( | |
| CO2 emission from US sector, economic policy | standard linear Granger causality test, nonlinearity BDS tests | Jiang et al. ( | |
| Chinese manufacturing CO2 emission, industrial policy | regression analysis model | Song and Zhou ( | |
| China's CO2 emission, urbanization, industrialization | Tapio model, Johansen cointegration theory, Granger causality test | Wang and Su ( | |
| CO2 emissions of 134 countries, urbanization | EKC theory, threshold regression model | Wang et al. ( | |
| CO2 emissions in Bangladesh, natural gas consumption, economic growth | Autoregressive distributed lag (ARDL), Vector Error Correction Model (VECM) | Hasan and Raza ( | |
| peak carbon emission | Peak carbon emissions in China's Yunnan Province | STIRPAT, LEAP | Zhang et al. ( |
| China's carbon neutrality scenarios | STIRPAT, system dynamics | Wen et al. ( | |
| Peak carbon emissions in major regions of China | STIRPAT, ARIMA model | Chen et al. ( | |
| Peak carbon emissions in Xinjiang | STIRPAT, neural network | Ziyuan et al. ( | |
| Peaks carbon emission of four sectors in China | Carbon Kuznets curve (CKC) model | Chen et al. ( | |
| Peaks carbon emission of eight sectors in China | EKC, regression analysis, Monte Carlo simulation | Fang et al. ( | |
| Peak carbon emissions in China | EKC | Lin and Jiang ( | |
| Peak carbon emissions in China | Gray prediction, NAR neural network | Fang et al. ( |
Fig. 2Research process on the analysis of the dynamic evolution of the equilibrium points of CEP for energy-intensive industries in China: based on a factor-driven perspective
China’s energy-intensive industries and their industry serial number
| Industry serial number | Industry name |
|---|---|
| Industry1 | Petroleum Processing and Coking |
| Industry2 | Raw Chemical Materials and Chemical Products |
| Industry3 | Nonmetal Mineral Products |
| Industry4 | Smelting and Pressing of Ferrous Metals |
| Industry5 | Smelting and Pressing of Nonferrous Metals |
| Industry6 | Production and Supply of Electric Power, Steam, and Hot Water |
Carbon emission driving factors of energy-intensive industries
| Main variable | Meaning | Unit |
|---|---|---|
| Carbon intensity(CE) | Carbon emissions per unit of energy consumption | tCO2 /t standard coal |
| Energy consumption intensity(EI) | Energy consumption per unit of GDP | t standard coal/10,000 RMB |
| Industrial structure (IS) | Percentage of the industrial value-added of each industry in the total value-added of all industries | - |
| Economic scale (GP) | GDP per capita | 10,000 RMB/person |
| Carbon sequestration scale (PCA) | The inverse of the carbon sink capacity per capita | person/t |
Fig. 3Annual data series of the CEP in energy- intensive industries from 2001 to 2020
Fig. 4Decomposition results of driving factors of CEP in six energy-intensive industries from 2001 to 2020
Model fitting results of each variable of CEP in six energy-intensive industries
| Industry code | Fitting formula | |
|---|---|---|
| Industry1 | ln | 0.985 |
| Industry2 | ln | 0.981 |
| Industry3 | ln | 0.984 |
| Industry4 | ln | 0.991 |
| Industry5 | ln | 0.983 |
| Industry6 | ln | 0.993 |
Fig. 5Comparison of actual and simulated values of CEP of China’s six energy-intensive industries from 2001 to 2020
Simulation parameters of factor average annual rate under low carbon scenario
| Scene mode parameters | The 10th Five-Year(2001-2005) | The 10th Five-Year(2006-2010) | The 12th Five-Year(2011-2015) | The 13th Five-Year (2016-2020) | After 2020 | |
|---|---|---|---|---|---|---|
| Emission intensity | CE1 | −3.81% | −2.26% | −2.75% | −1.19% | −1.44% |
| CE2 | −0.81% | −3.83% | −3.63% | −9.16% | −1.43% | |
| CE3 | −2.18% | −1.12% | 2.66% | −2.62% | −0.16% | |
| CE4 | −2.31% | −0.46% | 1.69% | 1.66% | −2.67% | |
| CE5 | −1.33% | −6.10% | −8.14% | −5.22% | −3.26% | |
| CE6 | 4.71% | 2.53% | −0.91% | 0.75% | −3.44% | |
| Energy consumption intensity | EI1 | 3.00% | −2.78% | 2.76% | 5.71% | −0.28% |
| EI2 | 2.60% | −7.15% | −4.90% | −1.72% | −1.14% | |
| EI3 | 7.77% | −8.22% | −8.89% | −3.56% | −3.72% | |
| EI4 | −1.77% | −3.10% | −6.53% | −3.17% | −3.27% | |
| EI5 | −3.05% | −5.85% | −7.09% | 3.15% | −3.48% | |
| EI6 | 0.43% | −6.72% | −1.04% | 3.31% | −1.44% | |
| Industrial structure | IS1 | −3.00% | −2.81% | −0.13% | −5.17% | −2.53% |
| IS2 | 1.92% | 2.30% | 6.40% | −1.09% | −1.98% | |
| IS3 | −2.28% | 4.50% | 4.97% | −2.16% | −1.25% | |
| IS4 | 12.05% | −1.47% | 2.97% | −1.43% | −1.24% | |
| IS5 | 6.98% | 2.68% | 15.60% | −1.30% | −0.19% | |
| IS6 | −4.19% | −2.50% | −1.22% | −4.96% | −2.57% | |
| Economic scale | GP | 15.17% | 19.43% | 4.36% | 6.45% | 12.35% |
| Carbon sequestration scale | PCA | 0.26% | −0.20% | 0.63% | 0.08% | 0.46% |
Fig. 6The simulation results of time to achieve the equilibrium points of CEP in six energy-intensive industries