| Literature DB >> 29207562 |
Lei Jin1, Keran Duan2, Chunming Shi3, Xianwei Ju4.
Abstract
This paper investigates the relationship between technological progress in the energy sector and carbon emissions based on the Environment Kuznets Curve (EKC) and data from China during the period of 1995-2012. Our study confirms that the situation in China conforms to the EKC hypothesis and presents the inverted U-curve relationship between per capita income and carbon emissions. Furthermore, the inflection point will be reached in at least five years. Then, we use research and development (R & D) investment in the energy industry as the quantitative indicator of its technological progress to test its impact on carbon emissions. Our results show that technological progress in the energy sector contributes to a reduction in carbon emissions with hysteresis. Furthermore, our results show that energy efficiency improvements are also helpful in reducing carbon emissions. However, climate policy and change in industrial structure increase carbon emissions to some extent. Our conclusion demonstrates that currently, China is not achieving economic growth and pollution reduction simultaneously. To further achieve the goal of carbon reduction, the government should increase investment in the energy industry research and improve energy efficiency.Entities:
Keywords: D; R & carbon dioxide emissions; climate change; energy efficiency; technological progress
Mesh:
Substances:
Year: 2017 PMID: 29207562 PMCID: PMC5750923 DOI: 10.3390/ijerph14121505
Source DB: PubMed Journal: Int J Environ Res Public Health ISSN: 1660-4601 Impact factor: 3.390
Figure 1Possible links between environmental quality and GDP per capita. (a) If β1 > 0, β2 = β3 = 0, there is an increasing monotonic relationship, such that high levels of income are associated with high levels of pollution; (b) If β1 < 0, β2 = β3 = 0, there is a decreasing monotonic relationship, such that high levels of income are associated with decreasing levels of pollution; (c) If β1 > 0, β2 < 0, and β3 = 0, a quadratic relationship in an inverted U-shaped pattern indicates that high levels of income are associated with decreasing levels of pollution, beyond a certain level of income; (d) If β1 < 0, β2 > 0, and β3 = 0, there is a quadratic relationship in a U-shaped pattern, in direct contrast with the Environmental Kuznets Curve (EKC); (e) If β1 > 0, β2 < 0, and β3 > 0, a cubic polynomial reveals an N shape, such that the inverted U-shaped pattern occurs up to a certain point, after which pollution increases again; (f) If β1 < 0, β2 > 0, and β3 < 0, we have a cubic polynomial in an inverted N shape; (g) If β1 = β2 = β3 = 0, flat behavior indicates that emissions are not influenced by the level of income [8].
Overview of the selected studies.
| Study | Estimation Method | Period | Countries | Dependent Variables | EKC Hypothesis | Linear |
|---|---|---|---|---|---|---|
| Caviglia Harris (2008) [ | Two-stage least squares regression (2SLS) | 1961–2000 | 146 countries | Ecological footprints | F | |
| Usama Al-mulali (2015) [ | Generalized moment method (GMM) | 1980–2008 | 99 countries | Ecological footprints | T in upper middle and high-income countries | Quadratic form |
| Hao Yu (2014) [ | Spatial econometric models | 1995–2011 | China | Energy consumption, Electricity consumption | T | Cubic form |
| David Katz (2015) [ | Generalized least squares method (GLS), non-parametric regression analysis | 1980–2010 | Organisation for Economic Co-operation and Development (OECD), US | Water withdrawals, GDP | T in per capita use | Cubic form |
| Álvarez Herránz (2017) [ | GLS | 1990–2014 | 28 OECD countries | Greenhouse gas emission | T | Cubic form |
| Victor Brajer (2017) [ | OLS | 1990–2004 | China | SO2 level | T | Quadratic and cubic form |
| Lin Boqiang (2009) [ | Logarithmic Mean Decomposition Method, STIRPA model | 1960–2007 | China | CO2 emission | F | |
| Hiroyuki Taguchi (2012) [ | Generalized method of moments | 1950–2009 | 19 economies in Asia | Sulphur and carbon emissions | T in sulphur emissions | Quadratic form |
| Thomas Jobert (2012) [ | Iterative Bayesian shrinkage procedure, OLS | 1970–2008 | 51 countries | CO2 emissions | EKC is rejected for 49 countries | Quadratic form |
| Khalid Ahmed (2013) [ | Johansen cointegration Granger causality test | 1980–2010 | Mongolia | CO2 emission | T | Quadratic form |
| J. Wesley Burnett (2013) [ | OLS | 1981–2003 | US | CO2 emissions | T | Quadratic form |
| Gu Ning (2013) [ | OLS | 1995–2009 | China | CO2 emissions | T | Cubic form |
| Hu Zongyi (2013) [ | Additive partial linear model | 1980–2009 | China | CO2 emissions | F | |
| Lin-Sea Lau (2014) [ | Bounds testing, Granger causality | 1970–2008 | Malaysia | CO2 emissions | T | |
| Usama Al-Mulali (2016) [ | Autoregressive distributed lag | 1980–2012 | Kenya | CO2 emission | F | Quadratic form |
| Kris Aaron Beck (2015) [ | Generalized method of moments | 1980–2008 | OECD, Latin America | CO2 emission | OECD countries have an N-shaped curve, Asia and Africa experience an income-based EKC pattern | Quadratic and cubic form |
| Miloud Lacheheb (2015) [ | Autoregressive distributed lag | 1971–2009 | Algeria | CO2 emissions | F | |
| Wang Yuan (2015) [ | Semi-parametric panel fixed effects regression | 1960–2010 | OECD countries | CO2 emissions | T | Quadratic form |
| Aslan Alper (2016) [ | OLS, Granger causality test | 1977–2013 | China | CO2 emission | F | |
| Muhlis Can (2016) [ | Dynamic ordinary least squares (DOLS) | 1964–2011 | France | CO2 emissions | T | Quadratic form |
| Wajahat Ali (2016) [ | Autoregressive distributed lagged model, Granger causality test | 1985–2012 | Malaysia | CO2 emissions | T | Quadratic form |
Notes: Only when the EKC exists, line shape will exist.
Key statistics of the models.
| Statics | ||||||
|---|---|---|---|---|---|---|
| average | 3.25 | 12,542.34 | 6.14 | 0.38 | 37.48 | 6.12 |
| sd | 1.64 | 13,818.65 | 4.19 | 0.49 | 6.30 | 9.49 |
| min | 1.52 | 588 | 0.91 | 0 | 23.2 | 0.05 |
| max | 6.66 | 47,203 | 15.12 | 1 | 47.8 | 29.97 |
EE: energy efficiency; POL: climate policy; IND: industrial structure; ZDL: technological progress.
Comparison of Models (3) and (4).
| Explanatory Variables | Model (3) | Model (4) |
|---|---|---|
| 0.173910 ***,1 (0.038909) | 0.172968 *** (0.019427) | |
| −1.4 × 10−6 (1.83 × 10−6) | −1.34 × 10−6 *** (3.98 × 10−7) | |
| 7.84 × 10−13 (2.60 × 10−11) | ||
| 1529.390 *** (237.2009) | 1531.790 *** (192.7104) | |
| Linear | inverted U | |
| R2 | 0.992170 | 0.992170 |
| AR (1) 2 | 0.634919 *** | 0.634422 *** |
| Sample size | 32 | 32 |
1. *** is the significance levels at 1% levels. The numbers in parentheses are standard deviations. 2. Autoregressive Prsocess of Order One.
Comparison of Models (5)–(9).
| Explanatory Variables 1 | Model (5) | Model (6) | Model (7) | Model (8) | Model (9) |
|---|---|---|---|---|---|
| 0.525419 *** (0.085552) | 0.281528 | 0.347742 *** | 0.497217 *** | 0.659823 *** | |
| 9.53 × 10−6 *** | −1.31 × 10−7 | 1.2 × 10−5 *** | 9.56 × 10−6 *** | (7.57 × 10−6) *** | |
| −211.7729 ** | −47.24375 * | −204.4102 *** | −253.4086 *** | ||
| −0.037164 *** | −0.046882 *** | −0.037354 *** | −0.033308 *** | ||
| 900.0419 ** | 82.33858 | 927.3813 *** | 1272.970 *** | ||
| 0.105408 | 0.046070 | −0.107814 *** | −0.144701 *** | ||
| 11.20780 | 0.143617 | 12.58948 | 21.07701 *** | ||
| −0.000910 | −0.004304 | 0.001914 | −0.004515 *** | ||
| −22.36132 ** | −2.819548 | −34.58560 *** | −24.37024 *** | ||
| 1254.798 *** | 1709.988 | 1069.758 ** | 1605.912 *** | 945.1623 *** | |
| R2 | 0.999198 | 0.990944 | 0.998890 | 0.999163 | 0.998923 |
| Sample size | 28 | 28 | 28 | 28 | 32 |
1 The first row is the parameter value. *, **, and *** are the significance levels at the 10%, 5%, and 1% levels, respectively. The numbers in parentheses are standard deviations.