| Literature DB >> 36090220 |
Liton Chandra Voumik1, Md Hasanur Rahman2, Md Shaddam Hossain1.
Abstract
The main purpose of this study is to analyze the existence of an environmental Kuznets curve (EKC) considering the midst of energy consumption, population and economic development. The main objective is to investigate the impact of energy consumption, population and economic development on CO2 emissions. This study has taken data from 1971 to 2020 to see the existence of an EKC in the country of Bangladesh. Besides population growth, energy consumption and economic development are also taken into consideration. An autoregressive distributed lag (ARDL) model was used to scrutinize cointegration based on selected variables and their respective I (0) and I (1) values. This study has confirmed the long-term existence of the EKC in the environment. The environmental Kuznets curve was also tested using economic performance coefficients on emissions. In the long run, EKC explains why per capita carbon output decreases with population expansion but turns down after a certain threshold level is achieved because of this inverted U-shaped pattern. For decades, increased energy consumption has been linked to worsening environmental conditions, according to this study. According to the findings, there are a wide variety of approaches to advancing Bangladesh's economy and improving its environmental quality. In the long run, the population has no positive impact on CO2 secretion. The use of fossil fuels such as gas and oil can have a detrimental environmental impact. As a result, if we want to conserve the environment, we need to use renewable energy sources like solar and biodiesel instead of traditional, nonrenewable fuels.Entities:
Keywords: ARDL; CO2 emission; EKC; Energy consumption; Environmental population
Year: 2022 PMID: 36090220 PMCID: PMC9449569 DOI: 10.1016/j.heliyon.2022.e10357
Source DB: PubMed Journal: Heliyon ISSN: 2405-8440
List of the variables.
| Log Form | Details | Sources |
|---|---|---|
| LnCO2 | CO2 emissions (metric tons per capita) | WDI |
| LnGDPPC | GDP per capita (current US$) | WDI |
| LnGDPPC2 | Square value of GDP per capita. | WDI |
| LnOil | Energy use (kg of oil equivalent per capita) | WDI |
| LnGas | CO2 emissions from gaseous fuel consumption (kt) | WDI |
| LnPop | Population, total | WDI |
Descriptive statistics.
| VARIABLES | (1) | (2) | (3) | (4) | (5) | (5) | (6) |
|---|---|---|---|---|---|---|---|
| N | mean | sd | Skewness | Kurtosis | Jerque-Bera | P-Value | |
| L (CO2) | 50 | 9.853 | 0.917 | -0.128 | 2.894 | 11.542 | 0.021∗∗∗ |
| L (GDPPC) | 50 | 5.979 | 0.759 | 0.147 | 3.121 | 82.154 | 0.0869∗∗ |
| L (Pop) | 50 | 18.52 | 0.288 | 0.123 | 12.253 | 110.14 | 0.6214 |
| L (Oil) | 50 | 4.950 | 0.313 | -0.863 | 5.435 | 14.162 | 0.0541∗∗ |
| L (Gas) | 50 | 9.252 | 1.272 | 0.672 | 4.989 | 10.842 | 0.1711 |
| L (GDPPC2) | 50 | 36.31 | 9.351 | 2.68 | 14.453 | 124.251 | 0.2847 |
Source: author's calculation.
Results from unit root tests.
| Variable | KSSUR Test | PP Test | ADF Test | |||
|---|---|---|---|---|---|---|
| Level | 1st Diff. | Level | 1st Diff. | Level | 1st Diff. | |
| L (CO2) | -0.055 | -6.522∗∗∗ | -1.431 | -6.993∗∗∗ | -1.431 | -6.993∗∗∗ |
| L (GDPPC) | 2.200 | -3.631∗∗∗ | 0.855 | -7.733∗∗∗ | 1.125 | -7.733∗∗∗ |
| L (GDPPC2) | 2.455 | -3.380∗∗∗ | 1.814 | -7.319∗∗∗ | 1.814 | -7.319∗∗∗ |
| L (Pop) | -5.638∗∗∗ | -1.685 | -8.709∗∗∗ | -4.465 | -8.709∗∗∗ | |
| L (Oil) | -0.052 | -6.512∗∗∗ | -0.711 | -6.919∗∗∗ | -0.711 | -6.919∗∗∗ |
| L (Gas) | -3.684∗∗∗ | -3.955∗∗∗ | -3.955∗∗∗ | |||
Source: Authors Computations.
(a) The AIC and SIC have determined the ideal lag duration. (b) In all unit roots testing, an intercept and a trend term are included as well. (c) There is a ∗∗∗, ∗∗, and ∗ signifying statistical significance at 1%, 5%, and 10% significance levels for the computed score.
Unit root tests with structural breaks.
| Zivot-Andrews test | ||||||
|---|---|---|---|---|---|---|
| Variables | ZA statistic | Break | 1% | 5% | 10% | Decision |
| L(CO2) | -8.145∗∗∗ | 2011 | -4.95 | -4.45 | -4.14 | Break Exist |
| L(GDPPC) | -4.362∗ | 1994 | -4.95 | -4.45 | -4.14 | |
| L(GDPPC2) | -6.524∗∗∗ | 1995 | -4.95 | -4.45 | -4.14 | |
| L(Pop) | -4.4882∗∗ | 2010 | -4.95 | -4.45 | -4.14 | |
| L(Oil) | -7.364∗∗∗ | 1992 | -4.95 | -4.45 | -4.14 | |
| L(Gas) | -6.254∗∗∗ | 1993 | -4.95 | -4.45 | -4.14 | |
Unit root tests with two structural breaks.
| Variables | t-statistic for α | Break 1 | Break 2 | P-Value |
|---|---|---|---|---|
| L (CO2) | -5.18∗ | 1993 | 2011 | 0.0912 |
| L (GDPPC) | -4.51∗∗ | 1994 | 2009 | 0.0325 |
| L (GDPPC2) | -4.67 | 1995 | 2014 | 0.3125 |
| L (Pop) | -5.73∗∗ | 2010 | 2013 | 0.0512 |
| L (Oil) | -6.44 | 1992 | 2012 | 0.3625 |
| L (Gas) | -5.27∗∗ | 2002 | 2014 | 0.0245 |
There is a ∗∗∗, ∗∗, and ∗ signifying statistical significance at 1%, 5%, and 10% significance levels for the computed score.
ARDL bound test.
| Test Statistic | Value | K |
|---|---|---|
| F- Statistic | 10.518 | 5 |
| Critical Value Bounds | ||
| Significance level | I (0) | I (1) |
| 10% | 3.68 | 4.59 |
| 5% | 5.63 | 5.28 |
| 1% | 6.14 | 6.28 |
Source: Authors Computations.
Short-run coefficient estimates.
| Lag order | 0 | 1 | 2 | 3 | 4 | 5 |
|---|---|---|---|---|---|---|
| Variables | ||||||
| Δ L (CO2) | -731∗∗ | -.034 | -.445 | |||
| ΔL (GDPPC) | -.456 | -.654 | -.400 | |||
| ΔL (GDPPC2) | .168 | -.054 | -.032 | -.123∗∗ | -.063 | -.016 |
| ΔL (Pop) | -3.22∗ | 3.72 | 7.45 | -10.35 | 9.25 | 2.63 |
| ΔL (Oil) | 1.759∗∗ | 1.726∗∗∗ | .059 | 1.097 | ||
| ΔL (Gas) | .029∗∗ | .471 | .200 | -.417 | -.754 |
Note: L(CO2) is the determinant variable. The calculated ARDL's appropriate lag time is (4,3,6, 6,4, 0). For the selection of lag length, we use the AIC selection criterion. In parenthesis are the standard errors. ∗, ∗∗, and ∗∗∗ indicate that the null hypothesis has been rejected at the 1%, 5%, and 10% levels of confidence.
Long-run coefficient estimates.
| Constant | L (GDPPC) | L (GDPPC2) | L (Pop) | L (Oil) | L (Gas) | |
|---|---|---|---|---|---|---|
| Coefficient | -1.588∗∗∗ | 2.433∗ | -.197∗∗ | -1.49 | 3.26∗∗∗ | 1.64∗∗ |
Dynamic adjustment.
| LnCO2 L1. | Coef. | Std. Err. | T | P>|t| | [95% Conf. Interval] | |
| -.483∗∗∗ | .393 | -2.78 | 0.013 | -1.49 | .527 | |
The ARDL Model's diagnostic test results.
| Statistics test | Statistics | P-Value | Decision |
|---|---|---|---|
| Breusch-Godfrey LM test for autocorrelation | Chi2 .345 | 0.5218 | H0: no serial correlation. We cannot reject the null. |
| So there is no Serial correlation. | |||
| White test for homoscedasticity | Chi2 27.16 | 0.4009 | H0: homoskedasticity |
| H1: unrestricted heteroskedasticity | |||
| J B normality test | Chi2 2.58 | 0.4452 | Normal |
| LM test for ARCH | Chi2 0.02 | 0.9638 | H0: no ARCH affects vs. H1: ARCH(p) disturbance |
| We are unable to reject null. As a result, there are no ARCH consequences. | |||
| There is no heteroskedasticity. | |||
| Ramsey RESET test | F (3, 36) = 0.37 | 0.7345 | Ho: model has no omitted variables. |
| So, no misspecification | |||
| Adjusted R2 | 0.652 | ||
Toda-yamamoto causality test results.
| Null Hypothesis | Wald Statistic | P-value | Decision |
|---|---|---|---|
| L (CO2) | .61125 | 0.264 | L (CO2) |
| L (GDPPC) | 12.9547∗∗ | 0.0462 | |
| L (CO2) | 2.24 | 0.235 | L (CO2) |
| L (Pop) | 1.4544 | 0.124 | |
| L (CO2) | 11.548∗∗∗ | 0.001 | L (CO2) |
| L (Oil) | .26297 | 0.521 | |
| L (CO2) | .064 | 0.247 | L (CO2) |
| L (Gas) | 14.801∗∗∗ | 0.002 |
Note: (i)∗∗∗∗, ∗∗, and ∗ are used to signify the statistical significant levels of the derived coefficients at one percent (1%), five percent (5%), and ten percent (10%) levels of significance for the coefficients.(ii) The SIC has determined the optimal lag period. (iii) It is possible to acquire information about the direction of causation among the remaining variables if the request is made. (iv) Notation ≠> on the table indicates that there is a hypothesis of no Granger causality association between two variables given in the table.
Figure 1Cusum and cusum of square test. Source: Author's estimation.