Table 2
|
Variables
|
Mean
|
Std. Dev.
|
Min.
|
Max.
|
Australia
|
CO2
|
16.63
|
0.920373
|
15.12797
|
18.20018
|
|
REM
|
0.2136
|
0.179769
|
0.118009
|
0.763848
|
|
RE
|
8.071942
|
0.769816
|
6.680426
|
9.278198
|
|
Fin Devp
|
102.3017
|
27.85915
|
60.23745
|
142.4232
|
|
GDP
|
1.989350
|
1.536057
|
-3.764578
|
4.345641
|
Mexico
|
CO2
|
4.066278
|
0.209414
|
3.630864
|
4.455658
|
|
REM
|
1.844391
|
0.719809
|
0.780924
|
3.075317
|
|
RE
|
11.09045
|
1.613753
|
8.964824
|
14.41330
|
|
Fin Devp
|
22.83850
|
6.613886
|
12.87772
|
36.57343
|
|
GDP
|
2.556073
|
2.923293
|
-6.291231
|
6.846852
|
Germany
|
CO2
|
9.911090
|
0.709145
|
8.797642
|
11.62265
|
|
REM
|
0.293903
|
0.104722
|
0.171187
|
0.464153
|
|
RE
|
6.288987
|
3.802502
|
1.988633
|
14.20625
|
|
Fin Devp
|
93.60872
|
10.51059
|
77.45453
|
112.4173
|
|
GDP
|
1.624146
|
2.062344
|
-5.693836
|
5.255006
|
India
|
CO2
|
1.139804
|
0.323534
|
0.709001
|
1.817783
|
|
REM
|
2.686943
|
0.859136
|
0.742647
|
4.168610
|
|
RE
|
48.35925
|
6.697632
|
36.02122
|
58.65286
|
|
Fin Devp
|
37.72058
|
12.06305
|
22.51077
|
52.38571
|
|
GDP
|
6.237351
|
1.906986
|
1.056831
|
8.845756
|
The summary statistics of the included series is given in Table 2. We used annual data from 1990 to 2019 for the G-20's top four remittance-receiving economies, namely Australia, Mexico, Germany, and India. Our sample size is proportional to the number of countries and variables included. We chose these nations because they are major CO2 emissions, receivers of remittances and FDI, and energy users. The data comes from the World Development Indicators (World Bank). Table 2 reports some common statistics of the data utilized in the analyses. The mean value of CO2 for Australia is highest among the selected countries and lowest for India comparatively. The mean of GDP and Remittances for India are the highest values against other countries. The average values of Fin Devp and RE are the highest for Australia and India respectively.
Table 3
|
Variables
|
Level
|
1st Difference
|
Conclusion
|
Australia
|
CO2
|
-4.138072*
|
|
I(0)
|
|
REM
|
-3.945161*
|
|
I(0)
|
|
RE
|
-1.976786
|
-5.422637*
|
I(1)
|
|
Fin Devp
|
-1.497253
|
-2.978142*
|
I(1)
|
|
GDP
|
-4.131741*
|
|
I(0)
|
Mexico
|
CO2
|
-5.370239*
|
|
I(0)
|
|
REM
|
-4.114195*
|
|
I(0)
|
|
RE
|
-2.189608
|
-7.089111*
|
I(1)
|
|
Fin Devp
|
0.308812
|
-3.275674*
|
I(1)
|
|
GDP
|
-5.847163*
|
|
I(0)
|
Germany
|
CO2
|
-9.494821*
|
|
I(0)
|
|
REM
|
-6.91523*
|
|
I(0)
|
|
RE
|
-1.412846
|
-5.302135*
|
I(1)
|
|
Fin Devp
|
-0.882342
|
-4.874146*
|
I(1)
|
|
GDP
|
-6.221989*
|
|
I(0)
|
India
|
CO2
|
-4.932366*
|
|
I(0)
|
|
REM
|
-5.364875*
|
|
|
|
RE
|
-2.065820
|
-6.426908*
|
I(0)
|
|
Fin Devp
|
-1.095910
|
-4.313544*
|
I(1)
|
|
GDP
|
-4.560454*
|
|
I(0)
|
The unit root test output is depicted in Table 3. The variables of the research must be stationary and integrated at mixed order I(0) or I(1) before executing a novel dynamic simulated ARDL model. To investigate the order of integration of variables with statistical analysis, the Augmented Dickey-Fuller (ADF) and KPSS unit root tests were employed. Table 2 shows the results of the two stationarity tests. For example, renewable energy consumption and financial development are nonstationary at the level of all four G-20 countries: Australia, Germany, and India. However, they become stationary at the first difference in the data. Four G-20 countries have stable levels for three of the variables, namely GDP, Remittances, and Carbon Dioxide Emissions. Due to this, we may use Dynamic Simulated ARDL to estimate selected four nations in our study. As a consequence, all variables utilized in this study have mixed results of stationary and integrated at a mixed order of I(0) and I(1), which shows that a novel dynamic ARDL model may be implemented.
Table 4
PESARAN, SHIN, AND SMITH (2001) COINTEGRATION TEST
|
Country
|
F-statistic
|
K
|
Conclusion
|
|
Australia
|
6.182
|
4
|
Cointegrated
|
|
Mexico
|
7.662
|
4
|
Cointegrated
|
|
Germany
|
9.505
|
4
|
Cointegrated
|
|
India
|
39.166
|
4
|
Cointegrated
|
|
Pesaran et al. (2001) Critical Value Bounds
|
Significance
|
I(0) Bounds
|
I(1) Bounds
|
10%
|
2.75
|
3.99
|
5%
|
3.35
|
4.77
|
1%
|
4.77
|
6.12
|
Table 4 reports the findings of a long-term co-integrating association between remittances, energy consumption, GDP, financial development, and CO2. The computed value of F-statistic for Australia is 6.182, which is higher than the upper bound value; therefore, the alternative hypothesis is accepted. The computed value of F-statistics for India, Germany, and Mexico are 39.166, 9.505, and 7.662, respectively, which are all higher than the upper bound of 6.12. Hence, H0 is rejected at the 1% significance level.
Table 5
Dynamic Simulated ARDL Short-term and Long-term Results
Variables
|
Australia
|
Mexico
|
Germany
|
India
|
Cons
|
13.432955
(0.000495)
|
4.120774
(0.000382)
|
9.743640
(0.000221)
|
3.6005750
(0.000776)
|
ΔCO2
|
-0.513948
(0.000821)
|
-0.896286
(0.000110)
|
-0.979006
(0.000052)
|
-0.9658469
(0.000102)
|
ΔRE
|
0.147488
(0.303701)
|
0.085080
(0.001673)
|
0.057017
(0.145542)
|
0.0004637
(0.0322)
|
RE
|
0.457065
(0.000552)
|
0.045973
(0.016888)
|
0.207723
(0.000486)
|
0.0487933
(0.000154)
|
ΔFin Devp
|
0.045255
(0.102512)
|
0.018741
(0.045197)
|
0.005646
(0.711151)
|
-0.0066639
(0.371)
|
Fin Devp
|
0.006115
(0.144637)
|
0.015897
(0.000321)
|
0.005888
(0.137211)
|
0.002792
(0.04894)
|
REM
|
2.321573
(0.000593)
|
0.200404
(0.000558)
|
2.176225
(0.125470)
|
0.0336498
(0.04182)
|
GDP
|
0.042347
(0.048268)
|
0.014357
(0.007691)
|
0.050635
(0.016557)
|
0.0026752
(0.680)
|
Table 5 illustrates the factors' long- and short-run effects on carbon emissions, with mixed findings in the four countries. In the long term, there is a positive and substantial relationship between energy consumption and CO2 emissions in each nation, and these relationships are significant at the 1% level for Australia, Mexico, and Germany, but are significant at the 5% level for India. (Zhu et al. 2016), (Sapkota and Bastola 2017), and Neequaye and Oladi (2017) all corroborate these findings (2015). In contrast, the data suggest that in the long run, financial development is completely connected to CO2 emissions in Mexico and India. According to the empirical findings, global financial expansion has the potential to raise Co2, and this result holds for rising markets such as Mexico and India. However, the empirical findings revealed that there is no discernible effect of financial development on carbon emissions in industrialized nations such as Australia and Germany. These findings corroborate the findings of previous studies (Turkekul, 2016, Yasmin, 2017, Apergis, N, 2018). This means that as a country's development level increases, the "beneficial effect" of financial growth on carbon emissions will progressively be countered by the "disadvantageous effect." We can see from the long-term coefficient that a 1% increase in financial development increases CO2 emissions by 0.015897% in the instance of Mexico at the 5% significance level. Additionally, the long-term coefficients for India are determined to be 0.002792 at the 5% level of significance. On the other hand, results confirm that there is a positive relationship between remittances and CO2 emissions in case Australia, Germany, and India, but only a negligible relationship in Mexico. According to several experts, a sizable proportion of immigrants travel overseas, particularly from India to the Gulf nations, and bring their earnings home. However, because the majority of earnings are not distributed through traditional channels such as banks, financial development is harmed. Additionally, many migrants are temporary employees overseas, and the profits they send home are saved and subsequently invested when they return home. This investment results in economic growth, which increases individual per capita income and can result in increased energy demand, which can have a negative impact on the environment. According to the long-term coefficient, a one percent rise in remittances would raise CO2 emissions in Australia by 2.321573 percent at the 1% significance level. Additionally, at the 5% level of significance, the long-term coefficients for Germany and India are determined to be 2.176225 percent and 0.0336498 percent, respectively. Additionally, the data suggest that GDP has a large and beneficial influence on CO2 emissions in Australia, Mexico, and Germany, but has a negligible effect on CO2 emissions in India. This means that after a particular level of GDP is reached, more GDP growth may be achieved at the expense of environmental deterioration. A country's industrialization will result in increasing pollution. As increased output and consumption result in increased environmental harm, economic expansion will have a detrimental effect on the environment (Everet, Ishwaran, Anssaloni, & Rubin, 2010). This makes sense, as increased income levels will result in the pursuit of a more manufacturing-based economy. If there are no effective and appealing laws requiring companies to reduce pollution via the use of environmentally friendly manufacturing techniques and processes, the existence of these industries will eventually result in significant environmental damage.(Grossman and Krueger 1995); Khan et al. (2019a); and Miikayilov et al.,(2018) all explored the same outcomes.
The results report that lagged dependent variable is positively correlated to CO2 emissions in all four G-20 countries. This denotes that the current 13.432955% rise in CO2 emissions is connected with a 1% rise in CO2 emissions in the previous period in the case of Australia. Furthermore, in the short term, renewable energy consumption has a statistically significant positive effect on the release of CO2 in case of Mexico and India but has an insignificant association with CO2 in Australia and Germany. Though, in the short run, the nexus of financial development with carbon emissions indicates a significant and positive only in the cases of Mexico. A 1% increase in financial development will raise carbon emissions by 0.018741% in Mexico but have insignificant nexus with CO2 in case of Australia, Germany, and India in the short term.
"Dynamic Simulated ARDL Model" was developed by (Jordan and Philips 2018a). To overcome the limitations of the prior ARDL model for assessing long and short-run varied model specifications, the new dynamic ARDL model was developed. (Jordan and Philips 2018a) as well as (Sarkodie and Strezov 2019) claim that the novel dynamically-simulated ADL model has the ability to stimulate and assess counterfactual changes in one regressor as well as their influence on the regression while keeping the remaining independent variables fixed. Dynamically simulating and simulating graphs with the ARDL model has the basic benefit of being highly good at these tasks. As a result of these functions, it is possible to anticipate (both positive and negative) changes in the explanatory and dependent variables. Although the ARDL model proposed by Pesaran et al. (2001). When exploring the real link between explanatory variables and the response variable, dynamic ARDL graphs are often utilized. The dynamic ARDL simulations spontaneously plot the forecasts of actual explanatory variable change and its impacts on the response variable whereas holding other regressors constant. The influence of explanatory variables, which are renewable energy consumption, Financial Development, Remittance, gross domestic product on CO2 emissions is forecasted to increase and decrease by 10%.
Figure 1 shows a 10% increase and a decrease in Remittances and its effect on CO2 emissions in Australia. The dots specify the average prediction value, whereas the dark blue to light blue line specifies 75, 90, and 95% confidence interval, respectively.
The impulse response plot in Figure 1 illustrates the connection between remittances and CO2 emissions. The graph depicts the switch to remittances and its effect on CO2. A 10% rise in remittances implies a positive long- and short-term effect on CO2 emissions in Australia; however, a 10% decrease in remittances indicates a positive long- and short-run effect on CO2 emissions in Australia.
Figure 2 shows a 10% increase and a decrease in Remittances and their effect on CO2 emissions in Mexico. The dots specify the average prediction value, whereas the dark blue to light blue line specifies 75, 90, and 95% confidence interval, respectively.
The impulse response plot in Figure 2 was used to inspect the association between remittances and carbon dioxide emissions in Mexico. The Remittances graph indicates that a 10% increase has a positive influence on carbon dioxide emissions in the short and long run in Mexico, whereas a 10% reduction has the opposite effect in the short and long run.
Figure 3 shows a 10% increase and a decrease in Remittances and their effect on CO2 emissions in Germany. The dots specify the average prediction value, whereas the dark blue to light blue line specifies 75, 90, and 95% confidence interval, respectively.
The link between remittances and carbon dioxide emissions in Mexico is depicted in Figure 3. The graph demonstrates that a 10% increase or 10% decrease in the growth of remittances has a favorable effect on CO2 emissions in Germany in the long and short run.
Figure 4 shows a 10% increase and a decrease in Remittances and its effect on CO2 emissions in India. The dots specify the average prediction value, whereas the dark blue to light blue line specifies 75, 90, and 95% confidence interval, respectively.
The relationship between remittances and emissions of carbon dioxide in Mexico is shown in Figure 4. The chart shows that a 10% increase or a 10% decrease in the growth of transfers has a favorable long- and short-term effect on CO2 emissions in India.
Table 6
Tests
|
Australia
|
Mexico
|
Germany
|
India
|
Serial Correlation
Breusch-Godfrey LM Test
|
0.642
(0.423)
|
5.705
(0.087)
|
0.023
(0.879)
|
1.371
(0.242)
|
Shapiro-Wilk Test for Normality
|
0.97
(0.551)
|
0.98
(0.837)
|
0.969
(0.544)
|
0.955
(0.242)
|
Ramsey RESET test
|
0.817
(0.527)
|
0.914
(0.432)
|
1.627
(0.371)
|
0.438
(0.562)
|
R-squared
|
0.5981
|
0.7331
|
0.6968
|
0.9042
|
Adjusted R-squared
|
0.4641
|
0.6442
|
0.5957
|
0.8722
|
Notes: For the J–B test, the null is normality. For the Breusch–Pagan–Godfrey (B–G) test, the null is no serial correlation. For the Arch test, the null is no heteroskedasticity. SC stands for no serial correlation. P-values are presented in parentheses. |
Table 6 summarizes the findings of several statistical diagnostic tests such as the Breush-Godfrey LM, Ramsey RESET, and Shapiro-Wilk tests. All these experiments were performed to assess the reliability of the model. The Breusch Godfrey LM test shows that the model has no serial correlations. The Ramsey RESET test shows that the model is used properly while the Shapiro-Wilk test shows that the calculated residual models are normal.
Stability Test
This test assesses the dynamic stability of the parameters in the calculated models using the cumulative sum of resources (CUSUM), portrayed in Fig. 5. The parameters are constant across all sampling periods in all nations, namely Australia, Mexico, Germany, and India.