The Role of Technological Innovation in a Dynamic Model of the Environmental Supply Chain Curve: Evidence from a Panel of 102 Countries
Abstract
:1. Introduction
Contribution of the Study, Research Questions and Objectives of the Study
- (i)
- To examine the role of logistics performance indices in the cost of carbon emissions across countries.
- (ii)
- To investigate the dynamic linkages between technological factors and carbon damages in a panel of selected countries.
- (iii)
- To determine the potential impact of economic growth, industry value-added, medium and high-tech industry, and insurance and financial services on the cost of carbon emissions across countries, and
- (iv)
- To substantiate an inverted U-shaped relationship between carbon damages and economic growth, and carbon damages and technology-induced logistics performance indices across countries.
2. Materials and Methods
- (i)
- Environmental Kuznets Curve (EKC): The EKC shows the non-linear relationship between income per capita and per capita carbon emissions at the second-degree quadratic version. The nominal GDP per capita and its second degree confined its positive and negative impact on carbon emissions, respectively, to substantiate an inverted U-shaped EKC hypothesis [47,48,49]. The other forms could also be found under different socio-economic and environmental factors across varied economic settings [50,51]. Figure 2 shows the five different possibilities of EKC hypotheses to clearly understand the given concept to use in a given study for more critical insights. Line A shows an inverted U-shaped relationship between the country’s income and carbon emissions, which first increases than decreases carbon emissions due to vital environmental reforms being done through the country’s economic growth. Line B shows the U-shaped relationship between the two stated factors that show carbon emissions decrease initially with the country’s economic growth that later increases due to high industrialization caused by continued economic growth. Line C shows the flat EKC hypothesis, which argued that both the variables have no relationship. Line D shows monotonic decreasing function, while line E shows the monotonic increasing function that shows only one portion of the EKC hypothesis, either from the right side or left side, while the latter is insignificant.
- (ii)
- Technology-Induced Emissions: Grossman and Krueger [52] explored three different economic effects on the environment, i.e., scale effects, technological effects, and composition effects. The combination of these scales would help support the EKC hypothesis, i.e., the rapid economic transformation would increase the country’s economies of scale that cause environmental degradation. Simultaneously, technological effects are most visible in developed countries that increase R & D expenditures to obsolete dirty polluting technologies and replace it with the cleaner technologies that ultimately affect the composition of production, which support the EKC hypothesis in a long-run. The less developed countries usually unscaled the dirty production due to easing environmental regulations, which ultimately increases carbon emissions.
- (iii)
- New Toxic Pollutants, Race-to-the-Bottom Hypothesis, and Revised EKC Hypothesis: The rapid industrialization shifts country’s structural transmission mechanisms to using high-tech products that cause new toxic pollutants in the atmosphere, thus showing a single right-sided portion of EKC hypothesis. Further, due to developed countries’ stringent environmental regulations to restrain the polluting industries, the production units shift widely from developed to developing countries, thus showing the race-to-the-bottom hypothesis. Finally, due to technology infusion and broadcasting, environmental awareness programs burden less developed countries to limit carbon emissions through fewer resources. Thus, the EKC hypothesis’s kurtosis and its diameter fall short of the conventional EKC hypothesis (see Figure 3).
- (iv)
- Green Supply Chain Management Process (GSCMP): The discussion of the EKC hypothesis is carried forward under logistics operations, which are embodied with technological progress to make an intelligent machine design fuel-efficient and advanced for smart and green production. It is expected that with the moderation of technical factors with logistics performance indices would make a green supply chain process that would be less sensitive to carbon emissions. Thus, it would form different possibilities of the EKC hypothesis across countries.
2.1. Theoretical and Econometric Framework
Prevention of Losses/Gains from CDAM = Cost of Carbon Emissions in US$ − Minimum Value of CDAM in US$)
2.2. Research Methods
- (i)
- It works under large cross-sections and limited time. In this study, there are 102 countries in a panel setting with a period of the last nine years.
- (ii)
- It handles more than one endogenous issue in the given models. The current study used simultaneous equations modeling; thus the chances of any known endogenous issue may mislead the model. Therefore, for the results’ soundness, the differenced GMM estimator is good enough to observe this issue by including lagged instrumental variables.
- (iii)
- The problem of autocorrelation in panel settings might get affected by the studied parameter estimates. Thus, AR(1) and AR(2) would perform diagnostic tests to check any possible autocorrelation issues. If AR(1) does not fall in the 5% confidence interval, while AR(2) appears at a 5% significance level, the problem of autocorrelation problem would be resolved.
- (iv)
- The differenced GMM estimator is based upon the two-step procedure. In the first step, the regression is performed at differenced level, while in the second step, the lagged dependent variable included as a regressor in the given equations to remove simultaneity issues, and
- (v)
- The J-statistic and instrumental rank would be assessed to check the reliability of using given instruments as a true estimator in the given equations.
- -
- Whether LPIs (and technological factors, and growth-specific factors) Granger cause carbon damages, and simultaneously whether carbon damages Granger cause LPIs (and technical factors, and growth-specific factors)? If both conditions hold, then the given relationship would be bidirectional in nature.
- -
- Whether LPIs (and technological factors, and growth-specific factors) Granger cause carbon damages? The reverse does not hold the causal relationship, thus the given link would be unidirectional in nature.
- -
- Whether carbon damages Granger cause LPIs (and technological factors and growth-specific factors)? If the reverse does not hold the same then the given relationship would be one-directional in nature.
- -
- Whether LPIs (and technological factors, and growth-specific factors) do not Granger cause carbon damages, and simultaneously whether carbon damages do not Granger cause LPIs (and technical factors, and growth-specific factors)? In this case there will be no causal relationship between the stated variables.
- (i)
- To evaluate the relationship between the stated variables in inter-temporal settings.
- (ii)
- To assess the magnitude and direction between the variables over a time horizon.
- (iii)
- To check one standard error shock on the exogenous variables over the endogenous variable.
- (iv)
- These techniques would be desirable to get robust parameter estimates, which would further help devise policy implications.
3. Results
- (i)
- Logistics activities, technical factors, and growth-specific factors are considered the chief source to increase carbon damages across countries.
- (ii)
- The performance of logistics activities depends upon the country’s financial ability and technological capabilities.
- (iii)
- Country’s economic growth depends upon advancement in the technical factors and insurance and financial services in a panel of selected countries.
4. Conclusions
- Advancement in cleaner production technologies is imperative to reduce the cost of carbon emissions across countries.
- Fuel efficient technologies can be used in logistics operations to improve quality services.
- Logistics operations should be diversified and compliant with all environmental regulations, including ISO-based environmental certifications, ISO certifications for efficient manufacturing units processing, ISO standardization certifications, and ISO certification for clean vehicle transportations.
- Insurance and financial services could expand business opportunities and manufacturers’ payoff by transporting their shipments from one place to another place, while the theft and other damages could be covered by efficient insurance services. Financial services’ soundness would also create a strong liaison between the financial market and investors to decide on smart production. Hence the process of green supply chain management would be enhanced with technical expertise.
- The cost of carbon emissions is further reduced by sustainable production decisions and high-tech productions, which is a way forward for smart production systems.
Author Contributions
Funding
Conflicts of Interest
Appendix A
“Albania, Algeria, Argentina, Armenia, Australia, Austria, Azerbaijan, Bahrain, Bangladesh, Belarus, Belgium, Bolivia, Bosnia and Herzegovina, Botswana, Brazil, Bulgaria, Cambodia, Canada, Chile, China, Colombia, Costa Rica, Croatia, Cyprus, Czech Republic, Ecuador, Egypt, El Salvador, Estonia, Ethiopia, Finland, France, Georgia, Germany, Greece, Guatemala, Haiti, Honduras, Hong Kong, Hungary, Iceland, India, Indonesia, Italy, Jamaica, Japan, Jordan, Kazakhstan, Kenya, Korea, Kyrgyz Republic, Lao PDR, Latvia, Lebanon, Lithuania, Madagascar, Malaysia, Malta, Mauritius, Mexico, Moldova, Mongolia, Montenegro, Morocco, Mozambique, Namibia, Nepal, Nigeria, North Macedonia, Norway, Oman, Pakistan, Panama, Peru, Philippines, Poland, Portugal, Qatar, Romania, Russia, Rwanda, Saudi Arabia, Serbia, Singapore, Slovak Republic, Slovenia, South Africa, Spain, Sri Lanka, Sweden, Switzerland, Thailand, Trinidad and Tobago, Tunisia, Turkey, Ukraine, United Kingdom, United States, Uruguay, Venezuela RB, Zambia”. |
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Authors | Time Period | Country | Technology Factors | Environmental Factors | Results |
---|---|---|---|---|---|
Liang et al. [28] | 2006–2018 | China | R&D expenditures | Environmental regulations, carbon emissions | ER↑TFP-LPI↑ R&D↑TFP-LPI↑ |
Lan et al. [29] | 2006–2015 | 36 Chinese cities | Telecommunications | Sustainable megacities | INEFTEL↑INELPI↑ INEFTRD↑INELPI↑ |
Kumail et al. [30] | 1990–2017 | Pakistan | Patents applications | CO2 emissions | TI↑CO2↓ TOUR↑EG↑ TOUR↑CO2↑ EG↑CO2↑ |
Ahmad et al. [31] | 1993–2014 | 24 OECD countries | R&D expenditures | CO2 emissions | EGΩCO2 TI↑CO2↑ EC↔EG |
Ghazvini et al. [32] | 1990–2016 | G8 countries | Patents application | Renewable energy, oil, coal, CO2 emissions | TI↑EF↑ EF↑CO2↓ TI↑CO2↓ |
Shahbaz et al. [33] | 1984–2018 | China | Patents applications | CO2 emissions | TI↑CO2↓ EGΩCO2 EXP↑CO2↑ FDI↑CO2↑ |
Usman et al. [34] | 1971–2014 | South Africa | Globalization index | Energy demand, CO2 emissions | EGΩCO2 EC↑CO2↑ GLOB→CO2 GLOB→EC |
Khan et al. [35] | 1987–2017 | China | Patents applications | Natural resources | NR↑FD↓ TI↑FD↑ TOP↑FD↑ HK↑FD↑ |
Saleem et al. [36] | 1980–2015 | 10 Asian countries | Patents applications | CO2 emissions | EGΩCO2 |
Azimi et al. [37] | 2006–2015 | China | Environmental policy innovation | SO2, NOx emissions | EG↑EPI↑ EG↑CO2↓ |
Ibrahiem [38] | 1971–2014 | Egypt | Patents applications | CO2 emissions | TI↑CO2↓ FD↑CO2↑ EG↑CO2↑ |
Factors | Variables | Symbol | Measurement | Expected Sign | Hypothesis Testing |
---|---|---|---|---|---|
Dependent Variable | |||||
Cost of Carbon Emissions | Carbon dioxide damages | CDAM | US$ | ----- | |
Independent Variables | |||||
Logistics Performance Indices (LPIs) | LPI: quality and competence | LPI1 | Index value falls in between the lowest value 1 to highest value 5 | + | Logistics-induced carbon damages |
LPI: trade and transport quality services | LPI2 | + | |||
Technology Indicators | Total patent applications | PATENTS | Total patent applications of residents and non-residents in numbers | + | Technology-induced carbon damages |
Total trademark applications | TMARK | Total in numbers | + | ||
Technology –Induced Logistics Performance Indices (TI-LPI) | Moderation of LPI1 and PATENTS | LPI1 × PATENTS | Moderation units | − | Inverted U-shaped relationship between carbon damages and TI-LPI |
Moderation of LPI2 and PATENTS | LPI2 × PATENTS | − | |||
Moderation of LPI1 and TMARK- | LPI1 × TMARK | − | |||
Moderation of LPI2 and TMARK | LPI2 × TMARK | − | |||
Technology Industry | Medium and high-tech Industry | MHTECH | % of manufacturing value added | + | Technology industry increases carbon damages |
Control Variables | |||||
Growth –Specific Factors | GDP per capita | GDPPC | Constant 2010 US$ | + | Inverted U-shaped relationship between CDAM and GDPPC to verify EKC hypothesis |
Square of GDP per capita | SQGDPPC | − | |||
Industry value-added | IND | % of GDP | + | Industrialization increases the cost of carbon emissions | |
Insurance and Financial Services | IFS | % of exports commercial services | + | Cost of carbon emissions increases due to an increase of insurance and financial services across countries. |
Methods | CDAM | LPI1 | LPI2 | GDPPC | IFS | IND | MHTECH | PATENTS | TMARK |
---|---|---|---|---|---|---|---|---|---|
Mean | 9,110,000,000 | 2.974 | 2.918 | 16,522.310 | 5.485 | 27.610 | 27.520 | 24,479.160 | 45,722.60 |
Median | 1,240,000,000 | 2.870 | 2.790 | 8,670.530 | 2.838 | 25.895 | 25.047 | 576 | 8976 |
Maximum | 385,000,000,000 | 4.320 | 4.439 | 92,077.570 | 53.734 | 73.469 | 85.643 | 1,542,002 | 2,104,411 |
Minimum | 14,143,239 | 1.681 | 1.471 | 341.554 | 0.00053 | 6.459 | 0.259 | 3 | 517 |
Std. Dev. | 34,800,000,000 | 0.582 | 0.658 | 18,652.060 | 7.523 | 10.434 | 17.158 | 121,344.50 | 188,460.2 |
Skewness | 7.523 | 0.387 | 0.475 | 1.620 | 3.063 | 1.502 | 0.558 | 7.911 | 9.347 |
Kurtosis | 66.564 | 2.284 | 2.282 | 5.204 | 14.749 | 6.488 | 2.864 | 76.804 | 96.178 |
Variables | CDAM | LPI1 | LPI2 | GDPPC | IFS | IND | MHTECH | PATENTS | TMARK |
---|---|---|---|---|---|---|---|---|---|
CDAM | 1 | ||||||||
----- | |||||||||
LPI1 | 0.226 | 1 | |||||||
(0.000) | ----- | ||||||||
LPI2 | 0.245 | 0.950 | 1 | ||||||
(0.000) | (0.000) | ----- | |||||||
GDPPC | 0.057 | 0.765 | 0.801 | 1 | |||||
(0.083) | (0.000) | (0.000) | ----- | ||||||
IFS | 0.043 | 0.340 | 0.353 | 0.384 | 1 | ||||
(0.192) | (0.000) | (0.000) | (0.000) | ----- | |||||
IND | 0.112 | −0.126 | −0.084 | −0.025 | −0.1134 | 1 | |||
(0.000) | (0.000) | (0.010) | (0.442) | (0.000) | ----- | ||||
MHTECH | 0.206 | 0.725 | 0.735 | 0.640 | 0.212 | 0.101 | 1 | ||
(0.000) | (0.000) | (0.000) | (0.000) | (0.000) | (0.002) | ----- | |||
PATENTS | 0.941 | 0.249 | 0.276 | 0.113 | 0.051 | 0.077 | 0.224 | 1 | |
(0.000) | (0.000) | (0.000) | (0.000) | (0.118) | (0.018) | (0.000) | ----- | ||
TMARK | 0.948 | 0.197 | 0.215 | 0.013 | 0.013 | 0.121 | 0.182 | 0.899 | 1 |
(0.000) | (0.000) | (0.000) | (0.680) | (0.683) | (0.000) | (0.000) | (0.000) | ----- |
Variables | Equation (1) | Equation (2) | Equation (3) | Equation (4a) |
---|---|---|---|---|
CDAMt-1 | 0.750 (0.000) | 0.690 (0.000) | 0.735 (0.000) | 0.759 (0.000) |
LPI1 | 10,900,000,000 (0.000) | 2,400,000,000 (0.002) | −2,200,000,000 (0.000) | ----- |
LPI1 × PATENTS | ----- | ----- | 26,791.25 (0.000) | ----- |
LPI1 × TMARK | ----- | ----- | 65,671.51 (0.000) | ----- |
LPI2 | 259,000,000 (0.743) | 4,610,000,000 (0.000) | ----- | −3,920,000,000 (0.000) |
LPI2 × PATENTS | ----- | ----- | ----- | 21,306.03 (0.000) |
LPI2 × TMARK | ----- | ----- | ----- | 70,507.03 (0.000) |
MHTECH | 712,000,000 (0.000) | ----- | ----- | 1,220,000,000 (0.000) |
PATENTS | 25,224.44 (0.000) | 38,866.71 (0.000) | −109,940.9 (0.000) | −82,279.44 (0.000) |
TMARK | 2,848.929 (0.003) | −3,495.45 (0.000) | −197,544.4 (0.000) | −25,5923.5 (0.000) |
IFS | −249,000,000 (0.000) | ----- | −11,923,931 (0.000) | ----- |
GDPPC | ----- | −825,980.9 (0.000) | ----- | ----- |
SQGDPPC | ----- | 16.072 (0.000) | ----- | ----- |
IND | ----- | −302,000,000 (0.000) | ----- | ----- |
Diagnostic Tests | ||||
J-statistic | 27.191 | 38.768 | 35.963 | 32.298 |
Prob. (J-statistic) | 0.453 | 0.066 | 0.092 | 0.221 |
Instrumental rank | 34 | 35 | 33 | 34 |
Arellano-Bond Serial Correlation Test | ||||
AR(1) | −1.671 (0.094) | −0.938 (0.347) | −1.088 (0.276) | −1.311 (0.189) |
AR(2) | −3.488 (0.000) | −2.595 (0.009) | 0.913 (0.361) | 0.423 (0.672) |
Variables | Maximum | Minimum | Range | Cost of Carbon Emissions = Maximum value of Carbon Damages in US$/Turning Point | GDPPC | LPI1 × PATENTS | LPI2 × PATENTS | LPI1 × TMARK | LPI1 × TMARK |
CDAM | 385,000,000,000 | 14,143,239 | 3.84,985,856,761 | US$15,000,000 | US$13,800,000 | US$6,100,000 | US$34,100,000 | US$20,200,000 | |
GDPPC | 92,077.57 | 341.554 | 91,700 | ||||||
LPI1 × PATENTS | 5,535,787 | 8.160 | 5,540,000 | ||||||
LPI2 × PATENTS | 5,782,508 | 7.710 | 5,780,000 | ||||||
LPI1 × TMARK | 7,618,117 | 956.450 | 7,620,000 | ||||||
LPI1 × TMARK | 7,896,506 | 842.710 | 7,900,000 | ||||||
Calculation from Prevention of Losses/Gains from Carbon Damages = (Cost of Carbon Damages in US$)–(Minimum Value of Carbon Damages in US$) OR (formula for calculating estimates in%) = [(Cost of Carbon Damages in US$)–(Minimum Value of Carbon Damages in US$)]/Minimum Value of CDAM in US$ | |||||||||
GDPPC | US$856,761 (5.7%) | LPI1 × PATENTS | US$−343,239 (−2.4%) | LPI2 × PATENTS | US$−8,043,239 (−56.9%) | LPI1 × TMARK | US$19,956,761 (141.1%) | LPI2 × TMARK | US$6,056,761 (42.8%) |
Panel–A: VAR Granger Causality | ||||||||||
GDPPC→CDAM | χ2 value = 6.553 ** | PATENTS→CDAM | χ2 value = 439.515 * | PATENTS→CDAM | χ2 value = 439.515 * | |||||
IND→GDPPC | χ2 value = 26.595 * | PATENTS→GDPPC | χ2 value = 5.377 *** | IND→IFS | χ2 value = 16.856 * | |||||
GDPPC→LPI1 | χ2 value = 25.204 * | IND→LPI1 | χ2 value = 10.293 * | MHTECH→LPI1 | χ2 value = 16.211 * | |||||
GDPPC→LPI2 | χ2 value = 47.457 * | MHTECH→LPI2 | χ2 value = 13.367 * | CDAM→PATENTS | χ2 value = 4.799 *** | |||||
GDPPC→PATENTS | χ2 value = 8.309 ** | MHTECH→PATENTS | χ2 value = 5.162 *** | CDAM→TMARK | χ2 value = 99.932 * | |||||
Panel–B: IRF Estimates Response of CDAM | ||||||||||
Period | CDAM | GDPPC | IFS | IND | LPI1 | LPI2 | MHTECH | PATENTS | TMARK | |
1 | 979,000,000 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | |
2 | 815,000,000 | 31,133,902 | 11,414,440 | −34,231,552 | 10,391,307 | 28,750,300 | 17,798,929 | 715,000,000 | 27,489,591 | |
3 | 836,000,000 | 44,423,031 | 9,741,106 | −37,524,336 | 17,275,727 | 39,453,430 | 28,485,206 | 538,000,000 | 174,000,000 | |
4 | 862,000,000 | 48,403,079 | 23,148,686 | −31,303,487 | 8,481,938 | 34,298,675 | 35,145,794 | 616,000,000 | 282,000,000 | |
5 | 885,000,000 | 47,191,581 | 28,977,373 | −25,077,303 | 11,590,938 | 36,444,242 | 45,351,963 | 659,000,000 | 390,000,000 | |
6 | 917,000,000 | 44,041,917 | 36,270,966 | −20,306,564 | 18,246,204 | 42,015,507 | 56,713,288 | 697,000,000 | 491,000,000 | |
7 | 955,000,000 | 40,016,487 | 42,266,737 | −16,354,633 | 28,334,800 | 50,099,640 | 69,736,073 | 734,000,000 | 584,000,000 | |
8 | 1,000,000,000 | 35,720,069 | 47,780,292 | −13,181,637 | 41,253,264 | 59,430,201 | 84,414,359 | 765,000,000 | 668,000,000 | |
9 | 1,050,000,000 | 31,352,273 | 52,662,917 | −10,519,072 | 56,344,268 | 69,242,784 | 101,000,000 | 793,000,000 | 743,000,000 | |
10 | 1,110,000,000 | 26,993,592 | 57,018,365 | −8,260,685 | 73,074,458 | 79,240,611 | 119,000,000 | 817,000,000 | 810,000,000 | |
Panel–C: VDA Estimates of CDAM | ||||||||||
Period | S.E. | CDAM | GDPPC | IFS | IND | LPI1 | LPI2 | MHTECH | PATENTS | TMARK |
1 | 979,000,000 | 100 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 |
2 | 1,460,000,000 | 75.85212 | 0.045348 | 0.006095 | 0.054821 | 0.005052 | 0.038670 | 0.014821 | 23.94772 | 0.035353 |
3 | 1,780,000,000 | 73.37281 | 0.093066 | 0.007121 | 0.081591 | 0.012854 | 0.075369 | 0.035681 | 25.33708 | 0.984421 |
4 | 2,090,000,000 | 70.08976 | 0.120948 | 0.017415 | 0.081457 | 0.010946 | 0.081452 | 0.054082 | 27.01669 | 2.527242 |
5 | 2,400,000,000 | 66.92227 | 0.130726 | 0.027854 | 0.072886 | 0.010662 | 0.085051 | 0.076916 | 28.11067 | 4.562959 |
6 | 2,710,000,000 | 63.99801 | 0.129068 | 0.039821 | 0.062825 | 0.012913 | 0.090845 | 0.104276 | 28.69388 | 6.868357 |
7 | 3,020,000,000 | 61.35512 | 0.121113 | 0.051528 | 0.053343 | 0.019158 | 0.100398 | 0.136958 | 28.92033 | 9.242052 |
8 | 3,340,000,000 | 59.06324 | 0.110328 | 0.062510 | 0.045119 | 0.030874 | 0.113598 | 0.175614 | 28.85943 | 11.53928 |
9 | 3,670,000,000 | 57.15358 | 0.098716 | 0.072366 | 0.038210 | 0.049126 | 0.129689 | 0.220861 | 28.57829 | 13.65917 |
10 | 4,010,000,000 | 55.63420 | 0.087370 | 0.080955 | 0.032488 | 0.074451 | 0.147898 | 0.273312 | 28.12958 | 15.53975 |
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Anser, M.K.; Khan, M.A.; Awan, U.; Batool, R.; Zaman, K.; Imran, M.; Sasmoko; Indrianti, Y.; Khan, A.; Bakar, Z.A. The Role of Technological Innovation in a Dynamic Model of the Environmental Supply Chain Curve: Evidence from a Panel of 102 Countries. Processes 2020, 8, 1033. https://doi.org/10.3390/pr8091033
Anser MK, Khan MA, Awan U, Batool R, Zaman K, Imran M, Sasmoko, Indrianti Y, Khan A, Bakar ZA. The Role of Technological Innovation in a Dynamic Model of the Environmental Supply Chain Curve: Evidence from a Panel of 102 Countries. Processes. 2020; 8(9):1033. https://doi.org/10.3390/pr8091033
Chicago/Turabian StyleAnser, Muhammad Khalid, Muhammad Azhar Khan, Usama Awan, Rubeena Batool, Khalid Zaman, Muhammad Imran, Sasmoko, Yasinta Indrianti, Aqeel Khan, and Zainudin Abu Bakar. 2020. "The Role of Technological Innovation in a Dynamic Model of the Environmental Supply Chain Curve: Evidence from a Panel of 102 Countries" Processes 8, no. 9: 1033. https://doi.org/10.3390/pr8091033
APA StyleAnser, M. K., Khan, M. A., Awan, U., Batool, R., Zaman, K., Imran, M., Sasmoko, Indrianti, Y., Khan, A., & Bakar, Z. A. (2020). The Role of Technological Innovation in a Dynamic Model of the Environmental Supply Chain Curve: Evidence from a Panel of 102 Countries. Processes, 8(9), 1033. https://doi.org/10.3390/pr8091033