Abstract
The aim of this paper is to examine the spatial distribution of non-\(\hbox {CO}_2\) generating energy sources in the world for the period 1990–2009, paying special attention to the evolution of cross-country disparities. To this end, after carrying out a classical convergence analysis, a more thorough investigation of the entire distribution is presented by examining its external shape, the intra-distribution dynamics and the long-run equilibrium distribution. This analysis reveals the existence of a weak, rather insignificant, convergence process and that large cross-country differences are likely to persist in the long-run. Next, as polarization indicators are a proper way of appraising potential conflict in international environmental negotiations, we test whether, or not, the distribution dynamics concurs with the presence of polarization. Our results indicate that two poles can be clearly differentiated, one with high and other with low non-\(\hbox {CO}_2\) generating energy shares. In view of these findings, and to ensure a fair transition to a sustainable energy system, the paper calls for the development of an ambitious clean energy agenda, especially in countries with low non-\(\hbox {CO}_2\) generating energy shares.
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Notes
Both terms, clean energy and non-\(\hbox {CO}_2\) generating energy sources, are used indistinctly in this paper.
As Pretty (2013) suggests, the pathway to economic growth of developing countries does not have to be the same as those followed by the currently developed ones.
Under other definitions clean energy can also include cleaner fossil fuels such as clean coal or some low carbon energy sources.
The classical convergence approach is based on the seminal paper by Barro and Sala-i-Martin (1992). They proposed two measures of convergence, \(\upsigma \)- and \(\upbeta \)-convergence. As the concept of \(\upbeta \)-convergence is less restrictive than the first one, we only show \(\upsigma \)-convergence results; in fact, \(\upbeta \)-convergence is a necessary but not sufficient condition for \(\upsigma \)-convergence.
Therefore, we have \(\frac{CE}{TEU}=\frac{CE}{GDP}*\frac{GDP}{POP}*\frac{POP}{TEU}=CEI*EA*IEPC\), where CE denotes clean energy, TEU refers to total energy use, and POP is population.
Although clean energy data provided by the World Bank are not split between nuclear and renewable sources, we proxied them by comparing the “electricity production from nuclear sources” and the “electricity production from renewable sources”.
This analysis was conducted by using STATA’s akdensity command. Regarding weights, we used analytic weights (aweight), that is, weights that are inversely proportional to the variance of each observation; for example, the variance of the i-th observation is assumed to be \(\sigma ^{2}/w_{i}\), where \(w_{i}\) is the weight, namely the population of country \(i\).
Alternative methods for the discretization of the distribution include the proposal by Scott (1979), who defines an optimal bin width as a function of the sample size and the standard deviation, or the proposal by Magrini (1999) based on the minimization of an error measure. These methods of boundary selection, however, may lead to having a disproportionate number of states, some of them, as indicated by Bosker (2009), with very few observations.
Whereas a 1-year transition period, for example, would imply a very low degree of mobility and emerging patterns would be really difficult to detect, a longer transition period would lead, in the case of discrete-time estimation, to a noteworthy loss of information.
Before proceeding with the estimation, we first tested for the existence of Markovian dependence using the \(\chi ^{2}\)-test proposed by Anderson and Goodman (1957). The results lead us to reject the null hypothesis of non-Markovian dependence at the 5 % significant level (\(p\)-value \(=\) 0.000), this implying we can properly compute a transition matrix.
An excellent, comprehensive survey—and application—of these mobility indices can be seen in Duro (2013).
For the sake of simplicity the equations of the paper contain no reference to time.
In the original version of the mobility index proposed by Maza et al. (2010b) the element \(p_i\) is defined as the proportion of countries in each state at \(t\). This definition implied weighting all transitions equally irrespective of countries’ size.
Empirical evidence has revealed that there is not significant increase in the explanatory power when more than 4 groups are taken into account.
To this respect, Montini (2011) highlights that one of the major problems surrounding the present climate change regime is the challenge of fragmentation of negotiations.
In the last year of our sample, for example, the group characterized by low clean energy share reached only 42 % of the world average, while the high clean energy share group reached 234 % of the world average.
For an excellent paper studying the conditions to achieve an unilateral climate action see Bosetti and De Cian (2013).
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We would like to thank two anonymous referees for their helpful comments and suggestions. The usual disclaimer applies.
Appendices
Appendix 1: List of Countries
Albania | Georgia | New Zealand |
Algeria | Germany | Nicaragua |
Angola | Ghana | Nigeria |
Argentina | Greece | Norway |
Armenia | Guatemala | Pakistan |
Australia | Haiti | Panama |
Austria | Honduras | Paraguay |
Azerbaijan | Hungary | Peru |
Bangladesh | Iceland | Philippines |
Belarus | India | Poland |
Belgium | Indonesia | Portugal |
Bolivia | Iran, Islamic Rep. | Romania |
Bosnia and Herzegovina | Iraq | Russian Federation |
Brazil | Ireland | Serbia |
Bulgaria | Israel | Slovak Republic |
Cameroon | Italy | Slovenia |
Canada | Jamaica | South Africa |
Chile | Japan | Spain |
China | Jordan | Sri Lanka |
Colombia | Kazakhstan | Sudan |
Congo, Dem. Rep. | Kenya | Sweden |
Congo, Rep. | Korea, Dem. Rep. | Switzerland |
Costa Rica | Korea, Rep. | Syrian Arab Republic |
Cote d’Ivoire | Kyrgyz Republic | Tajikistan |
Croatia | Latvia | Tanzania |
Cuba | Lebanon | Thailand |
Cyprus | Lithuania | Togo |
Czech Republic | Luxembourg | Tunisia |
Denmark | Macedonia, FYR | Turkey |
Dominican Republic | Malaysia | Ukraine |
Ecuador | Mexico | United Kingdom |
Egypt, Arab Rep. | Moldova | United States |
El Salvador | Morocco | Uruguay |
Estonia | Mozambique | Uzbekistan |
Ethiopia | Myanmar | Venezuela, RB |
Finland | Namibia | Vietnam |
France | Nepal | Zambia |
Gabon | Netherlands | Zimbabwe |
Appendix 2: Country Clusters
Low clean energy share | High clean energy share |
---|---|
Algeria | Albania |
Angola | Argentina |
Australia | Armenia |
Azerbaijan | Austria |
Bangladesh | Belgium |
Belarus | Bosnia and Herzegovina |
Bolivia | Brazil |
Cameroon | Bulgaria |
China | Canada |
Congo, Dem. Rep. | Chile |
Congo, Rep. | Colombia |
Cote d’Ivoire | Costa Rica |
Cuba | Croatia |
Cyprus | Czech Republic |
Denmark | Ecuador |
Dominican Republic | El Salvador |
Egypt, Arab Rep. | Finland |
Estonia | France |
Ethiopia | Georgia |
Gabon | Germany |
Ghana | Hungary |
Greece | Iceland |
Guatemala | Indonesia |
Haiti | Japan |
Honduras | Kenya |
India | Korea, Rep. |
Iran, Islamic Rep. | Kyrgyz Republic |
Iraq | Latvia |
Ireland | Lithuania |
Israel | Mozambique |
Italy | Namibia |
Jamaica | New Zealand |
Jordan | Nicaragua |
Kazakhstan | Norway |
Korea, Dem. Rep. | Panama |
Lebanon | Paraguay |
Luxembourg | Peru |
Macedonia, FYR | Philippines |
Malaysia | Romania |
Malaysia | Romania |
Mexico | Russian Federation |
Moldova | Slovak Republic |
Morocco | Slovenia |
Myanmar | Spain |
Nepal | Sweden |
Netherlands | Switzerland |
Nigeria | Tajikistan |
Pakistan | Ukraine |
Poland | United Kingdom |
Portugal | United States |
Serbia | Uruguay |
South Africa | Venezuela, RB |
Sri Lanka | Zambia |
Sudan | |
Syrian Arab Republic | |
Tanzania | |
Thailand | |
Togo | |
Tunisia | |
Turkey | |
Uzbekistan | |
Vietnam | |
Zimbabwe |
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Maza, A., Villaverde, J. & Hierro, M. Non-\(\hbox {CO}_2\) Generating Energy Shares in the World: Cross-Country Differences and Polarization. Environ Resource Econ 61, 319–343 (2015). https://doi.org/10.1007/s10640-014-9794-8
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DOI: https://doi.org/10.1007/s10640-014-9794-8