Abstract
In general, policy and most economic decisions like investments are formulated in a non-deterministic context. Their analysis can be considerably enhanced if probability information on future outcomes is available, especially in terms of unbiased estimates of the extent of unpredictability and stochastic dependence. For the sake of transparency, it is also important to be able to trace the justification of variability and its structure. This paper introduces PROMETHEUS, a stochastic model of the world energy system that is designed to produce joint empirical distributions of future outcomes concerning many variables that are important in terms of the evolution of the world energy system. The model methodology is based on Monte Carlo techniques, and the joint distributions of the model inputs are derived to a large extent not only from statistical econometric analysis but also from specialised studies. The emphasis is placed on the exhaustive coverage of variability including omitted variables. By incorporating detailed coverage of uncertainty into a comprehensive large-scale global energy system model, PROMETHEUS can be used to quantify probabilistic assessments of future model outcomes, which constitute critical parameters in formulating robust energy and climate policies. The description of the main model characteristics is complemented with an analytical example that illustrates the usefulness of stochastic PROMETHEUS results in the context of power generation investments under uncertainty.
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Notes
A standard run of PROMETHEUS involves 2048 Monte Carlo experiments, although of course this number can be varied.
Rail transport is included in the “other transport” sector of PROMETHEUS.
The detailed manual and selected applications of GEM-E3 can be found in: http://www.e3mlab.eu/e3mlab/index.php?option=com_content&view=category&id=36%3Agem-e3&Itemid=71&layout=default&lang=en
In the FSU and MENA regions, the effect of international fuel prices on their export revenues is taken into consideration.
If Eq. (2) produces a negative value, the gap is assumed to be zero and no competition between technologies takes place.
As obtained from a wide literature review.
That includes the variable O&M cost and the fuel cost of each technology.
In which all equation parameters are set at their mean values.
In PROMETHEUS, international coal price represents the average OECD steam coal import price, which is the same used by IEA in its World Energy Outlook [48].
This has been confirmed by econometric estimations performed over a relatively large set of historical data.
PROMETHEUS uses the notion of floor costs determined by technology perspective analysis.
For a detailed discussion on classification of sources of uncertainty, see Spiegehalter et al. [54].
Bold type indicates vectors and bold type capital letters indicate matrices.
The number of the rejected Monte Carlo runs depends on the variance of the estimated equation, but in general the ratio does not exceed 5 %.
They do not include potential additions to hydrocarbon resources from reserve growth.
Excluding the sector Land Use, Land Use Change and Forestry (LULUCF).
These studies used a variety of established integrated assessment global energy-economy models, such as REMIND, POLES, WITCH, IMAGE, MESSAGE, GEM-E3, IMACLIM, and GCAM.
This is magnified by the relatively high correlations between the profitabilities of alternative power generation options.
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Acknowledgements
The research leading to the study has been partly funded by the European Commission DG ENER within the framework contract for long-range energy modeling for the period up to 2050.
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Appendices
Appendix 1
The 26 power generation technologies explicitly identified in the PROMETHEUS model are presented in the table below:
Power generation technologies | |||
1 | Conventional coal thermal | 14 | Nuclear PWR |
2 | Conventional lignite thermal | 15 | Nuclear 4th generation |
3 | Supercritical pulverised coal | 16 | Large hydro |
4 | Integrated coal gasification | 17 | Small hydro |
5 | Conventional gas thermal | 18 | Wind on-shore |
6 | Open cycle gas turbine | 19 | Wind off-shore |
7 | Gas turbine combined cycle | 20 | Photovoltaics |
8 | Combined heat and power | 21 | Concentrated solar power |
9 | Conventional oil thermal | 22 | Conventional biomass thermal |
10 | Open cycle oil turbine | 23 | Biomass gasification |
11 | Supercritical pulverised coal with CCS | 24 | Biomass gasification with CCS |
12 | Integrated coal gasification with CCS | 25 | Fuel cells using hydrogen |
13 | Gas turbine combined cycle with CCS | 26 | Fuel cells using natural gas |
The table below summarises the technologies used in PROMETHEUS for hydrogen production:
Hydrogen production technologies | |||
1 | Gas steam reforming | 10 | Biomass pyrolysis |
2 | Gas steam reforming with CCS | 11 | Small scale biomass gasification |
3 | Solar methane reforming | 12 | Large scale biomass gasification |
4 | Coal partial oxidation | 13 | Large scale biomass gasification with CCS |
5 | Coal partial oxidation with CCS | 14 | Solar high temperature thermochemical cycles |
6 | Coal gasification | 15 | Nuclear high temperature thermochemical cycles |
7 | Coal gasification with CCS | 16 | Water electrolysis from dedicated nuclear plant |
8 | Oil partial oxidation | 17 | Water electrolysis from dedicated wind plant |
9 | Oil partial oxidation with CCS | 18 | Water electrolysis from electricity grid |
Appendix 2
Properties of equation of international oil price
Econometric estimation of oil price (sample 1980–2010) | ||
t statistic | Probability | |
C | 16.880 | 0.000 |
LOG[PRODCAPEAST(−1)[ | 4.871 | 0.000 |
PDL01 [RPRATIO (−1)] | −10.877 | 0.000 |
R 2 | 0.954 | |
Adjusted R 2 | 0.933 | |
SE of regression | 0.132 | |
Lag distribution of LOG[RPRATIO(−1)] | t statistic | |
Sum of lags | −10.877 |
Properties of equation of international price for natural gas
Econometric estimation of natural gas price (sample 1980—2010) | ||
t statistic | Probability | |
C | 4.432 | 0.001 |
PDL01 [oilprice(−1)] | 10.944 | 0.000 |
PDL02 [RPRATIO (−3)] | −3.150 | 0.007 |
R 2 | 0.974 | |
Adjusted R 2 | 0.969 | |
SE of regression | 0.075 | |
Lag distribution of LOG[oilprice(−1)] | t statistic | |
Sum of lags | 10.944 | |
Lag distribution of LOG[RPRATIO(−3)] | t statistic | |
Sum of lags | −3.150 |
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Fragkos, P., Kouvaritakis, N. & Capros, P. Incorporating Uncertainty into World Energy Modelling: the PROMETHEUS Model. Environ Model Assess 20, 549–569 (2015). https://doi.org/10.1007/s10666-015-9442-x
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DOI: https://doi.org/10.1007/s10666-015-9442-x