| Literature DB >> 28406154 |
Brian Walsh1, Philippe Ciais2, Ivan A Janssens3, Josep Peñuelas4,5, Keywan Riahi1, Felicjan Rydzak1, Detlef P van Vuuren6,7, Michael Obersteiner1.
Abstract
In December 2015 in Paris, leaders committed to achieve global, net deEntities:
Year: 2017 PMID: 28406154 PMCID: PMC5399292 DOI: 10.1038/ncomms14856
Source DB: PubMed Journal: Nat Commun ISSN: 2041-1723 Impact factor: 14.919
Figure 1Atmospheric carbon flux ratios.
Ratios are calculated annually as the ratio of net anthropogenic carbon emissions (energy and land-use emissions minus anthropogenic sinks) to net carbon sequestration by global plant, soil and ocean systems. Shaded ranges around the central value of each scenario indicate sensitivity of results to primary energy demand. Global surface temperature anomalies projections (ΔT) in 2,100 are indicated at the right, where each coloured bar treats the RE-Low and RE-High scenarios as the endpoints of a continuous range of energy sector decarbonization, plus a fixed rate of CCS. Historical values of RAF and associated errors (cf. equation (12)) from the IPCC are indicated by green bars3.
Figure 2Time series of global primary energy consumption.
Nominal demand in the (a) Fossil Fuels, (b) BAU, (c) RE-Low and (d) RE-High scenarios is shown as time series in each panel. Energy profiles in year 2100 of alternative pathways, used to determine model sensitivity to primary energy demand, are displayed as columns at right. At bottom, time series of fossil fuel market share (as a percentage of total energy consumption) and atmospheric CO2 concentration are displayed at quarter-century intervals. Source of historical data on total primary energy demand: International Energy Agency39.
Figure 3Energy sector carbon emissions.
(a) Annual net emissions (PgC per year); (b) cumulative emissions mitigation from CCS (PgC); (c) cumulative net emissions (PgC). Sources of historical data in a,c: IPCC AR5 (green bars)3 and CDIAC (grey series)33.
Figure 4LULUCF sector carbon emissions.
(a) Annual net emissions (PgC per year); (b) cumulative net emissions (PgC). Sources of historical data and errors (cf. equation 12): IPCC AR5 (green bars)3, CMIP5 (brown bars)5, CDIAC (thick grey lines)33 and RCP database (thin grey lines)7. For comparison, RCP projections through 2100 are indicated as a single grey range.
Figure 5Global carbon fluxes.
(a) Annual net anthropogenic emissions (PgC per year). RCP data (thick grey line) and projections (thin grey series) shown for comparison; annual and cumulative carbon flux from the atmosphere to the (b) oceans and (c) land sink (biosphere & pedosphere). Historical data with associated errors (cf. equation (12)): IPCC AR5 (green bars)3 and CMIP5 (brown bars)5.
Figure 6Global carbon-climate indicators.
(a) Atmospheric carbon concentration (p.p.m.), shown with CDIAC data33 and RCP projections7; (b) cumulative anthropogenic emissions (2001–2100) [PgC], compared with historical emissions (IPCC3 and FeliX) and RCP projections. (c) Total radiative forcing (W m−2) for all greenhouse gases, shown with CDIAC data and RCP projections. CO2 forcing is modelled endogenously; all other greenhouse gases are exogenously set to RCP 4.5. (d) Global average surface temperature change relative to preindustrial (ΔT) (°C). Historical time series from HadCRUT4 (ref. 38). ΔT projections associated with each of the RCPs in 2100 are shown at right with 90% confidence intervals40.
Expansion of REs.
| Fossil Fuels | 1.8 | 3.6 | 1.8 | 2099 | 3.5 |
| BAU | 3.1 | 5.3 | 3.7 | 2054 | 3.2 |
| RE-Low | 3.9 | 6.1 | 3.7 | 2048 | 3.1 |
| RE-High | 4.7 | 6.8 | 3.9 | 2022 | 2.5 |
BAU, business-as-usual; ECS, equilibrium climate sensitivity; RE, renewable energy.
Expansion of REs assuming constant geometric growth through 2100, starting from 2013 IEA base values14. The fourth column indicates the year in which total net anthropogenic emissions peak in each scenario, and the final column lists ΔT projections for each scenario for ECS=3.0 °C/2 × CO2.
*2013 basis: wind: 2.30 EJ per year; solar: 1.68 EJ per year; biomass (utility scale): 8.33 EJ per year.
†ECS=3.0 °C/2 × CO2.
Primary energy consumption in year 2100 of FeliX and similar models.
| MESSAGE | 41-74 | 2–3 | 46–65 | 221 | 250–327 | 34–89 | 23–284 | 614–1051 |
| IMAGE | 93–360 | 63–75 | 178–181 | 216–220 | 28–31 | 16–47 | 26–201 | 630–1106 |
| FeliX (Fossil Fuels) | 155–209 | 219–249 | 473–640 | 29–58 | 26–50 | 8–15 | 58 | 968–1279 |
| FeliX (BAU) | 110–143 | 150–160 | 323–379 | 155–268 | 114–196 | 24–41 | 58 | 934–1245 |
| FeliX (RE-Low) | 74–99 | 116–162 | 266–323 | 168–231 | 223–365 | 50–81 | 58 | 956–1319 |
| FeliX (RE-High) | 20–29 | 20–70 | 112–147 | 215–276 | 425–603 | 104–145 | 58 | 954–1328 |
Primary energy consumption in year 2100 of FeliX and similar models. For FeliX, ranges are defined by low and high shifts to nominal primary energy demand (cf. Fig. 2). MESSAGE ranges include geala_450_atr_nonuc and geaha_450_atr_full scenarios, and IMAGE ranges include the GEA_low_450 and GEA_high_450 scenarios8.
Figure 7Schematic illustration of gross flows through the global carbon cycle.
At left: FeliX model formulas for calculating gross carbon flux from reservoir X to reservoir Y, Σ(X→Y) (PgC per year). FeliX model parameters are based on the C-ROADS model34 and are defined and discussed in further detail in the model's technical documentation28.
Parameters describing chemical and climate feedback to land and ocean sinks.
| FeliX | 0.0067 | 1.25 | −66 | 1.23 | −46 | 0.21 |
| C4MIP ensemble average value | 0.0061 | 1.35 | −79 | 1.13 | −30 | 0.15 |
| C4MIP ensemble low value | 0.0038 | 0.20 | −177 | 0.80 | −67 | 0.04 |
| C4MIP ensemble high value | 0.0082 | 2.80 | −20 | 1.60 | −14 | 0.31 |
C4MIP, Coupled Climate Carbon Cycle Model Intercomparison Project.
Parameters describing chemical and climate feedback to land and ocean sinks climate sensitivity (α), land sink sensitivity to carbon (βL) and climate (γL) and ocean sensitivity to carbon (βO) and climate (γO). All parameters are calculated as in C4MIP4. This meta-analysis is also the source of the averages in the second row, which report directly comparable feedback parameters for an ensemble of 11 similar models.