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The Global Carbon Budget 1959–2011

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journal contribution
posted on 2025-12-04, 16:34 authored by Gregg Marland, C. Le Quéré, G. P. Peters, R. J. Andres, R. M. Andrew, T. Boden, P. Ciais, P. Friedlingstein, R. A. Houghton, R. Moriarty, S. Sitch, P. Tans, A. Arneth, A. Arvanitis, D. C. E. Bakker, L. Bopp, J. G. Canadell, L. P. Chini, S. C. Doney, A. Harper, I. Harris, J. I. House, A. K. Jain, S. D. Jones, E. Kato, R. F. Keeling, K. Klein Goldewijk, A. Körtzinger, C. Koven, N. Lefèvre, A. Omar, T. Ono, G.-H. Park, B. Pfeil, B. Poulter, M. R. Raupach, P. Regnier, C. Rödenbeck, S. Saito, J. Schwinger, J. Segschneider, B. D. Stocker, B. Tilbrook, S. van Heuven, N. Viovy, R. Wanninkhof, A. Wiltshire, S. Zaehle, C. Yue
Accurate assessments of anthropogenic carbon dioxide (CO2) emissions and their redistribution among the atmosphere, ocean, and terrestrial biosphere is important to better understand the global carbon cycle, support the climate policy process, and project future climate change. Present-day analysis requires the combination of a range of data, algorithms, statistics and model estimates and their interpretation by a broad scientific community. Here we describe datasets and a methodology developed by the global carbon cycle science community to quantify all major components of the global carbon budget, including their uncertainties. We discuss changes compared to previous estimates, consistency within and among components, and methodology and data limitations. CO2 emissions from fossil fuel combustion and cement production (E-FF) are based on energy statistics, while emissions from Land-Use Change (E-LUC), including deforestation, are based on combined evidence from land cover change data, fire activity in regions undergoing deforestation, and models. The global atmospheric CO2 concentration is measured directly and its rate of growth (G(ATM)) is computed from the concentration. The mean ocean CO2 sink (S-OCEAN) is based on observations from the 1990s, while the annual anomalies and trends are estimated with ocean models. Finally, the global residual terrestrial CO2 sink (S-LAND) is estimated by the difference of the other terms. For the last decade available (2002-2011), E-FF was 8.3 +/- 0.4 PgCyr(-1), E-LUC 1.0 +/- 0.5 PgC yr(-1), GATM 4.3 +/- 0.1 PgC yr(-1), S-OCEAN 2.5 +/- 0.5 PgC yr(-1), and S-LAND 2.6 +/- 0.8 PgC yr(-1). For year 2011 alone, E-FF was 9.5 +/- 0.5 PgC yr(-1), 3.0 percent above 2010, reflecting a continued trend in these emissions; E-LUC was 0.9 +/- 0.5 PgC yr(-1), approximately constant throughout the decade; G(ATM) was 3.6 +/- 0.2 PgC yr(-1), S-OCEAN was 2.7 +/- 0.5 PgC yr(-1), and S-LAND was 4.1 +/- 0.9 PgC yr(-1). G(ATM) was low in 2011 compared to the 2002-2011 average because of a high uptake by the land probably in response to natural climate variability associated to La Nina conditions in the Pacific Ocean. The global atmospheric CO2 concentration reached 391.31 +/- 0.13 ppm at the end of year 2011. We estimate that E-FF will have increased by 2.6% (1.9-3.5 %) in 2012 based on projections of gross world product and recent changes in the carbon intensity of the economy. All uncertainties are reported as +/- 1 sigma (68% confidence assuming Gaussian error distributions that the real value lies within the given interval), reflecting the current capacity to characterise the annual estimates of each component of the global carbon budget. This paper is intended to provide a baseline to keep track of annual carbon budgets in the future.

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2013

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  • College of Arts and Sciences

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Geological and Environmental Sciences

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English

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Journal article

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