Significance
Alaska emitted 2.1 ± 0.5 Tg CH4 during the 2012 growing season, an unexceptional amount despite widespread permafrost thaw and other evidence of climate change in the region. Our results are based on more than 30 airborne measurement flights conducted by CARVE from May to September 2012 over Alaska. Methane emissions peaked in summer and remained high in to the fall. Emissions from boreal regions were notably larger than from North Slope tundra. To our knowledge, this is the first regional study of methane emissions from Arctic and boreal regions over a growing season. Our estimates reinforce and refine global models, and they provide an important baseline against which to measure future changes associated with climate change.
Keywords: methane, Alaska, tundra, Arctic, boreal
Abstract
We determined methane (CH4) emissions from Alaska using airborne measurements from the Carbon Arctic Reservoirs Vulnerability Experiment (CARVE). Atmospheric sampling was conducted between May and September 2012 and analyzed using a customized version of the polar weather research and forecast model linked to a Lagrangian particle dispersion model (stochastic time-inverted Lagrangian transport model). We estimated growing season CH4 fluxes of 8 ± 2 mg CH4⋅m−2⋅d−1 averaged over all of Alaska, corresponding to fluxes from wetlands of mg CH4⋅m−2⋅d−1 if we assumed that wetlands are the only source from the land surface (all uncertainties are 95% confidence intervals from a bootstrapping analysis). Fluxes roughly doubled from May to July, then decreased gradually in August and September. Integrated emissions totaled 2.1 ± 0.5 Tg CH4 for Alaska from May to September 2012, close to the average (2.3; a range of 0.7 to 6 Tg CH4) predicted by various land surface models and inversion analyses for the growing season. Methane emissions from boreal Alaska were larger than from the North Slope; the monthly regional flux estimates showed no evidence of enhanced emissions during early spring or late fall, although these bursts may be more localized in time and space than can be detected by our analysis. These results provide an important baseline to which future studies can be compared.
Recent studies have raised concerns about an increase in methane (CH4) emissions from Arctic regions as temperatures warm (1–3). Carbon stocks in polar regions are estimated to be as large as 1,700 Pg of soil organic carbon (4), preserved by cold, wet conditions that inhibit decomposition. Over the last 20 y, temperatures have increased more rapidly at these latitudes than the rest of the world (5); continuation of this trend will lead to permafrost warming and thawing (6), potentially releasing vast quantities of carbon dioxide (CO2) and CH4 into the atmosphere (7–10). A recent synthesis of carbon emissions predicted by permafrost models reported releases in the range of 120 ± 85 Pg C by 2100 (11). Large uncertainties are likewise associated with estimates of CH4 emissions (12–90 Tg CH4⋅y−1) (12). The potential for large increases in CH4 emissions are a particular concern because CH4 strongly impacts both atmospheric chemistry and climate (13). Estimates of the impact of permafrost carbon emissions on future global temperatures range from ∼0.1–0.2 °C (14) to °C (11) by 2100, with increased carbon emissions expected to continue after 2100 (11).
Recent global inversion studies find no evidence for increasing CH4 emissions from these regions in the last 10 y (15, 16), despite warming, similar to earlier studies (17–19) and some biogeochemical models (14). Surface CH4 flux observations across the pan-Arctic from 1990–2006 have ranged widely and measurement locations have changed, making it difficult to detect any trend over those years (ref. 20; cf. ref. 21).
The present paper derives estimates of CH4 surface fluxes in Alaska from May to September 2012, based on an extensive program of regional-scale airborne measurements of atmospheric CH4, the Carbon in Arctic Reservoirs Vulnerability Experiment (CARVE). We quantify the monthly mean CH4 emissions from Alaska during the growing season, providing a snapshot of the interactions between climate and the vast reservoir of preserved soil organic matter in the Arctic.
Methods
Measurements.
Measurements were made aboard a NASA C-23B aircraft (N430NA) during the last 2 wk of each month between May and September 2012. Flights were based in Fairbanks, AK, and ranged from 60.21° to 71.56° N and 164.5° to 143.6° W, covering three major regions: (i) the North Slope, which included transits to Barrow and Deadhorse on the northern coast; (ii) the Lower Yukon region following the course of the Yukon river south and west of Fairbanks, including the Yukon Delta National Wildlife Refuge (which includes the Yukon and Kuskokwim deltas) and the Innoko National Wildlife Refuge; and (iii) the Upper Yukon region which included the Yukon Flats National Wildlife Refuge (gray points in Fig. 1). Each flight lasted 4–10 h, with the majority of sampling occurring below 200 m above ground level (agl). One or more vertical profiles reaching a maximum of 5,500 m above sea level (asl) were flown during each flight, with the maximum height determined by weather conditions. In total, 200 flight hours were flown over 31 flight days.
Two independent cavity ringdown spectrometers measured in situ greenhouse gas mole fractions every ∼2.5 s with two separate on-board calibration standards for each unit. The first spectrometer measured CO2, CH4, and H2O (Picarro; G1301-m) directly from the inlet. This sensor sampled one of two calibration gas cylinders every 30 min and is similar to the instrument described by Karion et al. (22). For the second instrument, ambient air first passed through a Nafion dryer followed by a dry ice trap which effectively lowered the dewpoint to ∼195 K, before being sampled by the spectrometer. This sensor reported CO2, CH4, and carbon monoxide (CO) mixing ratios (Picarro; G2401-m) and sampled both its calibration cylinders every 30 min. The time series used in our analysis merge the CH4 data from these two instruments, enabling us to fill in gaps when an instrument was calibrating or malfunctioning. Further discussion on the comparison of these two instruments can be found in Supporting Information. Other relevant measurements made on board include ozone (O3) mixing ratios (2B Technologies; model 205), dewpoint temperature (Edgetech; Vigilant), outside air temperature (Harco; 100366–18), pressure (Paroscientific; 745–15A) and location using a global positioning unit (Crossbow; NAV420).
Model Description.
Aircraft measurements were aggregated horizontally every 5 km and vertically in 50-m intervals below 1 km asl and 100-m intervals for measurements above 1 km, giving ∼23,000 data points. Each of these points at (x, y, z, t) was treated as a receptor for the stochastic time-inverted Lagrangian transport (STILT) model (23), which traces the trajectory of the air parcel at each receptor location backward in time over the preceding 10 d and quantifies in space and time where upstream surface fluxes influenced the measured concentrations. Particles are advected by the large-scale (i.e., explicitly resolved) wind field, as simulated by the Advanced Research version of the weather research and forecasting (WRF) model (Version 3.4.1) (24) on a 3.3-km grid in the innermost domain over Alaska, plus stochastic motions to simulate turbulence. To improve prediction of the meteorological fields in the Arctic, basic options from the Polar variant of WRF (25–27) were implemented. A 2D influence field (i.e., footprint) is available for each particle every 3 h over its 10-d travel period, representing the response of the receptor to a unit emission of tracer at each grid square [converted unit of parts per billion (ppb)/(mg⋅m−2⋅d−1)]. The footprints used in this analysis were on a 0.5° × 0.5° grid. Further details of both the WRF and STILT models can be found in Henderson et al. (28). Fig. S1 shows the sum of all footprints for the vertical profiles (see CH4 Fluxes Derived from Column Analysis) used in the analysis.
CH4 Fluxes Derived from Column Analysis.
Our primary analysis focuses on applying the WRF-STILT framework to the partial column integrals of CH4 mole fractions measured during vertical profiles, subtracting the background value for air flowing in from outside the study region (the state of Alaska). This column enhancement represents the mass loading of the atmosphere from the ground to the top of the residual layer (the maximum height influenced by surface emissions during transit from the boundary layer) due to emissions in the region. The advantage of this approach is that results only depend on the large-scale simulation of the vertical structure of the atmosphere, reducing our reliance on the detailed structure of the boundary and residual layers, fine-scale variations of emissions at the surface, and turbulent transport elements in the lower atmosphere.
Atmospheric column enhancements have been used in previous studies of CO2 in the Amazon (29, 30), based on the concept that this quantity measures the total amount of trace gas added to the atmosphere during the transit of an air mass over the land. Similar to Chou et al. (29), we used the CH4 mole fraction measured at the top of the residual layer height as our background value. The top of the residual layer is effectively equivalent to the bottom of the free troposphere and was identified by comparing the vertical profiles of CH4, CO2, CO, O3, and water vapor (). For each vertical profile, the height at which the slope changes sign for each chemical compound was compared and used to determine the residual layer height for that profile. The height at which Alaskan land ceased to influence the column was also assessed using WRF-STILT and contributed to the identification of the residual layer height when there were discrepancies between different chemical compounds. The dashed purple line in Fig. 2 shows the top of the residual layer for a sample profile. Vertical profiles over Alaska from the National Oceanic and Atmospheric Administration measurements on board the Alaska Coast Guard flights (22) during this same period were consistent with the inferred background concentrations.
Column enhancements below the residual layer height () were calculated by block averaging the observed CH4 mole fraction ([CH4]) from each vertical profile into 250-m altitude bins, subtracting the concentration at the top of the residual layer ([CH4](h)) and then integrating the density-weighted concentration enhancements:
where , T, and R are the ambient pressure, temperature, and universal gas constant, respectively. The column enhancement is illustrated by the black hatch in Fig. 2A. A similar calculation is used to determine the column enhancement from WRF-STILT assuming a unit flux from land . The mean surface flux associated with each profile () is then calculated as . The overall mean was calculated by averaging the for all vertical profiles weighted by their corresponding footprints. Monthly means were calculated in a similar manner but using only profiles from that month. Surface influences used to weight profiles can be seen in Fig. S2. The red hatch in Fig. 2A shows the modeled column enhancement calculated from the mean September surface flux. The mean emission for a given region (, where A is the region of interest) is determined by weighing for every vertical profile by the portion of the corresponding footprint influence in that region (), such that
To determine the uncertainties in the derived fluxes, observed parameters used in the calculation (measured mole fraction, pressure, temperature, and water vapor) were bootstrapped by randomly sampling 1,000 times with replacement at each 250-m altitude bin. The residual layer height, which also determines the background concentration, was also sampled 1,000 times assuming a uniform probability of the true residual layer height being ±500 m of the determined height. A second method of determining the uncertainty compared the calculated mean flux with for each vertical profile. Fig. S2 shows this comparison with the mean monthly fluxes. Results are similar for the overall mean. The average uncertainty from this method lies within the uncertainty determined from our bootstrapping analysis.
Of the 50 vertical profiles from the 2012 campaign, 30 were well-suited for deriving CH4 flux from the land surface in Alaska (locations shown as black points in Fig. 1; the sum of footprints for all vertical profiles is shown in Fig. S1; times are given in Table S1). Profiles were rejected due to (i) influences by biomass burning (increase in CO of at least 40 ppb within the residual layer) (four profiles); (ii) significant land influences (>30%) from outside the CARVE study region, usually from Siberia (10 profiles); or (iii) undefined residual layer, either because the maximum height of the aircraft was too low or the atmospheric structure was too complex for this simple analysis (six profiles).
Land Elevation Categories Derived from Ecoregions.
The US Geological Survey and Environmental Protection Agency (EPA) identify 20 level III ecoregions in Alaska (31). For the purposes of our CH4 surface–atmosphere flux calculations, these 20 ecoregions were grouped into four categories based on elevation: Highlands (plateaus and uplands); Lowlands (plains, lowlands, and flats); the North Slope (Arctic coastal plain and Arctic foothills); and Mountains (ranges and mountains) (colored regions in Fig. 1, complete list in Elevation Categories Based on Ecoregions). This grouping was used because CH4 fluxes depend on water table depth and elevation (32, 33) and the atmospheric data in this study cannot resolve all 20 ecoregions. The ecoregions were gridded to 0.5° × 0.5° to match the resolution of the STILT footprints.
Results and Discussion
Results of the Column Analysis.
The black circle in Fig. 3A shows the overall mean CH4 flux estimates from Alaska if we adopt a uniform emission rate for all land surfaces during all months: mg CH4⋅m−2⋅d−1, where the uncertainty is the 95% confidence interval from the bootstrapping analysis described above. This baseline assessment does not reflect actual emissions at the surface, but it is determined independent of any assumed surface map and is the most robust number derived from our calculations. Flux estimates were also determined if the Mountains category was assumed to not contribute to CH4 emissions, which increases the estimated mean flux from remaining land types ∼25% to 10 ± 2 mg CH4⋅m−2⋅d−1 (red triangle in Fig. 3A). Uncertainties in Fig. 3 show the 95% confidence interval derived from the bootstrapping analysis. These flux estimates represent all land emission processes: biogenic, anthropogenic, and geologic/thermogenic (including possible thermogenic seeps arising from thawing permafrost) (3), but exclude emissions from biomass fires and any ocean processes. These fluxes correspond to an overall emission of Tg CH4 from May to September 2012.
Mean fluxes for the entire study period were derived for the three broad land categories (Highlands, North Slope, and Lowlands) as shown in Fig. 3A. The CH4 flux from the Lowlands (11 ± 3 mg CH4⋅m−2⋅d−1) is consistently greater than from the Highlands (10 ± 2 mg CH4⋅m−2⋅d−1), and both of these regions emit significantly more CH4 than the North Slope (7 ± 2 mg CH4⋅m−2⋅d−1) ( in a paired t test). This result is consistent with the Lowlands being wetter than the Highlands and the North Slope being cooler, with a thinner active soil layer, than the other regions.
The seasonality of CH4 fluxes derived over the entire state is shown in Fig. 3B and exhibits an increase in emissions from May to July followed by a gradual decrease until September. The overall range is only 5 mg CH4⋅m−2⋅d−1, which is weaker than the 14–80 mg CH4⋅m−2⋅d−1 difference that can be observed over a season at ground sites (7, 34). The CH4 column enhancements sampled by the CARVE aircraft are influenced by emissions from land types heterogeneous in elevation, soil moisture, and organic substrate, as well as diverse seasonal characteristics. (Even at altitudes below 200 m agl, footprints can span a distance of >500 km.) The large sampling area for each profile tends to dampen seasonal signals that may be observed at individual ground sites with more coherent seasonality.
The seasonal variation observed in our study is generally consistent with other regions in North America (7, 34) and with northern wetland emissions diagnosed from global inversion studies (15–17). We observe neither the pattern observed at Zackenberg, Greenland, with high spikes in CH4 fluxes during the spring thaw and fall freeze up (35), nor as predicted for the Yukon River Valley (36). Sampling began before the spring thaw, so widespread bursts at that time should have been seen, but it is possible that we did not sample late enough in the season to capture CH4 bursts in the fall, or that these bursts are more localized in time and space than can be detected by our flight program.
CH4 Fluxes Estimated from CH4:O3 Covariance.
We developed a second independent method to estimate CH4 fluxes using the observed covariance of CH4 and O3 in the lowest 1,500 m of the atmosphere. These flux estimates are independent of the WRF-STILT footprints and use the collected data merged at 5 s, resulting in ∼40,000 data points rather than just the vertical profiles. This method heavily weights the particular flight tracks and involves many simplifying assumptions; it is included to check the order of magnitude of the estimates calculated from the vertical profile analysis. Altitudes closest to the surface can be treated as a constant flux layer, where concentration changes of a chemical compound are dominated by surface exchange with little influence from atmospheric flux divergence. Near the surface in the Arctic, O3 loss is dominated by dry deposition and in situ chemistry can be neglected (37, 38). Similar to the column analysis, influences from biomass burning were removed by excluding data when absolute CO mole fractions exceeded 150 ppb (39). At the scale of our measurements, we can assume that O3 is effectively lost through dry deposition from the same surfaces that emit CH4, and we can use similarity theory to independently determine CH4 flux: , where is the flux of compound x. O3 flux is computed from the deposition velocity () as , where is the average O3 mole fraction in the lowest 500 m agl. Fig. 4 shows O3 and CH4 mole fraction deviations from 10-min means in the lowest 1,500 m agl for June (see Fig. S3 for other months). The slope of the line is determined using standard major axis regression (40) and used to calculate , shown in the red circles of Fig. 5. We used a constant O3 cm⋅s−1, as determined by Henderson et al. (28) which is consistent with measurements reported over fens, Scots pine forests, and tundra (41–43). Using this with WRF-STILT footprints results in the modeled O3 shown in the red triangles in Fig. 2B, reasonably consistent with observations.
The domain-wide average from this method is estimated to be 15 ± 5 mg CH4⋅m−2⋅d−1 for May to September 2012, where the uncertainty reflects the range of O3 in the literature and the calculated ( cm⋅s−1) (28). O3 is expected to vary seasonally (43) because it is dependent on the reactivity of O3 with leaves. Applying the seasonally varying determined by Henderson et al. (28) (0.13, 0.28, 0.44, 0.35, and 0.34 cm⋅s−1 for May to September 2012, respectively, with ∼33% uncertainty) results in the estimated shown in the black triangles of Fig. 5 (mean = 16 ± 5 mg CH4⋅m−2⋅d−1). The resulting seasonal cycle is not dissimilar to that calculated using the column analysis in Fig. 3, although the peak of the emissions is later. Overall, the CH4 flux estimated from its covariance with O3 is remarkably close to the mean value determined from all of Alaska if mountains were excluded ( mg CH4⋅m−2⋅d−1), which is most comparable because we seldom flew near the surface in mountainous terrain. The general agreement between these two independent estimates of CH4 fluxes increases our confidence in the overall analysis.
Comparison with Other Flux Observations.
Our regional flux estimates integrate over wet and dry areas uniformly, giving a more objective regional flux than upscaling from chambers or towers which are typically deployed in areas expected to be significant CH4 sources. To compare our estimates with these other studies that are sensitive to smaller spatial scales, a distribution map (44) was used to infer the emission rate for wetlands, effectively restricting the areal extent from which CH4 was emitted and assuming that other CH4 sources are negligibly small. Resulting emissions are seven times higher than the overall regional mean ( mg CH4⋅m−2⋅d−1) and follow a similar seasonal pattern. This value is similar to CH4 fluxes measured via airborne eddy covariance during the Arctic Boundary Layer Experiment which took place over the Yukon–Kuskokwim River Delta in southwest Alaska July 28 to August 9, 1988 ( mg CH4⋅m−2⋅d−1) (45).
Flux measurements determined from static chambers in Alaska range from 0 to 300 mg CH4⋅m−2⋅d−1 (compiled by Olefeldt et al. in ref. 46), with a median over 90 studies of 49 mg CH4⋅m−2⋅d−1, and eddy covariance and gradient tower measurements in tundra regions range from 3 to 80 mg CH4⋅m−2⋅d−1, with a median over 13 studies of 34 mg CH4⋅m−2⋅d−1 (Table S2). A recent aircraft study over northern Sweden determined CH4 fluxes equivalent to 29 ± 12 mg CH4⋅m−2⋅d−1 for a flight in July 2012 over extensive wetland areas (47). Our values are consistent with these previous measurements once the sampling differences are taken into account.
Comparison with Models and Inversion Studies.
Our integrated CH4 emission estimate of 2.1 ± 0.5 Tg CH4 over May to September 2012 falls within the 0.7–6 Tg CH4 range of emissions estimated from an ensemble of 10 different global bottom–up models for the same region and months (Table 1). Our findings are also consistent with the 1.5 ± 0.2 Tg CH4 estimated by Carbon Tracker-CH4 (16) and the 1.3 ± 0.3 Tg CH4 estimated by TM5-4DVAR when biomass burning is excluded (15) for May to September. Our mean is very close to the mean of all of the comparable values in Table 1 (2.1 vs. 2.3 Tg CH4). Uncertainties in Table 1 are 2σ of the emissions from the averaging period. The global inversion study by Chen and Prinn (17) estimates an annual emission of 2 ± 1 Tg CH4 from Alaska if 17% of North American wetlands are assumed to be in Alaska, as stated in their source map (48). Our value can be used as a lower bound for total emissions in 2012, and if we assume that 50% of annual CH4 emissions occurs between October and April, as reported for a site in Greenland (35), then the upper bound for emissions in 2012 would be 4 ± 1 Tg CH4. A reasonable annual estimate for 2012 is the mean of these two bounds, 3 ± 1 Tg CH4, and is consistent with assuming that emissions for the months of October and November are similar to August and September and that emissions in the remaining months are near zero.
Table 1.
Lead author | Model | Emissions, Tg | Averaging period | Ref(s). |
Land surface models | ||||
Melton | DLEM | 0.8 ± 0.2 | 1993–2004 | (49) |
Melton | LPJ-Bern | 1.2 ± 0.3 | 1993–2004 | (49) |
Melton | LPJ-WHyMe | 6 ± 1 | 1993–2004 | (49) |
Melton | LPJ-WSL | 0.9 ± 0.2 | 1993–2004 | (49) |
Melton | ORCHIDEE | 1.0 ± 0.4 | 1993–2004 | (49) |
Melton | SDGVM | 0.7 ± 0.2 | 1993–2004 | (49) |
Riley | CLM4Me | 5 ± 2 | 2001–2010 | (50) |
Zhu | 2.6 ± 0.1 | 2000–2009 | (51) | |
Zhuang | TEM | 3 (annual) | 1980–1996 | (32) |
Matthews | 4.34 | (52) | ||
Inverse models | ||||
Bergamaschi | TM5-4DVAR | 1.3 ± 0.3 | 2001–2010 | (15) |
Bruhwiler | CT-CH4 | 1.5 ± 0.2 | 2000–2009 | (16) |
Chen | MATCH | 2 ± 1 | 1996–2001 | (17) |
This study | 2.1 ± 0.5 | 2012 |
Emissions were calculated for the region 55–75° N, 141–169° W for May to September of the given years, except TEM, where the given value is the annual emission for all of Alaska. CLM4Me, community land model with CH4 biogeochemistry; CT-CH4, CarbonTracker-CH4; DLEM, dynamic land surface ecosystem model; LPJ, Lund–Potsdam–Jena dynamic global vegetation model; MATCH, model for atmospheric transport and chemistry; ORCHIDEE, organizing carbon and hydrology in dynamic ecosystems; SDGVM, Sheffield dynamic global vegetation model; TEM, terrestrial ecosystem model; TM5-4DVAR, tracer model V5-4-dimensional variational inverse modeling system; WHyMe, wetland hydrology and methane; WSL, Swiss Federal Institute for Forest, Snow and Landscape Research.
Our results are lower than emissions reported in a recent study of the Yukon River Valley (36), which gave an annual emission of 4.01 Tg CH4⋅y−1 for this region alone, which comprises 30% of Alaska. Likewise, the annual emissions from Alaskan thermogenic seeps have been reported to be 1.5–2 Tg CH4⋅y−1 (3). This value would comprise at least 50–67% of the total annual Alaskan emissions. Both of these estimates seem to be higher than can be accommodated by our observations.
Summary and Conclusions
To our knowledge, CARVE is the first study to make frequent and sustained airborne measurements of CH4 over large areas of Arctic and boreal Alaska throughout the growing season. We derived emissions of Tg CH4 from Alaska during May to September 2012, and we found that the Lowland and Highland regions consistently emitted CH4 at higher rates than the North Slope. A modest seasonal cycle was observed over all regions, with fluxes roughly doubling from May to July, then decreasing gradually in August and September. Stronger seasonality was likely not observed because the atmosphere integrates over heterogeneous land types with asynchronous seasonal cycles. Additional measurements made under different environmental forcings could allow factors affecting emissions at a regional scale to be determined.
The total estimated CH4 emitted from the region ( Tg CH4 over May to September 2012) is quite small compared with the global emissions of 550 Tg CH4⋅y−1 (21) (<0.5%), despite the recent warming of permafrost areas in Alaska. Because this is, to our knowledge, the first top–down regional study of Alaska based on observations, we cannot directly assess whether emissions have increased in response to climatic shifts. However, our results are consistent with fluxes obtained in global top–down inversion studies, which reported a lack of recent trends in CH4 emission in the Arctic (15, 16, 18, 19). Our work and these studies together indicate that CH4 emissions from Arctic regions have not contributed significantly to increasing levels of global CH4 observed during the last decade. Our work during the growing season of 2012 in Alaska provides the baseline against which possible future increases in Arctic boreal and tundra CH4 emissions can be assessed.
Supplementary Material
Acknowledgments
We thank the CARVE Science team for helpful discussions; and P. Bergamaschi, X. Zhu, Q. Zhuang, C. Koven, and J. Melton and the Wetland and Wetland CH4 Intercomparison of Models Project team for sharing their model output. We also thank the pilots, flight crews, and NASA Airborne Science staff from the Wallops Flight Facility for enabling the CARVE Science flights. We acknowledge funding from the National Oceanic and Atmospheric Administration and Natural Sciences and Engineering Research Council of Canada (postdoctoral fellowship to R.Y.-W.C.). Computing resources for this work were provided by the NASA High-End Computing Program through the NASA Advanced Supercomputing Division at the Ames Research Center. The research described in this paper was performed as part of CARVE, an Earth Ventures investigation, under contract with NASA.
Footnotes
The authors declare no conflict of interest.
This article is a PNAS Direct Submission.
Data deposition: The data are currently publicly available through a data portal provided by the Jet Propulsion Laboratory, ilma.jpl.nasa.gov, and will be transferred to the Oak Ridges National Laboratory Distributed Active Archive Center for Biogeochemical Dynamics (daac.ornl.gov) in 2016.
This article contains supporting information online at www.pnas.org/lookup/suppl/doi:10.1073/pnas.1412953111/-/DCSupplemental.
References
- 1.Schuur EAG, et al. Vulnerability of carbon to climate change: Implications for the global carbon cycle. Bioscience. 2008;58(8):701–714. [Google Scholar]
- 2.Shakhova N, et al. Extensive methane venting to the atmosphere from sediments of the East Siberian Arctic Shelf. Science. 2010;327(5970):1246–1250. doi: 10.1126/science.1182221. [DOI] [PubMed] [Google Scholar]
- 3.Walter Anthony KM, Anthony P, Grosse G, Chanton J. Geologic methane seeps along boundaries of Arctic permafrost thaw and melting glaciers. Nat Geosci. 2012;5(6):419–426. [Google Scholar]
- 4.Tarnocai C, et al. Soil organic carbon pools in the northern circumpolar permafrost region. Global Biogeochem Cycles. 2009;23(2):GB2023. [Google Scholar]
- 5.Hansen J, Ruedy R, Sato M, Lo K. Global surface temperature change. Rev Geophys. 2010;48(4):RG4004. [Google Scholar]
- 6.Romanovsky VE, Smith SL, Christiansen HH. Permafrost thermal state in the polar Northern Hemisphere during the international polar year 2007-2009: A synthesis. Permafrost Periglac. 2010;21(2):106–116. [Google Scholar]
- 7.Worthy DEJ, Levin I, Hopper F, Ernst MK, Trivett NBA. Evidence for a link between climate and northern wetland methane emissions. J Geophys Res. 2000;105(D3):4031–4038. [Google Scholar]
- 8.Schuur EAG, et al. The effect of permafrost thaw on old carbon release and net carbon exchange from tundra. Nature. 2009;459(7246):556–559. doi: 10.1038/nature08031. [DOI] [PubMed] [Google Scholar]
- 9.Harden JW, et al. Field information links permafrost carbon to physical vulnerabilities of thawing. Geophys Res Lett. 2012;39(15):L15704. [Google Scholar]
- 10.Hodgkins SB, et al. Changes in peat chemistry associated with permafrost thaw increase greenhouse gas production. Proc Natl Acad Sci USA. 2014;111(16):5819–5824. doi: 10.1073/pnas.1314641111. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 11.Schaefer K, Lantuit H, Romanovsky VE, Schuur EAG, Witt R. The impact of the permafrost carbon feedback on global climate. Environ Res Lett. 2014;9(8):085003. [Google Scholar]
- 12.Schuur EAG, et al. Expert assessment of vulnerability of permafrost carbon to climate change. Clim Change. 2013;119(2):359–374. [Google Scholar]
- 13.Holmes CD, Prather MJ, Sovde OA, Myhre G. Future methane, hydroxyl, and their uncertainties: Key climate and emission parameters for future predictions. Atmos Chem Phys. 2013;13(1):285–302. [Google Scholar]
- 14.Gao X, et al. Permafrost degradation and methane: Low risk of biogeochemical climate-warming feedback. Environ Res Lett. 2013;8(3):035014. [Google Scholar]
- 15.Bergamaschi P, et al. Atmospheric CH4 in the first decade of the 21st century: Inverse modeling analysis using SCIAMACHY satellite retrievals and NOAA surface measurements. J Geophys Res. 2013;118(13):7350–7369. [Google Scholar]
- 16.Bruhwiler L, et al. CarbonTracker-CH4: An assimilation system for estimating emissions of atmospheric methane. Atmos Chem Phys. 2014;14(16):8269–8293. [Google Scholar]
- 17.Chen YH, Prinn RG. Estimation of atmospheric methane emissions between 1996 and 2001 using a three-dimensional global chemical transport model. J Geophys Res. 2006;111(D10):D10307. [Google Scholar]
- 18.Rigby M, et al. Renewed growth of atmospheric methane. Geophys Res Lett. 2008;35(22):L22805. [Google Scholar]
- 19.Dlugokencky EJ, et al. Observational constraints on recent increases in the atmospheric CH4 burden. Geophys Res Lett. 2009;36(18):L18803. [Google Scholar]
- 20.McGuire AD, et al. An assessment of the carbon balance of Arctic tundra: Comparisons among observations, process models, and atmospheric inversions. Biogeosciences. 2012;9(8):3185–3204. [Google Scholar]
- 21.Kirschke S, et al. Three decades of global methane sources and sinks. Nat Geosci. 2013;6(10):813–823. [Google Scholar]
- 22.Karion A, et al. Long-term greenhouse gas measurements from aircraft. Atmos Meas Tech. 2013;6(3):511–526. [Google Scholar]
- 23.Lin JC, et al. A near-field tool for simulating the upstream influence of atmospheric observations: The stochastic time-inverted Lagrangian transport (STILT) model. J Geophys Res. 2003;108(D16):4493. [Google Scholar]
- 24.Skamarock WC, et al. 2008. A Description of the Advanced Research WRF (National Center for Atmospheric Research, Boulder, CO), Version 3, Technical Report June.
- 25.Hines KM, Bromwich DH. Development and testing of polar weather research and forecasting (WRF) model. Part I: Greenland ice sheet meteorology*. Mon Weather Rev. 2008;136(6):1971–1989. [Google Scholar]
- 26.Bromwich DH, Hines KM, Bai L. Development and testing of polar weather research and forecasting model: 2. Arctic Ocean. J Geophys Res. 2009;114(D8):D08122. [Google Scholar]
- 27.Hines KM, Bromwich DH, Bai LS, Barlage M, Slater AG. Development and testing of polar WRF. Part III: Arctic land. J Clim. 2011;24(1):26–48. [Google Scholar]
- 28.Henderson J, et al. Atmospheric transport simulations in support of the Carbon in Arctic Reservoirs Vulnerability Experiment (CARVE) Atmos Chem Phys Discuss. 2014;14(19):27263–27334. [Google Scholar]
- 29.Chou WW, et al. Net fluxes of CO2 in Amazonia derived from aircraft observations. J Geophys Res. 2002;107(D22):4614. [Google Scholar]
- 30.Gatti LV, et al. Drought sensitivity of Amazonian carbon balance revealed by atmospheric measurements. Nature. 2014;506(7486):76–80. doi: 10.1038/nature12957. [DOI] [PubMed] [Google Scholar]
- 31.Gallant A, Binnian E, Omernik J, Shasby M. 1995. Ecoregions of Alaska (US Government Printing Office, Washington, DC), US Geological Survey Professional Paper 1567, Technical report. Available at www.epa.gov/wed/pages/ecoregions/ak_eco.htm. Accessed January 14, 2014.
- 32.Zhuang Q, et al. Net emissions of CH4 and CO2 in Alaska: Implications for the region’s greenhouse gas budget. Ecol Appl. 2007;17(1):203–212. doi: 10.1890/1051-0761(2007)017[0203:neocac]2.0.co;2. [DOI] [PubMed] [Google Scholar]
- 33.Zona D, et al. Methane fluxes during the initiation of a large-scale water table manipulation experiment in the Alaskan Arctic tundra. Global Biogeochem Cycles. 2009;23(2):GB2013. [Google Scholar]
- 34.Harazono Y, et al. Temporal and spatial differences of methane flux at arctic tundra in Alaska. Mem Natl Inst Pol Res Special Issue. 2006;59:79–95. [Google Scholar]
- 35.Mastepanov M, et al. Large tundra methane burst during onset of freezing. Nature. 2008;456(7222):628–630. doi: 10.1038/nature07464. [DOI] [PubMed] [Google Scholar]
- 36.Lu X, Zhuang Q. Modeling methane emissions from the Alaskan Yukon River basin, 1986–2005, by coupling a large-scale hydrological model and a process-based methane model. J Geophys Res. 2012;117(G2):G02010. [Google Scholar]
- 37.Jacob DJ, et al. Summertime photochemistry of the troposphere at high northern latitudes. J Geophys Res. 1992;97(D15):16421–16431. [Google Scholar]
- 38.Walker TW, et al. Impacts of midlatitude precursor emissions and local photochemistry on ozone abundances in the Arctic. J Geophys Res. 2012;117(D1):D01305. [Google Scholar]
- 39.Liang Q, et al. Reactive nitrogen, ozone and ozone production in the Arctic troposphere and the impact of stratosphere-troposphere exchange. Atmos Chem Phys. 2011;11(24):13181–13199. [Google Scholar]
- 40.Jolicoeur P. Bivariate allometry: Interval estimation of the slopes of the ordinary and standardized normal major axes and structural relationship. J Theor Biol. 1990;144(2):275–285. [Google Scholar]
- 41.Jacob DJ, et al. Deposition of ozone to tundra. J Geophys Res. 1992;97(D15):16473–16479. [Google Scholar]
- 42.Tuovinen J-P, Aurela M, Laurila T. Resistances to ozone deposition to a flark fen in the northern aapa mire zone. J Geophys Res. 1998;103(D14):16953–16966. [Google Scholar]
- 43.Mikkelsen T, et al. Five-year measurements of ozone fluxes to a Danish Norway spruce canopy. Atmos Environ. 2004;38(15):2361–2371. [Google Scholar]
- 44.Bergamaschi P, et al. Satellite chartography of atmospheric methane from SCIAMACHY on board ENVISAT: 2. Evaluation based on inverse model simulations. J Geophys Res. 2007;112(D2):D02304. [Google Scholar]
- 45.Ritter JA, et al. Airborne flux measurements of trace species in an Arctic boundary layer. J Geophys Res. 1992;97(D15):16601–16625. [Google Scholar]
- 46.Olefeldt D, Turetsky MR, Crill PM, McGuire AD. Environmental and physical controls on northern terrestrial methane emissions across permafrost zones. Glob Change Biol. 2013;19(2):589–603. doi: 10.1111/gcb.12071. [DOI] [PubMed] [Google Scholar]
- 47.O’Shea SJ, et al. Methane and carbon dioxide fluxes and their regional scalability for the European Arctic wetlands during the MAMM project in summer 2012. Atmos Chem Phys Discuss. 2014;14(6):8455–8494. [Google Scholar]
- 48.Fung I, et al. Three-dimensional model synthesis of the global methane cycle. J Geophys Res. 1991;96(D7):13033–13065. [Google Scholar]
- 49.Melton JR, et al. Present state of global wetland extent and wetland methane modelling: Conclusions from a model inter-comparison project (WETCHIMP) Biogeosciences. 2013;10(2):753–788. [Google Scholar]
- 50.Riley W, et al. Barriers to predicting changes in global terrestrial methane fluxes: Analyses using CLM4Me, a methane biogeochemistry model integrated in CESM. Biogeosciences. 2011;8(1):1925–1953. [Google Scholar]
- 51.Zhu X, Zhuang Q, Qin Z, Glagolev M, Song L. Estimating wetland methane emissions from the northern high latitudes from 1990 to 2009 using artificial neural networks. Global Biogeochem Cycles. 2013;27(2):592–604. [Google Scholar]
- 52.Matthews E, Fung I. Methane emissions from natural wetlands: Global distribution, area, and environmental charactersitics of sources. Global Biogeochem Cycles. 1987;1(1):61–86. [Google Scholar]
Associated Data
This section collects any data citations, data availability statements, or supplementary materials included in this article.