Geophysical Research Letters

Rapid loss of firn pore space accelerates 21st century Greenland mass loss

Authors


Abstract

[1] Mass loss from the two major ice sheets and their contribution to global sea level rise is accelerating. In Antarctica, mass loss is dominated by increased flow velocities of outlet glaciers, following the thinning or disintegration of coastal ice shelves into which they flow. In contrast, ~55% of post-1992 Greenland ice sheet (GrIS) mass loss is accounted for by surface processes, notably increased meltwater runoff. A subtle process in the surface mass balance of the GrIS is the retention and refreezing of meltwater, currently preventing ~40% of the meltwater to reach the ocean. Here we force a high-resolution atmosphere/snow model with a mid-range warming scenario (RCP4.5, 1970–2100), to show that rapid loss of firn pore space, by >50% at the end of the 21st century, quickly reduces this refreezing buffer. As a result, GrIS surface mass loss accelerates throughout the 21st century and its contribution to global sea level rise increases to 1.7 ±0.5 mm yr−1, more than four times the current value.

1 Introduction

[2] Arctic glaciers, ice caps, and ice sheets are melting at an alarming rate [Hanna et al., 2008; Van den Broeke et al., 2009; Rignot et al., 2011; Zwally et al., 2011; Lenaerts et al., 2013]. Especially notable is the demise of the Greenland ice sheet (GrIS), which lost an estimated 1000 Gt in the warm summers of 2010 and 2011 alone and contributed ~15% to 1992–2011 global sea level rise [Rignot et al., 2011; Shepherd et al., 2012]. In Antarctica, mass loss is primarily caused by the acceleration of outlet glaciers in the Antarctic Peninsula and the Amundsen Sea sector of West Antarctica [Pritchard et al., 2012; Rignot et al., 2008], after thinning or disintegration of the ice shelves into which they flow. In contrast, glacier acceleration (i.e., ice discharge by calving) and meltwater runoff are about equally important in explaining post-1992 GrIS mass loss [Van den Broeke et al., 2009]. In the future, when the ice sheet retreats on land and loses contact with the ocean, runoff will become the dominant process of GrIS mass loss [Goelzer et al., 2012].

[3] The surface mass balance (SMB) of an ice sheet represents the complex balance between mass gain by accumulation (mainly snowfall) and mass loss by ablation (sublimation and runoff). Runoff is governed by the liquid water balance, the sum of water sources (rainfall and melt), and sinks (retention and refreezing). A key process for GrIS mass balance is meltwater retention and refreezing in the firn layer [Harper et al., 2012], currently preventing 42  ± 4% of the rain and meltwater from reaching the ocean [Van Angelen et al., 2012]. Retention and refreezing are determined by the available pore space and temperature of the firn, the layer of compressed snow that covers the GrIS accumulation zone, representing ~90% of the ice sheet surface [Ettema et al., 2009]. In the absence of suitable remote-sensing techniques, quantifying these processes requires the use of a coupled atmosphere/snow model [Reijmer et al., 2012].

2 Methods

[4] Here we use the regional atmospheric climate model RACMO2 [Van Meijgaard et al., 2008] (supporting information), interactively coupled to a multilayer snow model that explicitly treats the above processes and includes a prognostic albedo scheme based on snow grain size evolution [Kuipers Munneke et al., 2011; Van Angelen et al., 2012]. All model simulations are fully transient, which is important because of the long memory of up to several decades of the Greenland firn. When forced at the lateral boundaries and sea surface temperature by global reanalysis of the European Centre for Medium-range Weather Forecasts (ERA-40 from 1958 to 1978 and ERA-Interim from 1979 to present), RACMO2-fERA (RACMO2 forced by ERA) realistically reproduces the contemporary climate and SMB of the GrIS [Ettema et al., 2010], including post-2002 mass loss as measured by the twin satellites of the Gravity Recovery And Climate Experiment (GRACE [Rignot et al., 2011; Van den Broeke et al., 2009], Figure S1). The independent evaluation of GrIS accumulation (firn cover [Ettema et al., 2009]), melt (satellite [Fettweis et al., 2011]), and SMB (GRACE [Van den Broeke et al., 2009], supporting information) also provides robust support for the modeled retention and refreezing.

[5] For the contemporary and future climate (1971–2100), RACMO2 was forced with output of the HadGEM2-ES [Bellouin et al., 2011; Jones et al., 2011] general circulation model (GCM) (RACMO2-fHadGEM2). Out of the 27 GCMs used in the fifth Coupled Model Intercomparison Project (CMIP5), in the framework of the World Climate Research Programme [Taylor et al., 2007], HadGEM2-ES most realistically represents the present-day atmospheric circulation over the GrIS [Fettweis et al., 2012]. This is also valid for RACMO2-fHadGEM2 including precipitation distribution, seasonal cycle of T2m, and SMB components (supporting information).

[6] To assess 21st century changes in GrIS SMB, we selected the Intergovernmental Panel for Climate Change RCP4.5 scenario; in this mid-range scenario, the global mean CO2concentration stabilizes at 650 ppm toward the end of the century resulting in an excess radiative forcing of 4.5 W m−2 relative to pre-industrial values [Moss et al., 2010]. Averaged over the 27 CMIP5 GCMs [Taylor et al., 2007], this scenario results in a 2.5  ± 0.8 K increase in GrIS-average summer (JJA) 2 m temperature (T2m) in 2079–2098 compared to 1992–2011 (Figure S6a). Note that the 21st century T2mchange in HadGEM2-ES is very close to the ensemble mean. In RACMO2-fHadGEM2, the T2mincrease (2.6 K, Figure S6a) and especially its inter-annual variability (0.8 vs. 0.3 K, Figure S6b) are significantly larger than in the host model. This arises from a better resolved surface layer and a more realistic representation of snow albedo in RACMO2, which reacts sensitively to snow metamorphism at higher temperatures, introducing a positive feedback in the response of T2m over snow [Van Angelen et al., 2012], leading to larger variability. The importance of a realistic representation of (near-)surface processes is further underlined by the weak correlation (r2=0.15) between de-trended annual mean T2min HadGEM2-ES and RACMO2-fHadGEM2 averaged over the GrIS (Figure Sc).

3 Results

[7] In this combination of scenario and models, 10-year running average GrIS SMB turns negative around 2070 (Figure 1). Because solid ice discharge (iceberg calving) is a definite negative term in the ice sheet mass balance, SMB = 0 is sometimes interpreted as a tipping point beyond which an ice sheet cannot recover. The reason that this threshold is reached so soon is that the increase in snowfall on the GrIS (+53 Gt yr−1in 2100, Table 1) is by far insufficient to compensate the simultaneous increase in runoff (+589 Gt yr−1). In the current climate, the refreezing capacity of the GrIS is 42  ± 4% in RACMO2-fERA (38  ± 4% in RACMO2-fHadGEM2), indicating that 42% of the total liquid water flux (rain plus melt, Figure 2a) is refrozen in the firn, the layer of compressed snow that covers the accumulation area of the ice sheet (Figure 2b). This efficient refreezing of meltwater confines runoff to a narrow band along the ice sheet margin (Figure 2c). In the current climate, runoff above 1500 m is only found in the southwest and to a lesser extent in the northeast GrIS; these are dry and sunny regions with relatively high summer melt rates, where the cold content of the shallow winter snowpack is quickly removed in spring.

Figure 1.

Annual SMB for RACMO2-fHadGEM2 (gray bars), with 11 year running average SMB for RACMO2-fERA (blue), RACMO2-fHadGEM2 (black), and RACMO2-fHadGEM2, assuming the refreezing capacity remains constant at 38% throughout the 21st century (red). 104 Gt is added to the RACMO2-fHadGEM2 SMB to correct for the SMB bias between the two simulations for the present day (1992–2011) (Table 1).

Table 1. SMB Components [Gt yr−1] and 2 m Temperature [K] for the RACMO2-fERA (1990–2010), RACMO2-fHadGEM2 (1990–2010 and 2079–2098) and Differences Between the Two RACMO2-fHadGEM2 Periods
 RACMO2-fERARACMO2-fHadGEM2RACMO2-fHadGEM2 
 (1992–2011)(1992–2011)(2079–2098)Difference
T2m252.3 ±1.1253.3 ±1.3256.8 ±0.6+3.5
T2m JJA266.4 ±1.0267.4 ±1.0270.0 ±0.7+2.6
SMB329 ±121225 ±144−233±179−458
Snowfall686 ±62731 ±77783 ±56+53
Rain53 ±1270 ±18144 ±35+74
Melt586 ±118791 ±1471439 ±212+648
Runoff368 ±95531 ±1071120 ±177+589
Refreeze271 ±37329 ±53462 ±62+133
Sublimation41 ±444 ±440 ±4±3
Refreeze cap. [%]42 ±438 ±429 ±2−9
Figure 2.

(a and d) Yearly averaged melt + rain, (b and e) refreezing, and (c and f) runoff (mm.w.e.) for 1992–2011 (Figures 2a–c) and 2079–2098 (Figures 2d–f) according to the RACMO2-fHadGEM2 simulation. Note the different scales. Dashed contours are 500 m elevation intervals.

[8] At the end of the 21st century, the full ice sheet experiences melt on a seasonal basis (Figure 2d, note that rain is confined to elevations <2000 m). By that time, runoff is only significantly suppressed by refreezing at the highest elevations (Figure 2e) and the runoff zone has expanded far into the ice sheet interior, reaching elevations above 2500 m asl in the south, even crossing the ice divide (Figure 2f). Total liquid water production increases strongly (rain and melt, +722 Gt yr−1), yet refreezing only modestly increases in comparison (+133 Gt yr−1). In the RACMO2-fHadGEM2 simulation, the refreezing capacity is reduced from 38% to 29% at the end of the 21st century (Figure 3c, blue line). This represents a 24% decrease in refreezing capacity in less than a century's time. The loss of refreezing capacity is concentrated in the lower accumulation area, and marks the transformation of accumulation zone, with net annual surface mass gain, to ablation zone, where surface mass is lost on an annual basis. To demonstrate the impact of the reduction in refreezing capacity, we added to Figure 1 the hypothetical situation in which the refreezing capacity of the GrIS was to remain constant throughout the 21st century. In that scenario, the SMB would remain positive for several decades longer.

Figure 3.

Pore space ([m], RACMO2-fHadGEM2) in the top 20 m of the snow pack averaged for the years (a) 2000 and (b) 2098. Dashed contours are 500 m elevation intervals. c) Total GrIS pore space in the top 20 m of the snow pack (red, left axis) and refreezing capacity (percentage of rain and meltwater that refreezes, blue, right axis).

[9] The reason for this loss of refreezing capacity is twofold. Upon refreezing in the cold firn sections of the ice sheet, the massive release of latent heat causes average firn temperature to increase by 4–5 K towards the end of this century. Locally this firn warming is projected to be as large as 18 K (Figure S7) at locations where refreezing and thus latent heat release increase most significantly (Figure 2e). More importantly, refreezing enhances firn densification by replacing air in the firn (pore space) with ice. The associated reduction of pore space prevents liquid water from being retained and refrozen when the winter cold wave penetrates downwards into the firn. Figure S8 demonstrates that pore space availability is the main limiting factor for refreezing; moreover, the temporary damping effect on mass loss of increased refreezing when melt and rain increase [Harper et al., 2012] is only short-lived. For Northeast Greenland, the transition of the firn layer to ice takes approximately two decades, for regions with higher precipitation and melt rates, the process is even faster (~10 years). From Figure S8, it can be deduced that approximately 80% of the initial pore space is used by additional refreezing. Figure 3 illustrates the dramatic loss (50%) of pore space, in the top 20 m of the firn layer, toward the end of the century. During the last 20 years of the simulation, when the atmospheric warming ceases, the amount of pore space in the firn layer continues to decrease. This illustrates that the snowpack is still adjusting to the new climate, particularly in the colder and drier (northern and most elevated) parts of the ice sheet. The firn layer is thermally active for approximately the upper 10 m of the firn pack, on average. Therefore, as a safe limit, we included the top 20 m of the snow pack in our analysis. We also tested wether the inclusion of deeper layers would alter the results, but this was not the case.

[10] The increasing temperature and decreasing pore space in the upper (active) part of the firn layer, both caused by enhanced liquid water penetration, force a rapid decline of the refreezing capacity of the GrIS. As a result, projected GrIS runoff continues to accelerate during the 21st century (Figure 4, blue line), despite stabilizing temperatures. The cumulative runoff anomaly reaches 30 ±4×103 Gt in 2100. The projected increase in snowfall compensates less than 10% of this, resulting in a projected end-of-century GrIS additional mass loss of 24 ±5×103 Gt, equivalent to 7 ±1 cm of eustatic sea level rise. The annual mass loss rate is 1.2 mm yr−1at the end of the century; because we consider anomalies with respect to 1992–2011, this must be added to the current GrIS sea level rise contribution (~0.4 mm yr−1) [Van den Broeke et al., 2011; Shepherd et al., 2012], leading to an annual rate of 1.7 mm yr−1, more than four times the current value.

Figure 4.

Cumulative SMB anomalies (black) and individual SMB components with respect to the 1992–2011 reference period for RACMO2 forced by HadGEM2-ES. The uncertainty is based on the present day uncertainty in GrIS SMB (i.e., ±60 Gt). The inset expands the period 1992–2011 and compares RAMCO2-fHadGEM2 to RACMO2-fERA. Note that 3.6 ×103 Gt is approximately equivalent to 1 cm of eustatic sea level rise.

4 Conclusions

[11] We applied for the first time a fully transient high-resolution simulation of a coupled atmosphere-snow model to the end of this century to assess the state of the Greenland firn and the feedback it has on the surface mass balance. The rapid loss of firn pore space in a warmer climate deteriorates the refreezing capacity of the GrIS; the refreezing buffer of the firn is removed after just several decades of enhanced melt. Although only one warming scenario (RCP 4.5) and one CMIP5 model is applied in this study, the results demonstrate the vulnerability of the Greenland ice sheet under this mid-range warming scenario in the 21st century. A more rapid warming (i.e., RCP 8.5) would result in even faster loss of pore space in the Greenland firn. The increase in contribution from the GrIS to sea level rise as determined in this study is from surface processes alone, i.e., excluding ice dynamical changes. Moreover, the selected climate scenario is mid-range and the elevation-melt feedback has not been taken into account, the latter becomes more important the longer the projection and this will be incorporated in future work. As a result, this estimate of surface mass loss from the GrIS is deemed conservative.

Acknowledgments

[12] This work was supported by funding from the ice2sea programme from the European Union 7th Framework Programme, grant number 226375. Ice2sea contribution number 107.

[13] The Editor thanks Edward Hanna and an anonymous reviewer for their assistance in evaluating this paper.

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