Our poor understanding of tidewater glacier dynamics remains the primary source of uncertainty in sea level rise projections. On the ice sheets, mass lost from tidewater calving exceeds the amount lost from surface melting. In Alaska, the magnitude of calving mass loss remains unconstrained, yet immense calving losses have been observed. With 20% of the global new-water sea level rise coming from Alaska, partitioning of mass loss sources in Alaska is needed to improve sea level rise projections. Here we present the first regionally comprehensive map of glacier flow velocities in Central Alaska. These data reveal that the majority of the regional downstream flux is constrained to only a few coastal glaciers. We find regional calving losses are 17.1 Gt a−1, which is equivalent to 36% of the total annual mass change throughout Central Alaska.
Mountain glaciers are significant contributors to current and future sea level rise (SLR). Worldwide, mountain glaciers contribute to about half of the new-water SLR from land ice1, but the proportion of mass lost due to changing ice flow dynamics is unknown and likely large1. In southeastern Alaska and northwest British Columbia, up to 66% of the mass loss may be a consequence of accelerating ice flow and resultant calving into tidewater or lake environments2. Elsewhere in Alaska, immense lake and tidewater dynamic mass losses2,3,4,5 have been observed as well. Such mass losses are a consequence of a positive feedback mechanism that accelerates ice flow and calving rate6. This feedback is typically triggered through a reduction in resistive back stress that can come from submarine melting7,8, changes in front position9,10, and/or a reduction in ice front mélange concentration11. These mechanisms can often lead to seasonal oscillations in iceberg calving with peak calving rates in spring and early summer7,11.
Because of these dynamics, uncertainties in future calving loss projections are very different (and larger) from uncertainties in surface mass balance (SMB) projections. SMB projections are constrained using physically grounded models12. However, projections of mountain glacier mass loss that include calving are forced to use simple linear extrapolations because tidewater dynamics are so poorly understood. If we are to reduce uncertainties in SLR projections, partitioning of current mass loss sources will help to constrain projections of calving mass loss and will help to reconcile SMB models and gravimetrically derived total mass balance estimates13,14.
Ice dynamics may also affect mass balance on land-terminating glaciers15. Meltwater-induced basal lubrication can cause brief acceleration, particularly in spring16,17,18. Warmer summers have also been shown to cause slower flow in late summer19. However, these dynamics are poorly understood; in particular, we lack understanding of how the responsible mechanisms may evolve in a changing climate. In western Greenland and in some mountain glacier areas20,21, flow velocities have slowed over long periods but elsewhere changes are not known due to a lack of velocity data.
Ice dynamics on surge-type glaciers also likely have an impact on mass balance. Surge-type glaciers undergo periodic accelerations of 10–100 times normal velocities22,23, this dynamic redistributes mass to lower elevations and thus increases SMB mass losses. Surging can also increase ablation rates by exposing greater surface area through crevassing24. Given that surge-type glaciers never flow in equilibrium with climate23, their dynamic response to climate change and mass loss will likely be different than responses from other glaciers. Alaska has the highest concentration of surge-type glaciers in the world25 and while the surge cycle has been studied thoroughly on a few glaciers22,23,26,27, nearly 200 surge-type glaciers in Alaska are devoid of observation25. Therefore, regional observations of velocities on surge-type glaciers, both during surge and quiescent (slow) phases are needed to address regional dynamics on these unique systems. Surging and tidewater related mass loss also has important tectonic implications in the St Elias Mountains by affecting fault stability in areas capable of generating large magnitude earthquakes28,29.
Mapping mountain glacier velocities on regional scales has different impediments than doing so on the ice sheets. Mountain glaciers are often in extremely cloudy, maritime environments that conceal the glacier surface from optical satellites and change surface conditions rapidly. Southern Alaska typifies this environment with up to 5 m.w.e. of snowfall and 12 m.w.e. of melt annually30. In these environments, synthetic aperture radar (SAR) satellite platforms have advantages and disadvantages over optical sensors. SAR penetrates cloud cover and is able to track velocities in featureless accumulation zones. SAR interferometry has proven effective on the ice sheets but this method is extremely vulnerable to rain and summertime melt. A more robust method, offset tracking, uses two images acquired at different times to find the horizontal displacement of pixel patterns using cross-correlation31,32,33. Offset tracking is effective using both optical and SAR platforms, and has produced velocity results in many mountain glacier regions34,35,36,37, including Alaska21. However, assessing ice dynamic SLR contribution from mountain glaciers requires more comprehensive studies.
We expand upon this work spatially and target areas that are likely to have large mass losses due to ice dynamics. We processed 344 SAR image pairs and selected the best data, which were acquired between 2007 and 2010, to produce mosaicked velocity maps (see Methods). The velocity maps allow for a rough estimate of regional glacier calving flux for 20 tidewater and 16 lacustrine glacier termini using crude assumptions of ice thickness (see Methods). While the method used is simplified, more sophisticated methods still contain large biases compared with volume/area scaling in Alaska38 and are otherwise not validated. Limited opportunities to validate our thickness estimates are available on a few glaciers (see Methods). Overall, the maps presented indicate that the majority of the downstream flux is not necessarily linked to tidewater dynamics as for the ice sheets39,40, rather the majority of the downstream flux is related to exceptionally high accumulation rates on specific glaciers. Such differences will likely lead Alaska glaciers to different dynamic responses to climate change than on the ice sheets. We are also able to derive estimates of current regional calving loss, which offer a first opportunity to partition 47 Gt a−1 of total mass loss throughout the region13. Regional calving losses are estimated to be 17 Gt a−1 (and between 18 Gt a−1 and 13 Gt a−1), which is equivalent to ~36% of the total annual mass change throughout Central Alaska; thus implying regional SMB net change of 30 Gt a−1 (or between 26 and 34 Gt a−1).
Surface velocity maps
Surface velocities are available for 28,022 km2 of glacier area, which includes almost all major glaciers in Alaska west of 138° W; expanding these data east will follow in later papers. Our uncertainties are quantified using a robust equivalent to a 1-sigma uncertainty and are 0.02 m per day (see Methods section). We derive mosaicked velocity maps for the Wrangell-St. Elias Mountains (Fig. 1), the Chugach Mountains/Kenai Peninsula (Fig. 2), the Alaska Range (Fig. 3) and the Tordrillo Range (Fig. 4). These maps resolve mean velocities over 46-day orbit intervals. Of the 60 image pairs used for the map, 56 were acquired in January and February (Fig. 5). Although annual average velocities would be ideal, shorter repeats allow for less decorrelation and are necessary for the spatial coverage we have achieved. Nonetheless, January/February velocities can still be considered representative of mean annual velocities. Some glaciers in Alaska have shown little to no seasonal variability41. Others do have variations, but have been observed to have velocity maximums in spring, minimums in fall and intermediate speeds in mid-winter. This case has been observed both on land-terminating glaciers19 and tidewater glaciers in Alaska42. Wintertime velocities are also the most constant over short time periods43 and thus the most likely to provide consistency in observations. Still, many glaciers underwent significant inter-annual velocity variability over the observation interval and only one velocity snapshot is included in this map (Figs 1, 2, 3, 4).
Spatial structure of velocity
The regional spatial structure of flow velocity conforms to our understanding of glacier balance velocities (a flow speed that compensates for accumulated mass upstream) and surge dynamics. Flow velocities generally increase from continental climes towards the maritime coast. In particular, there are 12 glacier systems that have exceptionally high velocities (>1 m per day) over much of their length. The fast velocities are not necessarily linked to tidewater dynamics—these twelve glaciers include land-terminating glaciers in addition to calving glaciers in retreat and advance: Hubbard, Seward, Agassiz, Yahtse, Guyot, Tsaa, Stellar, Bering, Columbia, Harvard, Yale and Knik Glaciers. Rather, these 12 glaciers all have high elevation, coastal accumulation zones and are consequently positioned to receive the highest accumulation rates throughout Alaska. Thus, these glaciers would require large fluxes to balance accumulation.
We provide a crude estimate of total downstream ice flux by spatially integrating the velocity field within individual glacier basins to obtain a total surface area flux per glacier (units: km2 m per day). This analysis is not a volumetric flux and does not account for missing data. Nonetheless, we find that Seward, Bering, Hubbard, Yahtse, Guyot and Tsaa Glaciers account for ~50% of the total flux throughout the data set. If data coverage were better, we expect Columbia, Harvard, Yale and Knik would take on similar importance (our patchy results indicate high velocities on these glaciers as well).
The velocity maps also include flow speeds on more surge-type glaciers than ever compiled previously. During the observation period (2007–2011), temporal velocity variability was observed on many surge-type glaciers. However, out of 22 large surge-type glaciers, surges (defined as variations in velocity >10 times observed slow values) were only observed on Bering, Lowell and Ottawa (Fig. 1), and only Bering is in surge phase in the maps presented (due to data availability). Given that surge intervals in Alaska are between 18 and 75 years27,44, we would expect to see somewhere between 11 and 3 surges for maritime and continental climates, respectively. Given that most of the surge-type glaciers are in continental climates, long-term regional mean fluxes from surge-type glaciers are likely underestimated in this map, but not massively.
Flow speeds of surge-type glaciers25 in quiescence are almost always flowing slower than neighbouring glaciers that are not surge-type. Most surge-type glaciers have expansive areas of stagnant ice at their termini and higher velocities upstream. Mapped data on Tweedsmuir Glacier (Fig. 1) immediately follows a surge ending in 2009; these data show stagnant ice throughout the glacier length. These configurations conform well to observations and model results on Variegated Glacier26,45, suggesting that most surge-type glaciers are undergoing similar quiescent phase evolutions.
There are, however, a few notable exceptions (Fig. 1). Quiescent phase velocities on Seward Glacier exceed 5 m per day, which are, by far, the highest land-terminating flow speeds in the data set. How Seward Glacier is able to maintain these velocities during quiescence may be due to its bi-modal elevation distribution. Donjek Glacier (surge-type) also has exceptionally high velocities when compared with neighbouring systems in quiescence. Lowell Glacier surged in 2010 a year prior ice velocities were relatively high near the terminus and slower upstream as shown in Fig. 1.
We estimate calving fluxes from 20 tidewater and 16 lacustrine glaciers in Central Alaska to be 9.1 Gt a−1 (Table 1). Uncertainty bounds on this estimate are large, but are difficult to derive due to a paucity of ice thickness data. Therefore, we bracket our flux estimates (see Methods) and find that calving losses from the glaciers considered are unlikely to be higher than 10 Gt a−1 and unlikely to be lower than 5.1 Gt a−1. These numbers do not include 10 small tidewater glaciers and many small lacustrine glaciers within the study area. These numbers also do not include Columbia Glacier, which is moving too fast for our methods. Discharge from Columbia46 has been estimated to be 8 Gt a−1 by subtracting modelled SMB from geodetically determined total mass loss.
If calving loss from Columbia is included46, we find the Central Alaska calving loss to be 17.1 Gt a−1 (and between 18 Gt a−1 and 13.1 Gt a−1). While, there is no robust estimate of SMB within the same area to provide a comparison, 17.1 Gt a−1 of calving loss is equivalent to 36% of the total annual mass change13 (−47 Gt a−1) throughout the Wrangell/St Elias, Chugach, Kenai, Tordrillo and Alaska Ranges (as determined from GRACE observations13). This implies that if calving were to cease, the rate of total mass loss would drop by 36%; or if calving were to double, total mass loss would increase by 36%.
Efficacy of SAR offset tracking in Alaska
The only SAR platforms with extensive geographical/temporal coverage are ALOS PALSAR, RADARSAT and ERS-1/2. Of these, only ALOS (L-Band) is robust in Alaska’s maritime environment and effective in featureless accumulation zones. Given the harshness of Alaska’s environment, it is likely that results of similar/improved quality can be obtained on mountain glaciers worldwide. However, none of these platforms are effective in summer because of surficial melting; none are effective at coastal low elevations due to rain; and none are effective on fast moving ice because of long-repeat times. These limitations are problematic as it is these areas that are experiencing the most rapid changes in flow velocities, typically related to tidewater dynamics. Short-repeat platforms, including TerraSAR-X and ERS Tandem/Ice Phase were found to be effective in these environments despite having shorter wavelengths that are more sensitive to water. However, data acquired by these platforms are geographically/temporally limited and have lower precision because of a necessary shorter acquisition interval.
The data set presented represents the first regional map of mountain glacier flow speeds in Alaska. The velocity magnitude data will be available for public download at the Alaska Satellite Facility ( http://www.asf.alaska.edu/). These maps provide wintertime flow speeds on almost every major glacier system in the Wrangell/St Elias, Chugach, Kenai Peninsula, Alaska and Tordrillo Ranges. We note that inter-annual fluctuations in winter velocity were found on many glaciers between 2007 and 2011. Thus, caution should be used when examining multi-year trends in glacier velocities because assuming uniform multi-year velocity change is not necessarily valid. This variability will be discussed in a later paper.
The results presented here are critical because they enable us to place focused studies of dynamics in the broader context of 25,000+ glaciers in Alaska47. Many surging glaciers in the data set appear to be undergoing similar quiescent phase velocity evolutions as observed more closely on Variegated Glacier. Other surge-type glaciers appear to be exhibiting other unresolved dynamics. Columbia contributes to 51% of the total calving flux throughout the region. Generally, flow velocities on the southern coast are far higher than areas inland.
We find that the ice flux from the 12 fast flowing glaciers mentioned is immense with respect to Alaska as a whole. Given that these glaciers are likely thicker than others (they are significantly larger in area than the average), it is likely that these 12 glaciers account for far more than half of the volumetric flux throughout Alaska. On the ice sheets, anomalously large fluxes are typically the result of outlet glacier retreat39,40. However in Alaska, extremely large gradients in snow accumulation rates force anomalously high balance velocities on glaciers with high elevation coastal accumulation zones, which happens to include surging glaciers, land-terminating glaciers and lake/tidewater glaciers in retreat and advance. This does not imply that the largest mass losses are coming from these glaciers, but we suggest that dynamics on these rapid-flow systems may operate differently than other glaciers, because they are able to maintain higher flow speeds and higher driving stresses without losing mass. Thus long-term ice dynamic response to climate change in Alaska will likely evolve differently than in areas where outlet glaciers dominate regional downstream fluxes. Understanding the dynamics of these 12 glacier systems is critical for future efforts to estimate dynamic mass loss in Alaska.
The key finding from this work is that iceberg calving currently contributes −17 Gt a−1 (or between 18 Gt a−1 and 13 Gt a−1) to the mass budget in Alaska. This number is equivalent to 36% of the total annual mass change throughout the Wrangell/St Elias, Chugach, Kenai, Tordrillo and Alaska Ranges. 15.8 Gt a−1 of calving flux comes from tidewater calving alone. This is quite extraordinary given that tidewater glaciers included in this estimate account for only 13% (ref. 47) of glacier area within the region examined. Given that lake and tidewater calving losses in Southeast Alaska are likely of comparable importance2, any changes in regional calving rates will have significant affects on total mass balance throughout the state. These data provide a first opportunity to partition mass loss for the region, which will help to constrain the evolution of SMB and calving into the future and consequently constrain SLR contributions from Alaska. Given a total annual mass budget of −47 Gt a−1 (estimated from GRACE13), the annual net SMB (accumulation - ablation) would be ~−33 Gt a−1 or between −32 and −37 Gt a−1. Given that Alaska is contributing 20% of the current SLR1, future changes in Alaska calving rates represent a significant SLR component that has few constraints on its evolution in a changing climate. Thus, it is of critical importance to begin reconcile mass change from calving, SMB models and GRACE in Alaska and to consider uncertainties in SMB and calving loss projections separately. These efforts will be key next steps towards reducing uncertainties in the rate of future mass loss in Alaska.
Glacier surface velocities are derived using SAR offset tracking31,33 with ALOS PALSAR Fine-Beam data (L-Band, HH Polarization, 46-day repeat). Repeat image pairs, acquired within one to two orbit intervals, are used to derive displacements. Raw (L0) data is processed to single-look complex (SLC) images using GAMMA software. Ground offsets are calculated from the slant-range SLCs using intensity cross-correlation optimization offset tracking32. SLCs are oversampled by a factor of two and all offsets with signal-to-noise ratios32 below 5.0 are eliminated. A broad range of window sizes was tested; the chosen window size was 4590 pixels (nominally, 337 × 283 m). Wider windows tend to obtain more results, but are too large for use on small glaciers. Offsets are calculated at intervals of 20 × 40 pixels.
Once offsets are calculated, they are geocoded, topographically corrected and corrected for image coregistration. These procedures require an elevation model. We choose the ASTER-GDEM 2.0 (ref. 48) because it extends throughout Alaska and is derived from comparatively recent data (1999–2011). Other elevation models are either dated (NED-DEM), limited to south of 60° latitude (SRTM-DEM), or unavailable at reasonable cost (SPOT-DEM). The ASTER-GDEM does have significant problems with artefacts and abrupt changes in elevation due to image saturation and changing surface heights over time, implications of these artefacts are discussed below.
Offsets are geocoded using the GDEM and satellite geometry. Any offset estimate located on a DEM artefact will inherit a small error in that offset’s geo-location. Given that artefacts are relatively sparse and the final gridded data set is a smoothed interpolation from many offset estimates, the artefacts have little or no effect on the final map.
Topographic correction is performed using concepts of radargrammetry49, where the corrected range offset,
is a function of the measured offset, the elevation (obtained from the ASTER-GDEM), and the slave and master look angles. This approach is insensitive to errors in the GDEM, an error in the GDEM of 100 m, typically results in a range displacement error of <0.005 m per day. We correct for image coregistration by using the Randolph Glacier Inventory (RGI1.0) (ref. 47) and ASTER-GDEM to identify offsets that exist on stable ground (off-glacier and above 0 m elevation). The stable-ground offsets are modelled using a second-order polynomial function fit using an iterative least squares method. Residuals from each iterative fit are used to identify and eliminate outlying offsets and sequentially improve the model. Threshold residuals for exclusion from the fit are 3, 2.5 and 2 sigma values. The final polynomial is subtracted from all offsets to provide ice displacements on glaciers and uncertainty estimates off-glacier.
Offset tracking creates many erroneous offset vectors, which are eliminated using a highly effective culling routine50. The routine filters vectors by comparing their orientation and magnitude to neighbouring vectors; it removes better than >99% of erroneous vectors and removes <0.1% false negatives. Each scene is also manually inspected for other problems, including removing any remaining offset vectors that are not pointing in the direction of flow or are anomalously high/low.
A total of 624 frames are processed into 344 image pairs that encompass the Wrangell-St Elias Mountains, the Chugach, Kenai Peninsula, Alaska Range and Tordrillo Range. Then, custom software is used to manually identify which frames can best represent each glacier and then mosaic chosen offset vector fields from multiple frames.
Temporal changes in flow velocity complicate the mosaicking process. The primary protocols for mosaicking include: avoid breaking up a glacier system between two different acquisition time periods to assure continuity for each glacier basin, for example, joining frames along ice divides or ridges rather than across a glacier. If protocol 1 is not possible given available data, frames are chosen that have the most comparable velocities at the seam. Overall, continuity within each glacier basin is prioritized above optimal spatial coverage. In total, 60 frames were chosen to produce the final maps. The dates of these image pairs are shown in Fig. 5.
The mosaicked vector field for each mountain range is interpolated onto 90 m UTM grids using a second-order polynomial regression with a search radius of 900 m. A minimum of six values must exist with at least 4 of 8 radial sectors surrounding a grid point to obtain an interpolated value. This method is effective at smoothing out minute differences in neighbouring vectors. As the mosaic contains data from different dates, and processing configurations, the pedigree of each individual vector is stored and interpolated onto the same UTM grid using nearest neighbour interpolation.
We provide an estimate of uncertainty by examining the distribution of offset vectors obtained on stable ground (off-glacier). Stable-ground offset vectors are obtained by masking each offset field with the RGI1.0 (ref. 47) data set and the ASTER-GDEM 2.0 (ref. 48) (eliminating ocean). Calculated offsets on stable ground have non-zero magnitudes due to erroneous correlation matches, errors in image coregistration and ambiguities in the location of the correlation peak. Erroneous correlation matches give the stable-ground offset fields a non-normal distribution (extremely large tails). Thus, we describe their distribution using robust, non-parametric statistics including median and normalized median absolute deviation (MADn, robust equivalent to s.d.)51.
Estimated uncertainties for each image pair are displayed in Fig. 6. Median values of off-glacier vectors (representing overall directional bias) are <0.003 m per day. Overall, the MADn values of off-glacier vectors averages 0.02 m per day in range and azimuth directions, in all cases the MADn is <0.06 m per day.
Tidewater calving fluxes
Tidewater calving fluxes are estimated across flux gates on 36 calving glaciers. Our flux estimates are subject to uncertainties in vertical and temporal velocity variability and large uncertainties in ice thickness. However, estimating uncertainty for calving fluxes in Alaska is difficult due to a lack of SMB, sliding velocity and ice thickness data. Therefore, we chose the simplest methods available and bracket our best estimate with high and low-end estimates. We use stationary flux gates, thus do not take into account retreating/advancing termini; nor do we account for mass lost through SMB between the flux gate and terminus. Seasonal variations in velocity are incorporated into our bracketed estimates as discussed below.
Any missing data along each flux gate is interpolated using a spline interpolation that forces the velocity to zero at the glacier edge. Flow velocity perpendicular to the gate is integrated over the glacier width, yielding an areal surface flux (Table 1). While effort was made to establish gates as close to termini as possible, our lack of data near some tidewater termini forces gates upstream. The median distance from each terminus to gate is 1.5 km or, on average, ~11% up the total glacier length. The mean gate elevation is 410 m and typical coastal Alaska equilibrium lines are at ~1,000 m.
Thickness observations are unavailable at the flux gates, thus we obtain a crude thickness estimate using a well-established52 square-root relationship between glacier length (L) and mean thickness (Hm) (ref. 7),
Where αm is a constant we assign a value of 2 (following Oerlemans52). Given that our flux gates are roughly halfway between the equilibrium line and the terminus, we suggest that this mean glacier thickness is a reasonable value to use at each flux gate.
Our best estimate assumes the mean glacier thickness from equation 2 and assumes the vertically integrated flow velocity is equivalent to the surface velocity (basal sliding usually dominates ice motion near tidewater termini as observed on Columbia Glacier53). Our high-end estimate assumes the same thickness and vertical velocity profile as our best estimate, but also increases observed January–February velocities by 10% to account for seasonal velocity variability (a value based on seasonal variability at Hubbard Glacier42). Our lowball estimate assumes 70% of the mean glacier thickness at the flux gate52 and a vertically integrated flow velocity equivalent to 80% of the surface velocity (this is assuming perfect plasticity and no basal sliding54). There are limited opportunities to validate these methods. Thickness observations from airborne low-frequency radar surveys on Seward and Bering Glaciers55 conform well to mean thicknesses of 690 and 800 m derived from the method used here. However, mean thickness on Columbia Glacier53 (determined from continuity modelling) is far lower than the mean thickness estimated by methods described here (145 and 440 m, respectively). Columbia is in a unique and rapid retreat53; thus, it may not be a representative case. Nonetheless, this highlights the large uncertainties in glacier thickness estimates in Alaska.
How to cite this article: Burgess, E. W. et al. Flow velocities of Alaskan glaciers. Nat. Commun. 4:2146 doi: 10.1038/ncomms3146 (2013).
Meier, M. F. et al. Glaciers dominate eustatic sea-level rise in the 21st century. Science 317, 1064–1067 (2007).
Larsen, C. F., Motyka, R. J., Arendt, A. A., Echelmeyer, K. A. & Geissler, P. E. Glacier changes in southeast Alaska and northwest British Columbia and contribution to sea level rise. J. Geophys. Res. F Earth Surf. 112, 1–11 (2007).
Arendt, A. et al. Updated estimates of glacier volume changes in the western Chugach Mountains, Alaska, and a comparison of regional extrapolation methods. J. Geophys. Res. 111, 1–12 (2006).
O’Neel, S., Pfeffer, W. T., Krimmel, R. & Meier, M. Evolving force balance at Columbia Glacier, Alaska, during its rapid retreat. J. Geophys. Res. F Earth Surf. 110, 1–18 (2005).
Berthier, E., Schiefer, E., Clarke, G. K. C., Menounos, B. & Rémy, F. Contribution of Alaskan glaciers to sea-level rise derived from satellite imagery. Nat. Geosci. 3, 92–95 (2010).
Pfeffer, W. T. A simple mechanism for irreversible tidewater glacier retreat. J. Geophys. Res. F Earth Surf. 112, 1–12 (2007).
Ritchie, J. B., Lingle, C. S., Motyka, R. J. & Truffer, M. Seasonal fluctuations in the advance of a tidewater glacier and potential causes: Hubbard Glacier, Alaska, USA. J. Glaciol. 54, 401–411 (2008).
Motyka, R. J., Hunter, L., Echelmeyer, K. A. & Connor, C. Submarine melting at the terminus of a temperate tidewater glacier, LeConte Glacier, Alaska, U.S.A. Ann. Glaciol. 36, 57–65 (2003).
Howat, I. M., Joughin, I., Fahnestock, M., Smith, B. E. & Scambos, T. A. Synchronous retreat and acceleration of southeast Greenland outlet glaciers 200006: ice dynamics and coupling to climate. J. Glaciol. 54, 646–660 (2008).
Joughin, I. et al. Ice-front variation and tidewater behavior on Helheim and Kangerdlugssuaq Glaciers, Greenland. J. Geophys. Res. Earth Surf. 113, 0–11 (2008).
Howat, I. M., Box, J. E., Ahn, Y., Herrington, A. & McFadden, E. M. Seasonal variability in the dynamics of marine-terminating outlet glaciers in Greenland. J. Glaciol. 56, 601–613 (2010).
Radić, V. & Hock, R. Regionally differentiated contribution of mountain glaciers and ice caps to future sea-level rise. Nat. Geosci. 4, 91–94 (2011).
Luthcke, S. B., Arendt, A. A., Rowlands, D. D., McCarthy, J. J. & Larsen, C. F. Recent glacier mass changes in the Gulf of Alaska region from GRACE mascon solutions. J. Glaciol. 54, 767–777 (2008).
Jacob, T., Wahr, J., Pfeffer, W. T. & Swenson, S. Recent contributions of glaciers and ice caps to sea level rise. Nature 482, 514–518 (2012).
Parizek, B. R. & Alley, R. B. Implications of increased Greenland surface melt under global-warming scenarios: ice-sheet simulations. Quat. Sci. Rev. 23, 1013–1027 (2004).
Iken, A. & Bindschadler, R. Combined measurements of subglacial water pressure and surface velocity of Findelengletscher, Switzerland: conclusions about drainage system and sliding mechanism. J. Glaciol. 32, 101–119 (1986).
Macgregor, K. R., Riihimaki, C. A. & Anderson, R. S. Spatial and temporal evolution of rapid basal sliding on Bench Glacier, Alaska, USA. J. Glaciol. 51, 49–63 (2005).
Bartholomaus, T. C., Anderson, R. S. & Anderson, S. P. Response of glacier basal motion to transient water storage. Nat. Geosci. 1, 33–37 (2008).
Sundal, A. V. et al. Melt-induced speed-up of Greenland ice sheet offset by efficient subglacial drainage. Nature 469, 521–524 (2011).
Van de Wal, R. S. W. et al. Large and rapid melt-induced velocity changes in the ablation zone of the Greenland Ice Sheet. Science 321, 111–113 (2008).
Heid, T. & Kääb, A. Repeat optical satellite images reveal widespread and long term decrease in land-terminating glacier speeds. The Cryosphere 6, 467–478 (2012).
Meier, M. F. & Post, A. What are glacier surges? Can. J. Earth Sci. 6, 807–817 (1969).
Raymond, C. F. How do glaciers surge? A review. J. Geophys. Res. 92, 9121–9134 (1987).
Muskett, R. R., Lingle, C. S., Tangborn, W. V. & Rabus, B. T. Multi-decadal elevation changes on Bagley Ice Valley and Malaspina Glacier, Alaska. Geophys. Res. Lett. 30, 1–3 (2003).
Post, A. Distribution of surging glaciers in western North America. J. Glacio. 5, 229–240 (1969).
Raymond, C. F. & Harrison, W. D. Evolution of variegated glacier, Alaska, U.S.A prior to its surge. J. Glaciol. 34, 154–169 (1988).
Heinrichs, T. A., Mayo, L. R., Echelmeyer, K. A. & Harrison, W. D. Quiescent-phase evolution of a surge-type glacier: Black Rapids Glacier, Alaska, U.S.A. J. Glaciol. 42, 110–122 (1996).
Sauber, J. M. & Ruppert, N. Rapid ice mass loss: does it have an influence on earthquake occurrence in Southern Alaska? inActive Tectonics and Seismic Potential in Alaska 179, 369–384American Geophysical Union (2008).
Bruhn, R. L. et al. Plate margin deformation and active tectonics along the northern edge of the Yakutat Terrane in the Saint Elias Orogen, Alaska and Yukon, Canada. Geosphere 8, 1384–1407 (2012).
Pelto, M. S. et al. The equilibrium flow and mass balance of the Taku Glacier, Alaska 1950-2006. The Cryosphere 2, 147–157 (2008).
Gray, A. L. et al. InSAR results from the RADARSAT Antarctic mapping mission data: estimation of glacier motion using a simple registration procedure. inInt. Geosci. Remote Sens. Symp. Igarss 3, 1638–1640 (1998).
Strozzi, T., Luckman, A., Murray, T., Wegmuller, U. & Werner, C. L. Glacier motion estimation using SAR offset-tracking procedures. Geosci. Remote Sens. Ieee Trans. 40, 2384–2391 (2002).
Michel, R. & Rignot, E. Flow of glaciar Moreno, Argentina, from repeat-pass Shuttle imaging Radar images: comparison of the phase correlation method with radar interferometry. J. Glaciol. 45, 93–100 (1999).
Copland, L. et al. Glacier velocities across the central Karakoram. Ann. Glaciol. 50, 41–49 (2009).
Quincey, D. J. et al. Karakoram glacier surge dynamics. Geophys. Res. Lett. 38, 1–6 (2011).
Kääb, A. Combination of SRTM3 and repeat ASTER data for deriving alpine glacier flow velocities in the Bhutan Himalaya. Remote Sens. Environ. 94, 463–474 (2005).
Osmanoglu, B., Braun, M., Hock, R. & Navarro, F. J. Surface velocity and ice discharge of the ice cap on King George Island, Antarctica. J. Glaciol. 54, 111–119 (2013).
Huss, M. & Farinotti, D. Distributed ice thickness and volume of all glaciers around the globe. J. Geophys. Res. Earth Surf. 117, 1–10 (2012).
Rignot, E., Mouginot, J. & Scheuchl, B. Ice flow of the Antarctic ice sheet. Science 333, 1427–1430 (2011).
Joughin, I., Smith, B. E., Howat, I. M., Scambos, T. & Moon, T. Greenland flow variability from ice-sheet-wide velocity mapping. J. Glaciol 56, 415–430 (2010).
O’Neel, S., Echelmeyer, K. A. & Motyka, R. J. Short-term flow dynamics of a retreating tidewater glacier: LeConte Glacier, Alaska, U.S.A. J. Glaciol. 47, 567–578 (2001).
Trabant, D. C., Krimmel, R. M., Echelmeyer, K. A., Zirnheld, S. L. & Elsberg, D. H. The slow advance of a calving glacier: Hubbard Glacier, Alaska, U.S.A. Ann. Glaciol. 36, 45–50 (2003).
Zwally, H. J. et al. Surface melt-induced acceleration of Greenland ice-sheet flow. Science 297, 218–222 (2002).
Eisen, O., Harrison, W. D. & Raymond, C. F. The surges of Variegated Glacier, Alaska, U.S.A., and their connection to climate and mass balance. J. Glaciol. 47, 351–358 (2001).
Bindschadler, R. A numerical model of temperate glacier flow applied to the quiescent phase of a surge-type glacier. J. Glaciol. 28, 239–265 (1982).
Rasmussen, L. A., Conway, H., Krimmel, R. M. & Hock, R. Surface mass balance, thinning and iceberg production, Columbia Glacier, Alaska, 1948-2007. J. Glaciol. 57, 431–440 (2011).
Arendt, A. A. et al. Randolph Glacier Inventory [v2.0]: A Dataset of Global Glacier Outlines. Global Land Ice Measurements from Space, Boulder Colorado, USA. http://www.glims.org/RGI/ (2012).
METI and NASA. ASTER GDEM 2.0, http://reverb.echo.nasa.gov/ (2011).
Balz, T., He, X., Zhang, L. & Mingsheng, L. inProc. 30th Asian Conference on Remote Sensing Vol. 1,584–589Curran Associates, Inc. (2009).
Burgess, E. W., Forster, R. R., Larsen, C. F. & Braun, M. Surge dynamics on Bering Glacier, Alaska, in 2008–2011. The Cryosphere 6, 1251–1262 (2012).
Maronna, R. A. Robust Statistics: Theory and Methods J. Wiley (2006).
Oerlemans, J. & Nick, F. M. A minimal model of a tidewater glacier. Ann. Glaciol. 42, 1–6 (2005).
Mcnabb, R. W. et al. Using surface velocities to calculate ice thickness and bed topography: a case study at Columbia Glacier, Alaska, USA. J. Glaciol. 58, 1151–1164 (2012).
Cuffey, K. M. & Paterson, W. S. B. The Physics of Glaciers 4th edn Academic Press (2010).
Conway, H. et al. A low-frequency ice-penetrating radar system adapted for use from an airplane: test results from Bering and Malaspina Glaciers, Alaska, USA. Ann. Glaciol. 50, 93–97 (2009).
We thank Batuhan Osmanoglu, Matthias Braun, USGS and the Alaska Science Center for ideas and support. E.W.B. was funded under the NASA Earth Science Space Fellowship. R.R.F. and the velocity work were funded by NASA Grants NNX08AP27G and NNX08AX88G. C.F.L. was supported by NASA’s Operation Ice Bridge Grant NNH09ZDA001N. The Alaska Satellite Facility provided ALOS and ERS data.
The authors declare no competing financial interests.
About this article
Cite this article
Burgess, E., Forster, R. & Larsen, C. Flow velocities of Alaskan glaciers. Nat Commun 4, 2146 (2013). https://doi.org/10.1038/ncomms3146
Modeling Surface Processes on Debris-Covered Glaciers: A Review with Reference to the High Mountain Asia
Spatiotemporal variability of surface velocities of monsoon temperate glaciers in the Kangri Karpo Mountains, southeastern Tibetan Plateau
Journal of Glaciology (2021)
Environmental Earth Sciences (2020)
GERALDINE (Google Earth Engine supRaglAciaL Debris INput dEtector): a new tool for identifying and monitoring supraglacial landslide inputs
Earth Surface Dynamics (2020)
A 36-Year Record of Rock Avalanches in the Saint Elias Mountains of Alaska, With Implications for Future Hazards
Frontiers in Earth Science (2020)