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Effects of topography on dynamics and mass loss of lake-terminating glaciers in southern Patagonia

Published online by Cambridge University Press:  11 July 2023

Masahiro Minowa*
Affiliation:
Institute of Low Temperature Science, Hokkaido University, Kita-19, Nishi-8, Sapporo 060-0819, Japan
Marius Schaefer
Affiliation:
Instituto de Ciencias Físicas y Matemáticas, Universidad Austral de Chile, Valdivia, Chile
Pedro Skvarca
Affiliation:
Glaciarium—Glacier Interpretive Center, El Calafate, Santa Cruz, Argentina
*
Corresponding author: Masahiro Minowa; Email: m_masa@lowtem.hokudai.ac.jp
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Abstract

Calving glaciers are highly sensitive to bedrock geometry near their terminus. To understand the mechanisms controlling rapid calving glaciers’ mass loss, we measured the lake topography in front of four lake-terminating glaciers in the southern Patagonian icefield. Using remotely sensed surface elevation data, we calculated flotation height and surface slope and compared those with changes in ice-front position, surface speed and surface elevation. Rapid retreat accompanied by rapid flow acceleration and ice surface steepening was observed at Glaciar Upsala from 2008–2011, and at O'Higgins and Viedma glaciers from 2016–present. Surface lowering in the lower part of Glaciar Upsala reached 30 m a−1 and was 18 m a−1 and 12 m a−1 at O'Higgins and Viedma glaciers, respectively. Near- or super-buoyant conditions were observed prior to these events, leading to gradual flow acceleration due to low effective pressure and decoupling from the bed. The super-buoyant condition and gradual acceleration imply full-thickness buoyant calving, which causes the ice front to retreat from the shallow bedrock topography with substantial flow acceleration. We conclude that the buoyancy force plays an important role in the rapid mass loss of lake-terminating glaciers in southern Patagonia.

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This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted re-use, distribution and reproduction, provided the original article is properly cited.
Copyright
Copyright © The Author(s), 2023. Published by Cambridge University Press on behalf of International Glaciological Society
Figure 0

Figure 1. (a) Satellite images showing the study area. Glacier basins in 2000 are indicated by black lines. Satellite images are taken by Sentinel-2A on March 3 2021, composed by sentinelflow (Seguinot, 2020). Topographic maps of (b) O'Higgins, (c) Viedma, (d) Upsala and (e) Tyndall glaciers with 100 m contour intervals. The centreline of each glacier is indicated by white and red circles, dotted every 1 and 10 km, respectively, and starts from the head of the glacier towards down-glacier. Orange lines and green crosses indicate the place where the mean surface elevation and ice speed were obtained, respectively.

Figure 1

Figure 2. Orange lines indicate the survey lines of water depth in this study in front of (a) O'Higgins, (b) Viedma, (c) Upsala and (d) Tyndall glaciers. Purple lines and red dots indicate previous bathymetry observations by Sugiyama and others (2016) and Skvarca and others (2002). Generated bathymetry map is indicated for (e) O'Higgins, (f) Viedma, (g) Upsala and (h) Tyndall glaciers. Water depth contour intervals are every 50 m. Two cross-sectional profiles were obtained along solid orange and dashed green lines denoted T1 and T2, chosen to cross the shallowest and the deepest parts of the lake, which have appeared after the recent glacier's retreat since 2000. The background satellite image was acquired by Sentinel-2A on March 3, 2021.

Figure 2

Figure 3. (a) Illustration of the overburden ice pressure and buoyancy force. (b) A higher ice surface elevation (hDEM) than the flotation height (hf) suggests a grounded condition, (c) while a lower hDEM than hf implies a floating condition. hab—height above buoyancy, hw—water level, hb—bed elevation, ρw—water density, ρi—ice density and g—gravitational acceleration.

Figure 3

Figure 4. Longitudinal and cross-sectional profiles of (a) and (b) Lago O'Higgins, (c) and (d) Lago Viedma, (e) and (f) Brazo Upsala, and (g) and (h) Lago Geike. The right end of the profiles is the closest location to the glacier front with recorded depth data. Profiles T1 (solid orange line) and T2 (dashed green line), also indicated in the left panels by vertical lines, refer to the shallowest and the deepest sections of the lake, which were uncovered due to the glacier retreat over the last few decades. The longitudinal and cross-sectional profiles are indicated in Figure 2. The shallow bump detected in Brazo Upsala is indicated with black arrow.

Figure 4

Figure 5. (a) Relative ice-front position change of the studied glaciers. Ice-front positions of (b) O'Higgins, (c) Viedma, (d) Upsala and (e) Tyndall glaciers. The colour of the ice front represents the date of the analysed image. The white arrows highlight the rapid retreat observed at O'Higgins, Viedma and Upsala glaciers. The white dashed line was used to interpolate the ice-front position to calculate the relative ice-front position change. The distance of the centreline is indicated by white and red circles every 1 and 10 km, respectively.

Figure 5

Figure 6. (a) Time-series of ice speed (black and blue dots) and ice front position (green dots) for Glaciar O'Higgins. The grey line indicates annually averaged surface ice speed, weighted for temporal separations. Figure 13 shows the variables between 2014 and 2018. (b) Ice surface elevation (red dots) and surface slope (purple square). The dot-dash line is the best-fit linear regression line for the elevation change based on three DEMs between 2018 and 2022. (c) Water depth at the calving front along the centreline (black dots) and terminus position change rate (green line). Because our bathymetry data has limited coverage near the ice front, there are data gaps in the water depth in recent years. (d) Ice-front positions and lake topographies. Ice-front positions analysed in 2005, 2014, 2017 and 2018 are indicated in each panel with a colour code. (e) Height above buoyancy was calculated from surface elevation and bathymetry map of the glacier with an average error of ±14 m. The timing of the calculation is indicated by a black dot line in panels (a)–(d). The orange line highlights where the height above buoyancy is zero. Green lines indicate the retreated ice-front position after the floating condition, which is also indicated by the red square in panel (a). The longitudinal profile of the ice surface elevation along the centreline is depicted in Fig. 14a.

Figure 6

Figure 7. Similar plots as in Figure 6 for Glaciar Viedma. (d) Note that two years of ice-front positions are indicated.

Figure 7

Figure 8. Similar plots as in Fig. 6 for Glaciar Upsala. (e) Note that the bedrock bump was observed at 55 km along the centreline.

Figure 8

Figure 9. Similar plots as in Fig. 6 for Glaciar Tyndall. (d) Note that two years of ice-front positions are indicated.

Figure 9

Figure 10. (a) Surface ice speed, (b) longitudinal strain rate and (c) shear strain rate calculated between 28th September and 14th October 2001 in Glaciar Upsala. Grey arrows show flow direction. (d)–(f) Calculated between 14th and 30th August 2008, when the glacier showed acceleration and rapid ice-front retreat (Fig. 8). (d) The orange line indicates the place where the height above buoyancy becomes zero calculated with ASTER DEM of January 2009 (Fig. 8e). (g) Changes in surface ice speed, (h) longitudinal strain rate and (i) shear strain rate were calculated by subtracting the 2008 data from the 2001 data. (h) and (i) The marginal rift observed on the satellite image of December 2009 is indicated by a red line. The centreline of the glacier is shown by white circles, dotted every 1 km. At 55 km of the centreline, a bump was observed in the lake topography (Fig. 2g).

Figure 10

Figure 11. (a) Comparison between width-averaged water depth and frontal ablation rate for lake-terminating glaciers. Colour of the markers indicates the region of the lake-terminating glaciers: PT–Patagonia, AK–Alaska, GL–Greenland, NZ–New Zealand, AP–Alps, IL–Iceland and NW–Norway. Inset shows an enlarged plot of water depth against frontal ablation rate for shallow water glaciers less than 50 m deep. (b) A similar plot for lake-terminating glaciers in Patagonia (PT) is indicated by circles and ocean-terminating glaciers in Alaska (AK), Greenland (GL) and Svalbard (SB) are indicated by squares. Dataset sources are summarized in the supplementary dataset.

Figure 11

Figure 12. An overview of the available dataset for (a) O'Higgins, (b) Viedma, (c) Upsala and (d) Tyndall glaciers. The timing of the bathymetry survey is indicated by the blue circle. The horizontal green and red bars indicate the available period of optical Sentinel 2 and Landsat 8 images used for analysing the ice-front position and surface ice speed in this study. We combined data analysed by using Landsat 5, 7 and 8 images in previous studies (Sakakibara and Sugiyama, 2014; Minowa and others, 2021) as indicated by a grey horizontal bar. Black squares, orange triangles and purple triangles indicate available DEMs obtained by SRTM mission, ASTER satellite and ALOS satellite, respectively.

Figure 12

Figure 13. Surface ice speed and ice front position observed at Glaciar O'Higgins between 2014 and 2018. Grey line indicates smoothed surface ice speed using a Gaussian smoothing routine with a time window of 90 days.

Figure 13

Figure 14. Longitudinal profiles of the ice surface elevations and slopes along the centreline at every 50 m in the horizontal interval for (a) Glaciar O'Higgins, (b) Glaciar Viedma, (c) Glaciar Upsala and (d) Glaciar Tyndall. The colour of the lines indicates the date. Red, blue and brown lines represent the flotation height, lake level and bed elevation, respectively. The dot-dashed line is the glacier base assuming hydrostatic equilibrium. The surface slope was calculated after applying the moving average on the surface elevation with a span of 2 km.

Figure 14

Figure 15. Tabular icebergs observed at (a) and (b) Glaciar Upsala, and (c) and (d) at Glaciar Tyndall. Note that the scale of the satellite images is different depending on the glacier.

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