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Distribution and origin of ground ice in University Valley, McMurdo Dry Valleys, Antarctica

Published online by Cambridge University Press:  01 December 2016

Caitlin Lapalme
Affiliation:
Department of Geography, University of Ottawa, Ottawa, ON, Canada
Denis Lacelle*
Affiliation:
Department of Geography, University of Ottawa, Ottawa, ON, Canada
Wayne Pollard
Affiliation:
Department of Geography, McGill University, Montreal, QC, Canada
David Fisher
Affiliation:
Department of Earth Sciences, University of Ottawa, Ottawa, ON, Canada
Alfonso Davila
Affiliation:
Carl Sagan Center at the SETI Institute, Mountain View, CA 94043, USA
Christopher P. Mckay
Affiliation:
NASA Ames Research Center, Moffett Field, CA 94035, USA
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Abstract

Ground ice is one of the most important and dynamic geologic components of permafrost; however, few studies have investigated the distribution and origin of ground ice in the McMurdo Dry Valleys of Antarctica. In this study, ice-bearing permafrost cores were collected from 18 sites in University Valley, a small hanging glacial valley in the Quartermain Mountains. Ground ice was found to be ubiquitous in the upper 2 m of permafrost soils, with excess ice contents reaching 93%, but ground ice conditions were not homogeneous. Ground ice content was variable within polygons and along the valley floor, decreasing in the centres of polygons and increasing in the shoulders of polygons towards the mouth of the valley. Ground ice also had different origins: vapour deposition, freezing of partially evaporated snow meltwater and buried glacier ice. The variability in the distribution and origin of ground ice can be attributed to ground surface temperature and moisture conditions, which separate the valley into distinct zones. Ground ice of vapour-deposition origin was predominantly situated in perennially cryotic zones, whereas ground ice formed by the freezing of evaporated snow meltwater was predominantly found in seasonally non-cryotic zones.

Information

Type
Physical Sciences
Copyright
© Antarctic Science Ltd 2016 
Figure 0

Fig. 1 Hillshade image showing the location of a. University Valley, Quartermain Mountains, Antarctica, and b. the 12 polygons. Hillshade images were derived from a LiDAR digital elevation model (http://usarc.usgs.gov/lida_dload.shtml) embedded into a 15 m ASTER digital elevation model (http://asterweb.jpl.nasa.gov/data/asp) and contour lines (100 m interval) indicated with thin white lines. c. Map showing ground surface temperature zones of University Valley and location of 12 polygons (from Lacelle et al. 2016). d. Surface geology map of University Valley (derived from Cox et al. 2012) and location of 12 polygons.

Figure 1

Fig 2a Image showing the polygonal terrain in University Valley. Sketch of a polygon in b. upper University Valley and c. lower University Valley illustrating the location of the centre, shoulder and trough of the polygons and the variability in ice table depth. The surface topography of the polygons was derived from a LiDAR digital elevation model (http://usarc.usgs.gov/lida_dload.shtml).

Figure 2

Table I Details of ice-bearing permafrost cores collected in University Valley, Quartermain Mountains, McMurdo Dry Valleys, Antarctica.

Figure 3

Fig. 3 Ternary diagram depicting the sediment properties in polygons P1, P4, P5, P6, P7, P8, P9 and P10 in University Valley, Quartermain Mountains, McMurdo Dry Valleys, Antarctica.

Figure 4

Fig. 4 Gravimetric water content compared to excess ice content for 16 ice-bearing permafrost cores collected in 10 polygons in University Valley, Quartermain Mountains, McMurdo Dry Valleys, Antarctica. The datapoints that are offset are from sites P1-C2 and P6-C3. The two bodies of massive ground ice (MI-1 and MI-2) are not shown.

Figure 5

Fig. 5 Excess ice content (top) and gravimetric water content (bottom) profiles in the centres and shoulders of polygons sampled in upper, mid and lower University Valley. See Fig. 1 for location of sampling sites.

Figure 6

Fig. 6 Inter-polygon comparison of excess ice content in the top 20 cm (top) and entire core (bottom) for centre and shoulders of polygons with increasing distance from ‘university glacier’. Boxplots show the median (horizontal line), 10th and 90th percentiles (whiskers) and outliers (dots).

Figure 7

Table II Mann-Whitney U test comparison of the median excess ice content in the top 20 and top 50 cm of ice-bearing permafrost in University Valley. Mann-Whitney U values are presented below the diagonal, P-values are presented above the diagonal. Statistically significant differences in median ground ice content between centre and shoulder of same polygon are in bold (P<0.05).

Figure 8

Table III Regression coefficients between the down-valley distance from ‘university glacier’ and median excess ice content in the top 20 cm and entire core of ice-bearing permafrost in the centres and shoulders of polygons in University Valley. Values significant at a 95% level of significance are in bold.

Figure 9

Fig. 7a δ18O and b. D-excess (d) profiles in ‘university glacier’, a perennial snow patch, and centres and shoulders of polygons sampled in upper, mid and lower University Valley. c. Diagram showing δD-δ18O relations in ‘university glacier’, a perennial snow patch and the 14 permafrost cores collected from polygons in University Valley. d. Diagram showing the d-δD relations in ‘university glacier’, a perennial snow patch and the 14 permafrost cores collected from polygons in University Valley. See Fig. 1 for sampling site locations.

Figure 10

Fig. 8 Comparison of δ18O (top) and D-excess (d) (bottom) for ice-bearing permafrost cores from centre and shoulders of polygons with increasing distance from ‘university glacier’. Boxplots show the median (horizontal line), 10th and 90th percentiles (whiskers) and outliers (dots).

Figure 11

Fig. 9 Diagram showing the regression slope values between δD and δ18O as a function of distance from ‘university glacier’ for 13 ice-bearing permafrost cores collected in the centre and shoulders of polygons in University Valley (MI-2 is not shown since it had highly clustered δD-δ18O values such that a reliable regression slope value could not be calculated). Shown for comparison (grey box) is the range of regression slope values between δD and δ18O for the local meteoric water line (LMWL), ‘university glacier’ and perennial snow patch. IMZ=intermediate mixed zone, NCZ=non-cryotic zone, PCZ=perennially cryotic zone.

Figure 12

Fig. 10 Excess ice content profiles in a. centres and b. shoulders of polygons in the perennially cryotic zone in University Valley compared with c. modelled ground ice density after 23 model years using REGO vapour-diffusion model starting from nearly dry sediments, 250 K ground surface temperature and ground surface humidity ranging from 50–100%ice. See Table IV for REGO model’s climatic and sediment property inputs. Due to run time restrictions, model is not meant to replicate the data, but provides a simple outline of ground ice content distribution in shallow permafrost using the cracking-diffusion model under current climate conditions in University Valley.

Figure 13

Table IV The values of the variables used in the REGO model runs over a range of surface relative humidity values (50–100%ice). Sediment porosity and density values used are similar to the measured values in adjacent valleys (i.e. McKay et al. 1998, Hagedorn et al. 2010).

Figure 14

Fig. 11 Relationship between δ18O of ground ice at the ice table and ice table depth for ice-bearing permafrost cores collected in University Valley, Quartermain Mountains, McMurdo Dry Valleys, Antarctica. See Fig. 1 for location of sampling sites. IMZ=intermediate mixed zone, NCZ=non-cryotic zone, PCZ=perennially cryotic zone.

Figure 15

Fig. 12 Evolution of δD-δ18O of evaporating water (1/10th seawater) for a range of relative humidity and with an ambient soil water vapour δ18O of a. -28‰, b. -34‰, c. -37‰ and d. -45‰ using the Criss (1999) and Sofer & Gat (1975) models. The start snow meltwater in a. to d. is assumed to have δ18O and δD of -30.4 and -238.2‰, respectively, but the snow meltwater isotopic composition has negligible influence on final results. e. δD-δ18O data of the cores in the NCZ cores and the modelled isotope evolution lines for the remaining water (converted to ice to reflect ground ice values at the ice table) for the c. scenario, in the evaporative range of 1 to 0.7. A simple Rayleigh freezing model then defines the freezing lines starting over the range of δ18O partially evaporated snow meltwater (-27 – -22‰). GMWL represents the global meteoric water line (δD=8, δ18O+10).

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