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Polygonal ground in the McMurdo Dry Valleys of Antarctica and its relationship to ice-table depth and the recent Antarctic climate history

Published online by Cambridge University Press:  26 November 2013

Michael T. Mellon*
Affiliation:
Department of Space Studies, Southwest Research Institute, 1050 Walnut Street, Boulder, CO 80302, USA
Christopher P. Mckay
Affiliation:
Space Science Division, NASA Ames Research Center, Moffett Field, CA 94035, USA
Jennifer L. Heldmann
Affiliation:
Space Science Division, NASA Ames Research Center, Moffett Field, CA 94035, USA
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Abstract

The occurrence of dry permafrost overlying ice-rich permafrost is unique to the Antarctic Dry Valleys on Earth and to the high latitudes of Mars. The stability and distribution of this ice are poorly understood and fundamental to understanding the Antarctic climate as far back as a few million years. Polygonal patterned ground is nearly ubiquitous in these regions and is integrally linked to the history of the icy permafrost and climate. We examined the morphology of polygonal ground in Beacon Valley and the Beacon Heights region of the Antarctic Dry Valleys, and show that polygon size is correlated with ice-table depth (the boundary between dry and ice-rich permafrost). A numerical model of seasonal stress in permafrost shows that the ice-table depth is a dominant factor. Remote sensing and field observations of polygon size are therefore important tools for investigating subsurface ice. Polygons are long-lived landforms and observed characteristics indicate no major fluctuations in the ice-table depth during their development. We conclude that the Beacon Valley and Beacon Heights polygons have developed for at least 104 years to achieve their present mature-stage morphology and that the ice-table depth has been stable for a similar length of time.

Information

Type
Physical Sciences
Copyright
Copyright © Antarctic Science Ltd 2013 
Figure 0

Fig. 1 Regional map of Beacon Valley and Beacon Heights showing approximate locations of polygon study sites (white circles). LB and MB indicate lower and middle Beacon sites, respectively. At University Valley a grey oval bounds the cluster of 19 individual sites, which collectively cover about half of the valley floor.

Figure 1

Fig. 2 Progression of polygon sizes in University Valley. a. Site 2 near the mouth of the valley. b. Site 9 near mid valley. c. Site 19 nearest to the glacial snowfield. Snow in the shallow polygon troughs helps to delineate polygon boundaries, aided also by shading of snow-free surfaces. Aerial photography image SN7864-1/13 courtesy of the US Geological Survey, Antarctic Resource Center. Subframes cover two hectares (200 m wide) at about 0.51 m pixel-1.

Figure 2

Table I Polygon size and ice-table statistics.

Figure 3

Fig. 3 Modelled winter time horizontal tensile stress across polygons of sizes (crack spacing) 5, 10 and 20 m. Stress is relieved by crack strain nearest to the crack. Stresses near the centre are least relieved and, if they exceed the tensile strength, can result in new fractures and subdivision of the larger polygon into smaller forms. In this example an ice-table depth of 12 cm and icy soil rheology are assumed.

Figure 4

Fig. 4 Peak winter tensile stress at the centre of polygons as a function of ice-table depth and polygon size (crack spacing). Tensile strength (dashed line) is superimposed. For each polygon size when the peak stress equals the strength a corresponding ice-table depth can be determined. Ice-cemented soil is assumed, defining the tensile strength and the rheological properties of the ice-rich permafrost. Curves and inflections are largely due to competing non-linear material properties and processes with a small component of discretization noise.

Figure 5

Fig. 5 The correlation between polygon size and ice-table depth determined from Fig. 4 for ice-cemented soil. The relationship is pinned at 10 cm ice-table depth and 10 m polygon size to estimate the absolute strength. For the range plotted the ice-table depth in centimetres as a function of polygon diameter, D, in metres is approximated by -4.1 + 0.23D + 0.11D2.

Figure 6

Fig. 6 Same as Fig. 4, except the tensile strength and rheological properties of pure ice are assumed resulting in lower peak stresses and weaker strengths.

Figure 7

Fig. 7 Comparison of polygon morphologies between a. Farnell Valley site 2, b. University Valley site 5 and c. Ashtray Basin in upper Arena Valley site 1. All sites exhibit a similar preference for regular sizes and equiangular triple junctions. Troughs vary from linear to sublinear. Polygon size varies and correlates with ice-table depth. All subframes are two hectares (200 m wide). Subframes a. and c. are from GeoEye-1 satellite data at 0.5 m pixel-1 (www.geoeye.com) and b. is from the US Geological Survey aerial photograph image SN7864-1/13.

Figure 8

Fig. 8 Polygon study sites in a. the lower Beacon Valley floor, also known as the Black polygon-study site, and b. the middle Beacon Valley floor where the till is underlain by massive glacial ice. Polygons in lower Beacon Valley exhibit the most linear and distinct troughs of all the sites. Middle Beacon polygons are more rounded, likely due to sublimation loss of the buried glacial ice and surface degradation. Subframes are two hectares (200 m wide) from GeoEye-1 satellite data at 0.5 m pixel-1 (www.geoeye.com).

Figure 9

Fig. 9 Rock and soil distributions at a. lower Beacon Valley and b. University Valley. While both land surfaces are relatively rocky, lower Beacon Valley surfaces and in particular the polygon-trough margins (to either side of the dashed line) exhibit more fine sands and silts relative to University Valley, which tends to be dominated by desert pavements (e.g. arrow). The availability of fines to fall into polygon cracks may limit wedge growth and trough development. The largest boulders seen are roughly 1 m wide.

Figure 10

Fig. 10 University Valley polygon size and ice-table depth comparisons. a. Mean ice-table depth measured by McKay (2009) and Marinova et al. (2012) averaged or interpolated for each polygon study site. b. Median polygon sizes and standard deviations (bars). c. A correlation of polygon size as a function of ice-table depth. The predicted relationship from Fig. 5 is shown (dotted line) for comparison. Ice-table depths have not yet been measured further than 1700 m from the snowfield.

Figure 11

Fig. 11 Farnell Valley polygon size and ice-table depth comparisons. a. Ice-table depth measured by Marinova et al. (2012) averaged or interpolated for each polygon study site. b. Polygon median sizes and standard deviations (bars). c. A correlation of polygon size as a function of ice-table depth. The predicted relationship from Fig. 5 is shown (dotted line) for comparison.