Javascript must be enabled to continue!
Possible ice-wedge polygonisation in Utopia Planitia, Mars and its poleward gradient of latitude
View through CrossRef
<p><strong>Introduction</strong></p>
<p>On Mars, polygonally patterned ground is widespread at the mid to high latitudes and it is accepted to result from thermal contraction of ice-cemented soil<sup>1</sup>. Low-centered polygons (LCPs), i.e. polygons with a relatively lower elevation at their centre (Figure 1a), and high-centered polygons (HCPs), i.e. polygons with a relatively higher elevation at their centre (Figure 1b), can be observed at the martian mid latitudes<sup>2</sup>.</p>
<p>On Earth, ice-wedge polygons are morphologies that are formed when ice aggrades on a seasonal basis in thermal contraction cracks in ice-cemented soil<sup>3</sup>. This aggradation uplifts the sediment at the polygon margins forming LCPs. When ice-wedge polygons degrade as mean seasonal temperatures rise, the melting of the ice in the wedges drops the elevation at the polygon margins, forming HCPs<sup>3</sup>.</p>
<p>Both LCPs and HCPs can also be formed when the wedge-material is wind-blown sand, rather than ice; however, were the wedges comprised of sand a variance in morphology based on a change of latitude would not be expected since in this case the type of polygon expressed should not depend on the ambient thermal conditions. Therefore, based on the assumption that ground ice stability increases poleward on Mars<sup>4</sup>, we hypothesise that the relative abundance of LCPs compared to HCPs should increase with latitude if these polygons are a result of ice wedges rather than sand wedges. We test this hypothesis in a region of Utopia Planitia (Figure 2), where there is good coverage of high-resolution images sufficient to distinguish LCPs from HCPs and the widespread occurrence of polygonally patterned ground<sup>5</sup>.</p>
<p>&#160;</p>
<p><strong>Method</strong></p>
<p>We used 73 High Resolution Imaging Science Experiment (HiRISE) images at 25-50&#160;cm/px over the Utopia Planitia study region (Figure 2). 59 images remain to be analysed for a total of 132. The study area was divided into squares of 250,000 km&#178;, and for each one the presence or absence of LCPs and HCPs in the images was noted &#8211; where there were overlapping images only the highest quality image was assessed. At least five LCP- or HCP-type polygons must occur per square for their presence to be noted. Images were divided into two groups: the ones whose resolution/quality allows unambiguous identification of LCPs and/or HCPs when present (47 images, 29 with polygons), and the ones where identification was more challenging (26 images, 20 with polygons) e.g. because of low resolution, small polygon sizes, poor contrast, and/or atmospheric haze. Three further images were of insufficient quality for analysis. We distinguished two types of host terrain: &#8220;craters&#8221; (&#8805; 2 km diameter) and inter-crater plains. Finally, the ratio of the number of LCPs to the number of HCPs was calculated for each degree of latitude for both terrain types, and also for each image.</p>
<p>&#160;</p>
<p><strong>Results</strong></p>
<p>We compared the data from the low resolution/quality images to the higher resolution/quality images and found the same latitudinal trends in the LCP-to-HCP ratio. We therefore considered these images as having reliable data, and results from both groups are reported in the subsequent analysis. In Figure 2 we show the LCP-to-HCP ratio per HiRISE image, however below and in Figure 3 we report the LCP-to-HCP ratio calculated for every 1&#176; of latitude no matter which image they fall within.</p>
<p>If the LCP-to-HCP ratio is plotted for the polygons in craters and on the plains separately, polygons located on the inter-crater plains show a strong correlation between latitude and LCP-to-HCP ratio (R&#178; &#8776; 0.86, p-value &#8776; 0.0003; Figure 3). Note that the LCP-to-HCP ratio is nearly always higher in craters than it is on the plains particularly at lower latitudes. However, no latitudinal trends are observable in the LCP-to-HCP ratio for polygons in craters (R&#178; &#8776; 0.12; Figure 3). Note that the extreme value of 6 in the LCP-to-HCP ratio at 40&#176;N originates from two 30-40 km craters in which LCPs are very common and at this latitude no other HiRISE image with polygons has been found. When the data are analysed as an ensemble (i.e. the host terrain type is not taken into account), we find no correlation between latitude and LCP-to-HCP ratio (R&#178; &#8776; 0.28).</p>
<p>&#160;</p>
<p><strong>Conclusions</strong></p>
<p>&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160; - polygons located on the plains in Utopia Planitia show a positive correlation between latitude and LCP-to-HCP ratio that is statistically strong. This provides evidence in support of the hypothesis that these polygons have ice-wedges at their margins whose degradation increases towards the equator<sup>1</sup>.</p>
<p>&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160; - the LCP-to-HCP ratio of polygons inside craters does not show any trend with latitude. We suggest that the micro-environment inside the crater could protect the ice-wedges from degradation: craters could form cold traps where volatiles are preferentially preserved<sup>6</sup>. This is supported by the higher LCP-to-HCP ratio in craters compared to the plains and the occurrence of polygons in craters to lower latitudes than on the surrounding plains. Our next step will be to examine the other factors that could influence the type of polygon that occurs inside craters, including elevation, crater diameter and preservation state.</p>
<p>&#160;</p>
<p>&#160;</p>
<p><img src="data:image/png;base64, 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
Title: Possible ice-wedge polygonisation in Utopia Planitia, Mars and its poleward gradient of latitude
Description:
<p><strong>Introduction</strong></p>
<p>On Mars, polygonally patterned ground is widespread at the mid to high latitudes and it is accepted to result from thermal contraction of ice-cemented soil<sup>1</sup>.
Low-centered polygons (LCPs), i.
e.
polygons with a relatively lower elevation at their centre (Figure 1a), and high-centered polygons (HCPs), i.
e.
polygons with a relatively higher elevation at their centre (Figure 1b), can be observed at the martian mid latitudes<sup>2</sup>.
</p>
<p>On Earth, ice-wedge polygons are morphologies that are formed when ice aggrades on a seasonal basis in thermal contraction cracks in ice-cemented soil<sup>3</sup>.
This aggradation uplifts the sediment at the polygon margins forming LCPs.
When ice-wedge polygons degrade as mean seasonal temperatures rise, the melting of the ice in the wedges drops the elevation at the polygon margins, forming HCPs<sup>3</sup>.
</p>
<p>Both LCPs and HCPs can also be formed when the wedge-material is wind-blown sand, rather than ice; however, were the wedges comprised of sand a variance in morphology based on a change of latitude would not be expected since in this case the type of polygon expressed should not depend on the ambient thermal conditions.
Therefore, based on the assumption that ground ice stability increases poleward on Mars<sup>4</sup>, we hypothesise that the relative abundance of LCPs compared to HCPs should increase with latitude if these polygons are a result of ice wedges rather than sand wedges.
We test this hypothesis in a region of Utopia Planitia (Figure 2), where there is good coverage of high-resolution images sufficient to distinguish LCPs from HCPs and the widespread occurrence of polygonally patterned ground<sup>5</sup>.
</p>
<p>&#160;</p>
<p><strong>Method</strong></p>
<p>We used 73 High Resolution Imaging Science Experiment (HiRISE) images at 25-50&#160;cm/px over the Utopia Planitia study region (Figure 2).
59 images remain to be analysed for a total of 132.
The study area was divided into squares of 250,000 km&#178;, and for each one the presence or absence of LCPs and HCPs in the images was noted &#8211; where there were overlapping images only the highest quality image was assessed.
At least five LCP- or HCP-type polygons must occur per square for their presence to be noted.
Images were divided into two groups: the ones whose resolution/quality allows unambiguous identification of LCPs and/or HCPs when present (47 images, 29 with polygons), and the ones where identification was more challenging (26 images, 20 with polygons) e.
g.
because of low resolution, small polygon sizes, poor contrast, and/or atmospheric haze.
Three further images were of insufficient quality for analysis.
We distinguished two types of host terrain: &#8220;craters&#8221; (&#8805; 2 km diameter) and inter-crater plains.
Finally, the ratio of the number of LCPs to the number of HCPs was calculated for each degree of latitude for both terrain types, and also for each image.
</p>
<p>&#160;</p>
<p><strong>Results</strong></p>
<p>We compared the data from the low resolution/quality images to the higher resolution/quality images and found the same latitudinal trends in the LCP-to-HCP ratio.
We therefore considered these images as having reliable data, and results from both groups are reported in the subsequent analysis.
In Figure 2 we show the LCP-to-HCP ratio per HiRISE image, however below and in Figure 3 we report the LCP-to-HCP ratio calculated for every 1&#176; of latitude no matter which image they fall within.
</p>
<p>If the LCP-to-HCP ratio is plotted for the polygons in craters and on the plains separately, polygons located on the inter-crater plains show a strong correlation between latitude and LCP-to-HCP ratio (R&#178; &#8776; 0.
86, p-value &#8776; 0.
0003; Figure 3).
Note that the LCP-to-HCP ratio is nearly always higher in craters than it is on the plains particularly at lower latitudes.
However, no latitudinal trends are observable in the LCP-to-HCP ratio for polygons in craters (R&#178; &#8776; 0.
12; Figure 3).
Note that the extreme value of 6 in the LCP-to-HCP ratio at 40&#176;N originates from two 30-40 km craters in which LCPs are very common and at this latitude no other HiRISE image with polygons has been found.
When the data are analysed as an ensemble (i.
e.
the host terrain type is not taken into account), we find no correlation between latitude and LCP-to-HCP ratio (R&#178; &#8776; 0.
28).
</p>
<p>&#160;</p>
<p><strong>Conclusions</strong></p>
<p>&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160; - polygons located on the plains in Utopia Planitia show a positive correlation between latitude and LCP-to-HCP ratio that is statistically strong.
This provides evidence in support of the hypothesis that these polygons have ice-wedges at their margins whose degradation increases towards the equator<sup>1</sup>.
</p>
<p>&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160;&#160; - the LCP-to-HCP ratio of polygons inside craters does not show any trend with latitude.
We suggest that the micro-environment inside the crater could protect the ice-wedges from degradation: craters could form cold traps where volatiles are preferentially preserved<sup>6</sup>.
This is supported by the higher LCP-to-HCP ratio in craters compared to the plains and the occurrence of polygons in craters to lower latitudes than on the surrounding plains.
Our next step will be to examine the other factors that could influence the type of polygon that occurs inside craters, including elevation, crater diameter and preservation state.
</p>
<p>&#160;</p>
<p>&#160;</p>
<p><img src="data:image/png;base64, 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.
Related Results
Modelling very recent ice ages on Mars with the Planetary Climate Model
Modelling very recent ice ages on Mars with the Planetary Climate Model
Protected by centimeters of dry sediments, a planetary-scale mantle of relatively pure water ice covers the entire mid and high latitudes of Mars. Its presence down has been shown ...
Ground ice detection and implications for permafrost geomorphology
Ground ice detection and implications for permafrost geomorphology
Most permafrost contains ground ice, often as pore ice or thin veins or lenses of ice. In certain circumstance, larger bodies of ice can form, such as ice wedges, or massive lenses...
Illumination conditions on Phobos for the MMX rover mission
Illumination conditions on Phobos for the MMX rover mission
IntroductionIn preparation of the Phobos Rover experiment as part of JAXA’s Mars Moon eXplorer (MMX) mission, we study the illumination conditions on the Martian moon, fo...
Viscous relaxation of Pluto's ice shell below Sputnik Planitia
Viscous relaxation of Pluto's ice shell below Sputnik Planitia
AbstractThe surface of Pluto is dominated by the Sputnik Planitia basin, possibly caused by an impact ~ 4 Gyr ago. To explain basin's unlikely position close to tidal axis with Cha...
Polygonisation of railway wheels: a critical review
Polygonisation of railway wheels: a critical review
AbstractPolygonisation is a common nonuniform wear phenomenon occurring in railway vehicle wheels and has a severe impact on the vehicle–track system, ride comfort, and lineside re...
Spectral evidence of hydrous minerals and water ice on southern Utopia Planitia, Mars
Spectral evidence of hydrous minerals and water ice on southern Utopia Planitia, Mars
Previous mineralogical investigations on Utopia Planitia only show sporadic hydrous minerals in localized areas, limiting the modeling of the regional aqueous activities. Although ...
Ice Management for Floating Ice Offshore Operations
Ice Management for Floating Ice Offshore Operations
Abstract
This paper describes the practicalities and principles of use of icebreakers in support of ice offshore operations, and specifically their efficiency in ...
Constraining Ceres' exposed ice: grain size, abundance, and is it salty?
Constraining Ceres' exposed ice: grain size, abundance, and is it salty?
Ubiquitous phyllosilicates and carbonates in Ceres’ surface regolith reveal extensive water-rock interaction in the past [1]. A key area of continued study is the water i...

