Relationship between Greenland Ice Sheet surface speed and modeled effective pressure

We use a numerical subglacial hydrology model and remotely sensed observations of Greenland Ice Sheet surface motion to test whether the inverse relationship between effective pressure and regional melt season surface speeds observed at individual sites holds on a regional scale. The model is forced...

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Bibliographic Details
Published in:Journal of Geophysical Research: Earth Surface
Main Authors: Stevens, LA, Hewitt, IJ, Das, SB, Behn, MD
Format: Article in Journal/Newspaper
Language:unknown
Published: American Geophysical Union 2018
Subjects:
Online Access:https://doi.org/10.1029/2017JF004581
https://ora.ox.ac.uk/objects/uuid:736e19e5-f727-470a-bbbf-ce44cea488af
Description
Summary:We use a numerical subglacial hydrology model and remotely sensed observations of Greenland Ice Sheet surface motion to test whether the inverse relationship between effective pressure and regional melt season surface speeds observed at individual sites holds on a regional scale. The model is forced with daily surface runoff estimates for 2009 and 2010 across an ~8,000‐km2 region on the western margin. The overall subglacial drainage system morphology develops similarly in both years, with subglacial channel networks growing inland from the ice sheet margin and robust subglacial pathways forming over bedrock ridges. Modeled effective pressures are compared to contemporaneous regional surface speeds derived from TerraSAR‐X imagery to investigate spatial relationships. Our results show an inverse spatial relationship between effective pressure and ice speed in the mid‐melt season, when surface speeds are elevated, indicating that effective pressure is the dominant control on surface velocities in the mid‐melt season. By contrast, in the early and late melt seasons, when surface speeds are slower, effective pressure and surface speed have a positive relationship. Our results suggest that outside of the mid‐melt season, the influence of effective pressures on sliding speeds may be secondary to the influence of driving stress and spatially variable bed roughness.