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A surface debris layer significantly modifies underlying ice melt dependent on the thermal resistance of the debris cover, with thermal resistance being a function of debris thickness and effective thermal conductivity. Thus, these terms are required in models of sub-debris ice melt. The most commonly used method to calculate effective thermal conductivity of supraglacial debris layers applies heat diffusion principles to a vertical array of temperature measurements through the supraglacial debris cover combined with an estimate of volumetric heat capacity of the debris as presented by
Details
Thermal conductivity;
Glaciers;
Thermal diffusivity;
Heat diffusion;
Thermal resistance;
Detritus;
Sampling;
Diffusivity;
Vertical orientation;
Radiation;
Diffusion coefficients;
Moisture content;
Temperature data;
Heat transfer;
Systematic errors;
Datasets;
Thermistors;
Ice;
Glacial drift;
Temperature gradients;
Ice melting;
Diffusion layers;
Signal-to-noise ratio;
Intercomparison;
Temperature measurement;
Specific heat;
Daily temperatures;
Debris;
Heat conductivity;
Position sensing;
Temperature;
Ablation;
Synthetic data;
Signal to noise ratio
; Nicholson, Lindsey 2
1 Normandie Université – UNICAEN – UNIROUEN, CNRS, UMR 6143 M2C, Laboratoire Morphodynamique Continentale et Côtière, Caen, France; Department of Atmospheric and Cryospheric Sciences, University of Innsbruck, Innsbruck, Austria
2 Department of Atmospheric and Cryospheric Sciences, University of Innsbruck, Innsbruck, Austria