1955
DOI: 10.3189/002214355793702028
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Ice Movement and Temperature Distribution in Glaciers and Ice Sheets

Abstract: ABSTRACT. The distribution of temperature throughout an ice sheet has been considered, taking into account the influence of ice movement as well as other items previously considered, such as conduction, the geothermal outflow of heat and heat generated by ice movement. By making certain simplifying assumptions, a quantitative method of estimating the temperature distribution near the centre of an ice sheet has been put forward.It is shown that even a small mean annual accumulation will have considerable effect… Show more

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Cited by 441 publications
(320 citation statements)
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“…Our model also neglects the effect of bulk strain rate, although Robin (1955) has shown that this can be an essential element in maintaining a steady distribution of temperature within an ice sheet. For all these reasons, one should be cautious in drawing firm conclusions about glaciers from this simple model.…”
Section: Introductionmentioning
confidence: 99%
“…Our model also neglects the effect of bulk strain rate, although Robin (1955) has shown that this can be an essential element in maintaining a steady distribution of temperature within an ice sheet. For all these reasons, one should be cautious in drawing firm conclusions about glaciers from this simple model.…”
Section: Introductionmentioning
confidence: 99%
“…Observed temperature gradients to 70 m depth along th e profile are in approximate agreement with these calculations. The effect is due to advection of colder ice from further inland b en eath warmer surface layers, as suggested by Robin ( 1955). In regions with high rates of accumulation of ice, especially with considerable ice depths, horizontal advection often dominates the temperature gradients in the upper part of the ice sheet.…”
Section: Analysis An D Calcu Lation Of T E Mpe Rat Ur E Profilesmentioning
confidence: 88%
“…The results should apply near the centre of an ice sheet in a steady state, where the vertical velocity at the top of the column will b e the same as the m ean rate of accumulation of ice, so that Equation (I) can be simplified considerably. Solutions to this problem given in Robin (1955) and shown in Figure 1 show the great influence of th e rate of accumulation on the temperature distribution in the steady-state model. For conditions encountered n ear the centre of Greenland, with an ice thickness of 3 000 m and an accumulation rate of about 30 cm ice a-I, upward flow of h eat from the base of th e ice does not penetrate more than half-way to the surface, due to advection of h eat through downward and outward motion of the ice.…”
Section: Analysis An D Calcu Lation Of T E Mpe Rat Ur E Profilesmentioning
confidence: 99%
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“…It can be made partially temperature-dependent if necessary. The ice temperature can be specified (as a function of Z , or of both X and Z) or it can be calculated at each iteration by using the steady-state temperature distribution derived by Robin (1955). Once the temperature at a point is known, it is used to adjust the parameter A in the flow law by using the Arrhenius relation (Paterson, [c 1981 D. This can only be considered a rough approximation, however, since it only represents a steady-state decoup1ed solution.…”
Section: Approximationsmentioning
confidence: 99%