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Ice sheets and continental drift

Published online by Cambridge University Press:  20 January 2017

Garth W. Paltridge*
Affiliation:
Antarctic Cooperative Research Centre, Box 252C, Hobarl, Tasmania 7004, Australia
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Abstract

Cycles of ice-sheet loading during glacial periods of the Earth's history induce horizontal velocities in the uppermost mantle which may be of the same order as those of continental drift. Given some non-linear mechanism which ensures preferential movement in the one direction, a climatically induced component of continental drift is therefore possible during glacial periods such as the Quaternary. If so, one might expect that component of drift is intermittent on time-scales between 20 and 100 ka, i.e. on time-scales of observed ice-volume variations which, at least over the last 700 ka, have been related to the Earth's orbital variations.

Information

Type
Research Article
Copyright
Copyright © International Glaciological Society 1994
Figure 0

Fig. 1.Computed mantle elevation H (dashed lines) and south to north mantle-suifaceflow rates v (solid lines) as a function of latitude x at various times t in a single 30 ka cycle of ice-sheet loading of Antarctica, according to the fol101ting numerical model which solves the one-dimensional steady-state viscous- flow equation dp/dx = #x000E2;#x020AC;#x201D;#x000F0;œ‡(z)d2v /dz2. Grid spacing: 225 intervals of latitude from South to North Pole, 20 depth levels fiom Z = 0 to z = Zd = lOOO km, oneinterval in the east-west (y) direction of unit width at the Equator but varying as cos x. Viscosity profile ðœ‡.(z) as given in the text. Excess pressure p due to imposed ice load on Antarctica (from x = -90° to -70°) = po(x,t) =ðœŒgh(t) where h(t) = h0- h0cos(2ðœ‹.t/ 30000) with h0= 1000 m, g =acceleration due to gravity and ðœŒ= density of ice = 1000 kg m-3. Viscous transfer in the horizontal direction is translated into mantle elevation H(x) and hence excess pressure assuming densitv of mantle = 4000 kg m3 . Flow-boundaryconditions of >v (x,zd ) = 0, >v (x, O) = 0 at all x .from -90° to 70°, dv/dz = 0 elsewhere. The time step was 1 year.

Figure 1

Fig. 2.Present-day horizontal component of mantle—surface velocities (Positive away from the glacial centre) as a function of angular distance from the centre of the last North American ice sheet, which is assumed to have increased linearly in height from zero to a maximum (1km) over a period of 90ka, and decreased linearly back to zero by 100 ka(i.e. by 6000 a BP). The dashed curve is from the detailed model of James and Morgan (1990), the thick solid curve is from the present model with a constant mantleviscositvof 1.0 x 1022 Poise (as for James and Morgan), and the thin solid curve shows the effect of a low-viscosity channel as discussed in the reference to (Fig. 1).

Figure 2

Fig. 3.Time-averaged northward velocities for the "increasing load" half of a South Polar sinusoidal ice-sheet cycle. The curves refer to a 30 ka imposed cycle with a low-viscositv channel in the upper mantle (i.e. comparable with the conditions in (Fig. 1)), a 30 ka cycle with a constant mantle viscosity of l.0 x 1022 Poise and a 100 kacycle with a low-viscositv channel as in (Fig. 1).

Figure 3

Fig. 4.Geographical distribution of mantle-surface velocities for two ice sheets positioned as shown by shaded areas, each at 16 ka into an ice-loading cycle as in (Fig. 1) The calibration arrow outside the globe of length is equivalent to a velocity of 3.0 cm a-1.