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ABSTRACTS / RESUMES - Comitato Glaciologico Italiano

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PETER VAN DER BEEK\ MIKE SUMMERFIELD2, JEAN BRAUN l<br />

& ROD BROWN 3<br />

Modelling large-scale long-term landscape evolution<br />

across the eastern margin of South Africa<br />

1 Research School of Earth Sciences, Australian National University,<br />

Canberra ACT 0200, Australia<br />

2 Department of Geography, University of Edinburgh,<br />

Edinburgh ER8 9XP, United Kingdom<br />

3 Victorian Institute of Earth and Planetary Sciences,<br />

La Trobe University, Bundoora VIC 3083, Australia<br />

The eastern margin of South Africa is a classical area for<br />

studying the morphological evolution of high-elevation rifted<br />

continental margins. Traditionally, the evolution of the<br />

margin has been reconstructed by correlating onshore erosion<br />

surface remnants with offshore sedimentary sequence<br />

boundaries. Later, attempts have been made to date recognised<br />

erosion surfaces using weathering deposits, as well<br />

as to derive denudation histories from offshore sedimentation<br />

rates. All these approaches, however, faced serious<br />

problems of either correlation, quantitative dating control<br />

or demarcation of sediment source areas.<br />

Recently, two of us (Rb & Ms) have collected a large<br />

amount of apatite fission track data from the Lesotho highlands<br />

and the Natal coastal area, in order to better constrain<br />

the denudation history of the south-eastern African<br />

margin. These data provide evidence for substantial post­<br />

Jurassic (i.e, post-break-up) cooling and denudation, both<br />

to the west and to the east of the Lesotho highlands crest.<br />

Seaward of the escarpment, >4 (and possibly up to 7) km<br />

of crustal section have been removed since -100-80 Ma.<br />

Inland of the escarpment, the data indicate -2 km of denudation<br />

since -80-60 Ma. The data are in partial disagreement<br />

with traditional models of landscape development in<br />

eastern South Africa. For instance, the absence of a younging<br />

trend of fission track ages from the coastline towards<br />

the escarpment is inconsistent with a classical model of<br />

escarpment retreat. Also, the fission track ages inland do<br />

not corroborate the ages previously assigned to specific<br />

erosion surfaces.<br />

We employ a numerical surface processes model in order<br />

to quantitatively assess the controls on landscape evolution<br />

and denudation history of the margin. The model adopts<br />

two main types of processes: «short-range» hill-slope processes<br />

(including weathering, mass wasting, slope wash and<br />

soil creep) and «long-range» fluvial processes. Hill-slope<br />

processes are modelled by a simple linear diffusion law;<br />

fluvial transport is controlled by the carrying capacity of rivers<br />

and an erosion length scale, which is a measure of the<br />

«erodibility» of the substratum and is included to model<br />

supply-limited behaviour. We do not aim to reproduce<br />

exactly the observed morphology of the south-east African<br />

margin. Rather, we aim to constrain the relative importance<br />

of factors such as antecedent topography, lithological<br />

control, evolution of inland drainage and flexural rigidity<br />

of the lithosphere on landscape evolution.<br />

The model tracks the evolution of topography and the denudation<br />

history for each point in the grid. From the modelled<br />

denudation histories we predict the pattern of fission<br />

track ages across the margin. Modelling results are<br />

compared with the present-day margin morphology (eg.,<br />

position and elevation of the top of the escarpment, escarpment<br />

slope erc.), as well as with the amounts of denudation<br />

inferred from the exposed stratigraphy and the fission<br />

track data. The predicted amount of post-break-up isostatic<br />

uplift, in response to erosion of the margin, is compared<br />

to the elevation of remnants of uplifted Cretaceous-Palaeogene<br />

marine sediments within the coastal zone.<br />

Modelling results indicate that the initial (pre-break-up)<br />

morphology of the area exerts a key control on the subsequent<br />

evolution of the margin. A model in which a pre-existing<br />

drainage divide is located 100-150 km W of the present-day<br />

coastline gives results that compare best with the<br />

observations. It predicts rapid denudation of the entire<br />

area seaward of the initial drainage divide during the first<br />

30-50 My after continental break-up, consistent with the<br />

denudation histories inferred from the fission track data.<br />

Additional first-order controls appear to be exerted by the<br />

flexural rigidity of the lithosphere, which directs the<br />

amount and distribution of isostatic rebound, and the onset<br />

of inland (westward draining) drainage. Best-fitting<br />

models are characterised by remarkably low flexural rigidities:<br />

they have equivalent elastic thicknesses of the lithosphere<br />

on the order of 10 km, which is substantially smaller<br />

than elastic thicknesses inferred from geophysical studies.<br />

Denudation from the top of the Lesotho highlands<br />

appears to have been initiated by an inland drop in base level<br />

that occurred at around 80-90 Ma. Although the regional<br />

stratigraphy (consisting of a cap of resistant basalts<br />

overlying softer Karroo sediments, which in turn overly the<br />

hard crystalline basement) has strongly influenced the<br />

morphology in detail, the models suggest lithological control<br />

on a regional scale to be less important.<br />

W. VAN HUELE, F. PATTYN & H. DECLEIR<br />

Glacial valley form revised<br />

Department of Geography, Vrije Universiteit Brussel, Pleinlaan 2,<br />

B-I050 Brussel, Belgium<br />

A common tool to describe the cross profile of a glacial<br />

valley is a curve fitting analyses by means of a parabolic or<br />

power-law equation. Although the parabolic equation offers<br />

a unique and unbiased solution, it is not able to describe<br />

the valley form. On the other hand, the power law<br />

equation (y = a x b) can describe the valley form through its<br />

exponentb but is not suitable as a curve fitting function<br />

(see discussion by Harbor & Wheeler, 1992).<br />

Pattyn & Van Huele proposed a general power law: y - Yo<br />

= a Ix - xol b taking into account the determination of the<br />

387

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