Geological geomorphological features of the Baltic region and adjacent areas: imprint on glacial postglacial development


Fig. Some features of semblance between the resulting glacial activity of the Fennoscandian and Barents ice sheet



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Fig. Some features of semblance between the resulting glacial activity of the Fennoscandian and Barents ice sheet:

dark red line shows speculative allometric line of modern to weak erosion activity;

orange arrow – major ocean terminating ice streams of the segment;

blue outline – “blind ice stream” with intensive glacial – fluvioglacial activity. Bedrock topography of matching lowlands is zoomed in by inset maps linked by blue arrows. A & B on inset maps and photos show equivalent system of prominent scarps and slopes. A – shallow seismic profile of 120 m escarpment in Cretaceous, B – scarp in Paleozoic limestones, island of Western Estonia.




MODELING:
The observed post-glacial uplift in the Baltic area is the result of various processes, the most important being the glacio isostatic movements. But hydroisostasy and redistribution of sediments as erosion and accumulation are important contributors to the uplift history. Geoid changes chould be taken into account as well (). The tasks of our preliminary high-resolution modeling with the grid density of 10 km were to examine previously established rheological base and . There are significant residuals in the present rate of uplift related to the northern and southern Scandes Domes. The residuals seems to be related to Atlantic transverse fault system, and calculated viscosity variations from mantle temperatures could explain the uplift residuals.
Ice thickness:

Automated modeling accounts for general concentric pattern of ice-sheets, fast-flow ice stream erosion, time changes at glacial grow and decay, topographic factors, different ice-bed conditions, geology converted to erodability parameter, fault-and-fracture zones.

Our rather simple automated estimations of the ice thickness consists of:


  1. Preliminary initial assessment of an oversimplified general ice-sheet sketch with averaged typical values and forms known to be associated with modern ice-sheets in agreement with Glen - Nue flow law, using approximate glacier mass-balance and separate volume control at the growing and decay stages and reasonable variable long-term balance ratio between ablation gradient and accumulation gradient. Prediction is performed at this stage with input of compilations of outlines of the ice-sheets with 1 000 year interval in the case of last 20 000 years. Different precipitation scenarios could be involved at this stage either. However, spatial-temporal reconstruction of past accumulation rates is known to be a huge challenge in ice-sheet simulations (Marshall et.al., 2004).

  2. Detalisation of ice-thickness distribution from a given subglacial topography.

  3. Further zonal corrections of ice-thickness due to reapproximations of possible ice-streams (determined at previous stage) with variable stress at the base and small basal drag, variable substratum of ice-sheets in time and space due to sedimentation and erosion, areas of different termination, heat flow, etc.

Ice sheets and caps are known to develop according to laws of viscoplastic or elasto-visco-plastic flow with known principles and mechanics, disputable in details, sometime principal (Peltier et.al., 2000; Tarasov & Peltier, 2000; Pattyn, 2003; Montagnat & Duval, 2004; Zweck & Huybrechts, 2005). Low-exponent flow law models under low-stress stands apart from classic approach, while it was introduced as a gateway for construction of the relatively thin model of the Laurentide ice sheet (Peltier et. al., 2000).

Also, for existing ice-sheets changes on relatively short time-scales are ordinary: stoppage of huge glaciers, acceleration of others, appreciable thickening and far more rapid thinning of large sectors of ice sheet, breakup of vast areas of ice shelf and acceleration of ice sheet flow (Heimbach & Bugnion, 2009).

Principally at starting pass we used simplified variant of usual shallow-ice approximation model combined (in the case of Arctic shelf glaciations) with shallow-shelf approximation (Pollard & DeConto, 2009) with involved additional basal resistance and usual general parameters (Fig. A). History of ice nucleation with isostatic adjustments is accounted. At this stage analysis of modern changes of ice thickness in Greenland and Antarctic was performed using ETOPO1 global relief model of Earth's surface and ice base compilation (Amante & Eakins, 2009). Mathematic fit of changes of ice thickness was taken from numerous regular slices for futher analysis and comparison with theoretical background.


Gravity causes ice to move downhill, if the shear stress in the ice exceeds the yield stress or is adequate to cause strain deformation. The slow motion and changes of large ice masses are governed by the deformation of polycrystalline ice. Deviatoric stresses in ice sheets are generally lower than 0.1 MPa and strain rates are typically between 10−10 and 10−13 s−1. (Montagnat & Duval, 2004), or in other words so that plastic deformations do not develop when driving (shear) stresses are equal to or above their critical values, but take place when the stress state of the material is described by the Coulomb Law; ice possess a property of internal friction (Zaretsky & Fish, 1996). The deformation of ice crystal is dominated by the glide of dislocations on the basal plane, and the sensitivity of strain rate to stress in ice sheets is distinguished by a stress exponent lower than 2 (Montagnat & Duval, 2004).

The rate controlling processes are not clear, but basal slip is the dominant deformation mode (Montagnat & Duval, 2004).
Preliminary grid at the first stage is generated via set of prospected ice isopachites setting the general shape of marginal slope and thickness of the central part. Analysis of t (age) ice sheet outline with (t+1) and (t-1) outlines is used for corrections of ice mass-balance involving the trend of development of general growing or decay with expected different friction due to varying basal parameters.

Analysis of shape of outline is performed in addition to set expected ice lobes and preliminary ice streams if they are recorded as outstanding external tongues or arcs bowed outside in respect to separating zones bowed in reversed direction. Creating Voronoi diagram and other methods are involved at this stage to forecast distribution of ice velocity at the surface of the ice sheets (Fig. B).


Resulting simplified preliminary ice-sheet sketches undergone further improvement and corrections.

Used approximations fit well when averaged bottom topography is applied. Lowlands are also analyzed to extract topographic ice-streams with increasing search window and median difference filtering, adjusting relevant features to them Several substages with different search window are required for better result (Fig. C, D). In the same way domains with low basal velocity and possible long-term frozen base are distinguished with input of additional higher resolution grids, like upstream slopes with isometric landforms, tor regions (with relatively isometric elevation standing above the surrounding area with resolute summit area, steep slopes and local relief of first hundreds meters), etc. Topographic ice streams are accounted as regions with variable properties (Pattyn, 2003).

We adjust multiple zonal corrections due to basal slipperiness variations, accumulation – wastage balance due to belonging to continental or ocean segments, slope gradient in sufficient cases, etc. (Fig. E)

Special correction grids of bedrock type, etc. are used at this stage. We pay attention to the rock types of the glacier base and their changes in time, like on initial advance in the areas with cover of interglacial soft sediments, especially in extensive lowlands. Such corrections are disputable, but they modify the resulting picture increasing the basal velocities and thinning an ice sheets where the ice was underlain by deformable sediments (Fig. F).




Fig. . North Atlantic ice sheets decay scenario in cal. years BP compiled from numerous sources. Upper row: 17 000 (left) – 15 000, middle row: 14 000 – 12 000, lower row: 11 000 – 9 000.



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