mass falls in the Wachau-Danube Valley (Bohemian Massif
mass falls in the Wachau-Danube Valley (Bohemian Massif
mass falls in the Wachau-Danube Valley (Bohemian Massif
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Results<br />
Rock mechanical failure analysis<br />
Rock mechanical failure analysis performed on <strong>the</strong> rockslides/rock-<strong>mass</strong> <strong>falls</strong> of Spitz and Dürnste<strong>in</strong> clearly<br />
show, that block slid<strong>in</strong>g along failure planes, dipp<strong>in</strong>g out of <strong>the</strong> slope is k<strong>in</strong>ematically possible and very likely.<br />
Figure 12a shows <strong>the</strong> results of <strong>the</strong> Markland test for <strong>the</strong> bedd<strong>in</strong>g planes <strong>in</strong> Spitz and Fig. 12b for <strong>the</strong> foliation<br />
planes <strong>in</strong> Dürnste<strong>in</strong>. In <strong>the</strong> diagram, poles of s<strong>in</strong>gle discont<strong>in</strong>uities are represented by white squares, <strong>the</strong> major<br />
planes are marked with a black spot. The <strong>in</strong>ner circle represents a friction angle along discont<strong>in</strong>uities of 35°.<br />
S<strong>in</strong>ce <strong>the</strong> major bedd<strong>in</strong>g planes <strong>in</strong> Spitz and <strong>the</strong> foliation planes <strong>in</strong> Dürnste<strong>in</strong> lie with<strong>in</strong> <strong>the</strong> grey shaded region,<br />
s<strong>in</strong>gle plane slid<strong>in</strong>g is k<strong>in</strong>ematically possible <strong>in</strong> both cases. A higher friction angle represented by a larger <strong>in</strong>ner<br />
circle <strong>in</strong> <strong>the</strong> stereonet, thus reduc<strong>in</strong>g <strong>the</strong> grey-shaded region, would reduce <strong>the</strong> number of poles with<strong>in</strong> <strong>the</strong><br />
grey shaded region, which means, <strong>in</strong> practice, that <strong>the</strong> number of potential slid<strong>in</strong>g planes that are k<strong>in</strong>ematically<br />
free to slide would be decreased. With a friction angle of 40° for example, <strong>the</strong> major plane (black spot) borders<br />
exactly on <strong>the</strong> shaded region, <strong>in</strong>dicat<strong>in</strong>g a critical state of equilibrium. In practical terms, planes dipp<strong>in</strong>g 40° out<br />
of <strong>the</strong> rock face and undercut by man-made morphology ow<strong>in</strong>g to m<strong>in</strong><strong>in</strong>g are <strong>in</strong> a state of critical equilibrium.<br />
Planes dipp<strong>in</strong>g at a lower angle of e.g. 30° can be expected to be stable due to friction. Lower friction angles<br />
(e.g. due to wet slid<strong>in</strong>g surfaces) represented by smaller <strong>in</strong>ner circles <strong>in</strong> <strong>the</strong> stereonet, lead to an enlargement<br />
of <strong>the</strong> grey-shaded region, which signifies an <strong>in</strong>creas<strong>in</strong>g number of potential slid<strong>in</strong>g planes. Slid<strong>in</strong>g blocks are<br />
term<strong>in</strong>ated ei<strong>the</strong>r by slope morphology, or by two sets of steeply dipp<strong>in</strong>g jo<strong>in</strong>ts.<br />
Fig. 12 (a) Markland test for s<strong>in</strong>gle plane slid<strong>in</strong>g at Spitz. (b) Markland test for s<strong>in</strong>gle plane slid<strong>in</strong>g at Dürnste<strong>in</strong>.<br />
(equal angle overlay, lower hemisphere, friction angle along discont<strong>in</strong>uities 35°)<br />
Regard<strong>in</strong>g <strong>the</strong> potential of wedge failure, <strong>the</strong> majority of <strong>the</strong> analysed <strong>in</strong>tersection l<strong>in</strong>es of <strong>the</strong> present<br />
discont<strong>in</strong>uity sets at Spitz as well as at Dürnste<strong>in</strong> are ei<strong>the</strong>r too steep, or too flat, so that wedge slid<strong>in</strong>g is<br />
unlikely <strong>in</strong> both cases. Similar results were achieved concern<strong>in</strong>g toppl<strong>in</strong>g failure.<br />
The basic friction angle estimated from tilt tests at Dürnste<strong>in</strong> is <strong>in</strong> <strong>the</strong> magnitude of 35-40° for dry, flat and<br />
smooth slickensides with limonitic coat<strong>in</strong>g without any <strong>in</strong>fill<strong>in</strong>gs. Tests under wet conditions showed that<br />
friction angles decreased at a magnitude of five degrees. In <strong>the</strong> case of <strong>the</strong> former quarry at Spitz, similar<br />
conditions can be assumed.<br />
At Spitz, block slid<strong>in</strong>g is fur<strong>the</strong>r favoured by sheet silicates sandwiched between <strong>the</strong> marble layers. A 0.5 m<br />
thick layer of biotite schist formed <strong>the</strong> slid<strong>in</strong>g plane for a 15 m thick marble complex dur<strong>in</strong>g <strong>the</strong> rockslide <strong>in</strong><br />
2002. While fissured and partly karstified marbles dra<strong>in</strong> very fast, <strong>the</strong> mica-rich layers function as an aquiclude.<br />
Penetrat<strong>in</strong>g water softens <strong>the</strong> rock and <strong>the</strong> friction angle decreases with <strong>in</strong>creas<strong>in</strong>g water content.<br />
In his back analysis of <strong>the</strong> 2002 rockslide/rock-<strong>mass</strong> fall, Wagner (2006, unpubl.) <strong>in</strong>vestigated <strong>the</strong> relationship<br />
between <strong>the</strong> failure surface´s shear strength and layer thickness accord<strong>in</strong>g to Barton (1971). Assum<strong>in</strong>g a<br />
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