Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
7206690 | International Journal of Rock Mechanics and Mining Sciences | 2014 | 6 Pages |
Abstract
An analytical solution for calculating the probability of failure of rock slopes against planar sliding is proposed. The method in based on the theory of random fields accounting for the influence of spatial variability on slope reliability. In this framework, both the cohesion and friction coefficient along a discontinuity are treated as Gaussian random fields which are fully described by their mean values (μc,μtanÏ), standard deviations (Ïc,ÏtanÏ), spatial correlation lengths (θc,θtanÏ), and the parameters (ÏcâtanÏ,θcâtanÏ) which account for the cross-correlation between cohesion and coefficient of friction. As shown by the examples presented herein, the spatial correlation of shear strength can have an important influence on slope performance expressed by the probability of failure. This is a significant observation, since ignoring the influence of spatial correlation in design may lead to unconservative estimations of slope reliability.
Related Topics
Physical Sciences and Engineering
Earth and Planetary Sciences
Geotechnical Engineering and Engineering Geology
Authors
Elias Gravanis, Lysandros Pantelidis, D.V. Griffiths,