Kinematics and internal deformation of granular slopes: insights from discrete element modeling

The kinematics and internal deformation of a failure mass during the flow-like moving off a slope were monitored and quantified with the particle flow method in this study. Two kinds of cases were investigated, noncohesive and cohesive granular slopes. Three different internal friction angles and cohesive strengths were considered to systematically investigate their effect on the kinematics and internal deformation of the failure mass. We analyzed the movement within the failure mass and concluded that the mass moves downwards in an undulating pattern. The slope surface topography changes from a straight line to curved lines with slope breaks in a convex geometry. In addition, dilatation within the failure mass, which deforms internally and heterogeneously, is strongly dependent on its mechanical properties. A larger mass moves downslope, and the mass moves faster and further in the model with lower internal friction and cohesion. The internal friction and cohesion have a positive impact on porosity and two-dimensional (or volumetric in 3D) strain within the failure mass.

[1]  Quantum Monte Carlo method for models of molecular nanodevices , 2005, cond-mat/0505291.

[2]  P. Cleary,et al.  Large-scale landslide simulations : global deformation, velocities and basal friction , 1995 .

[3]  Fabio Gabrieli,et al.  Micromechanical modelling of erosion due to evaporation in a partially wet granular slope , 2012 .

[4]  E. Bromhead STABILITY OF SLOPES , 1986 .

[5]  Todd R. Davies,et al.  Influence of runout‐path material on emplacement of the Round Top rock avalanche, New Zealand , 2009 .

[6]  J. Sheikh,et al.  Reappearance of the pairing correlations at finite temperature , 2005, nucl-th/0505038.

[7]  M. Bennett,et al.  Development of characteristic volcanic debris avalanche deposit structures: New insight from distinct element simulations , 2010 .

[8]  Kyoji Sassa,et al.  Failure process and hydrologic response of a two layer physical model: Implications for rainfall-induced landslides , 2006 .

[9]  P. A. Cross,et al.  Lecture notes in Earth sciences: Vol. 12. S. Turner (Editor), Applied Geodesy VIII, Springer, Berlin, F.R.G., 1987, 393pp, DM78.00, ISBN 3 540 182195 , 1989 .

[10]  Jean-Pierre Vilotte,et al.  Spreading of a granular mass on a horizontal plane , 2004 .

[11]  J. N. Hutchinson,et al.  A review of the classification of landslides of the flow type , 2001 .

[12]  Oldrich Hungr,et al.  Numerical modelling of the motion of rapid, flow-like landslides for hazard assessment , 2009 .

[13]  G. Barla,et al.  Experimental Analysis and Micromechanical Modelling of Dry Granular Flow and Impacts in Laboratory Flume Tests , 2008 .

[14]  Matthew R. Bennett,et al.  Analyses on granular mass movement mechanics and deformation with distinct element numerical modeling: implications for large-scale rock and debris avalanches , 2009 .

[15]  Peter A. Cundall,et al.  Numerical experiments on rough joints in shear using a bonded particle model , 2000 .

[16]  P. Frattini,et al.  GRANULAR FLOWS AND NUMERICAL MODELLING OF LANDSLIDES , 2001 .

[17]  The Institution of Mining and Metallurgy , 1956, Nature.

[18]  Luciano Picarelli,et al.  Mechanical Aspects of Flow-Like Movements in Granular and Fine Grained Soils , 2008 .

[19]  O. Hungr Simplified models of spreading flow of dry granular material , 2008 .

[20]  N. Cardozo,et al.  SSPX: A program to compute strain from displacement/velocity data , 2009, Comput. Geosci..

[21]  Gert Lube,et al.  Collapses of two-dimensional granular columns. , 2005, Physical review. E, Statistical, nonlinear, and soft matter physics.

[22]  Jyr-Ching Hu,et al.  The Tsaoling landslide triggered by the Chi-Chi earthquake, Taiwan: Insights from a discrete element simulation , 2009 .

[23]  E. Hoek,et al.  Rock slope engineering , 1974 .

[24]  Dwayne D. Tannant,et al.  Numerical analysis of the stability of heavily jointed rock slopes using PFC2D , 2003 .

[25]  Jordi Corominas,et al.  The angle of reach as a mobility index for small and large landslides , 1996 .

[26]  B. Imre Numerical slope stability simulations of the northern wall of eastern Candor Chasma (Mars) utilizing a distinct element method , 2004 .

[27]  Ha H. Bui,et al.  Lagrangian meshfree particles method (SPH) for large deformation and failure flows of geomaterial using elastic–plastic soil constitutive model , 2008 .

[28]  Oldrich Hungr,et al.  A model for the runout analysis of rapid flow slides, debris flows, and avalanches , 1995 .

[29]  P. Cundall,et al.  A bonded-particle model for rock , 2004 .

[30]  P. Cundall,et al.  A discrete numerical model for granular assemblies , 1979 .

[31]  David Hansen,et al.  The angle of reach as a mobility index for small and large landslides: Discussion , 1996 .

[32]  Lydie Staron,et al.  Mobility of long-runout rock flows: a discrete numerical investigation , 2008 .

[33]  Yonghong Niu,et al.  A sliding block model for the runout prediction of high-speed landslides , 2001 .

[34]  E. J. Hinch,et al.  Study of the collapse of granular columns using two-dimensional discrete-grain simulation , 2005, Journal of Fluid Mechanics.

[35]  D. Chan,et al.  A model for geotechnical analysis of flow slides and debris flows , 2010 .