Influences of nonassociated flow rules on three-dimensional seismic stability of loaded slopes

N. Ganjian , F. Askari , O. Farzaneh

Journal of Central South University ›› 2010, Vol. 17 ›› Issue (3) : 603 -611.

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Journal of Central South University ›› 2010, Vol. 17 ›› Issue (3) : 603 -611. DOI: 10.1007/s11771-010-0529-x
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Influences of nonassociated flow rules on three-dimensional seismic stability of loaded slopes

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Abstract

The influences of soil dilatancy angle on three-dimensional (3D) seismic stability of locally-loaded slopes in nonassociated flow rule materials were investigated using a new rotational collapse mechanism and quasi-static coefficient concept. Extended Bishop method and Boussinesq theorem were employed to establish the stress distribution along the rupture surfaces that are required to obtain the rate of internal energy dissipation for the nonassociated flow rule materials in rotational collapse mechanisms. Good agreement was observed by comparing the current results with those obtained using the translational or rotational mechanisms and numerical finite difference method. The results indicate that the seismic stability of slopes reduces by decreasing the dilatancy angle for nonassociated flow rule materials. The amount of the mentioned decrease is more significant in the case of mild slopes in frictional soils. A nearly infinite slope under local loading, whether its critical failure surface is 2D or 3D, not only depends on the magnitude of the external load, but also depends on the dilatancy angle of soil and the coefficient of seismic load.

Keywords

3D slope stability / failure analysis / nonassociated flow rule

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N. Ganjian, F. Askari, O. Farzaneh. Influences of nonassociated flow rules on three-dimensional seismic stability of loaded slopes. Journal of Central South University, 2010, 17(3): 603-611 DOI:10.1007/s11771-010-0529-x

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References

[1]

HovlandH. J.. Three-dimensional slope stability analysis [J]. Journal of Geotechnical and Geoenvironmental Engineering, 1977, 103(9): 971-986

[2]

ChenR. H., ChameauJ. L.. Three-dimensional limit equilibrium analysis of slopes [J]. Geotechnique, 1982, 32(1): 31-40

[3]

UgaiK.. Three-dimensional slope stability analysis of vertical cohesive slopes [J]. Soils and Foundations, 1985, 25(3): 41-48

[4]

HungrO.. An extension of Bishop’s simplified method of slope stability analysis to three dimensions [J]. Geotechnique, 1987, 37(1): 113-117

[5]

GigerM. W., KrizekR. J.. Stability analysis of vertical cut with variable corner angle [J]. Soils and Foundations, 1975, 15(2): 63-71

[6]

LeshchinskyD., BakerR., SilverM. L.. Three-dimensional analysis of slope stability [J]. International Journal for Numerical and Analytical Methods in Geomechanics, 1985, 9(3): 199-223

[7]

MichalowskiR. L.. Three-dimensional analysis of locally loaded slopes [J]. Geotechnique, 1989, 39(1): 27-38

[8]

FarzanehO., AskariF.. 3D Analysis of nonhomogenous slopes [J]. Journal of Geotechnical and Geoenviromental Engineering, 2003, 129(2): 137-145

[9]

BuhanP., GarnierD.. Three-dimensional bearing capacity analysis of a foundation near a slope [J]. Soil and Foundations, 1998, 38(3): 153-163

[10]

DavisE. H.Theories of plasticity and the failure of soil masses [M], 1968, London, Butteworks: 341-380

[11]

YinJ. H., WangY. J., SelvaduraiA. P. S.. Influence of nonassociation on bearing capacity of a strip footing [J]. Journal of Geotechnical and Geoenviromental Engineering, 2001, 127(11): 985-989

[12]

WangY. J., YinJ. H., LeeC. F.. The influence of a non-associated flow rule on the calculation of the factor of safety of the soil slopes [J]. International Journal for Numerical and Analytical Methods in Geomechanics, 2001, 25(13): 1351-1359

[13]

KumarJ.. Stability factors for slopes with nonassociated flow rule using energy consideration [J]. International Journal of Geomechanics, 2004, 4(4): 264-272

[14]

YangX.-l., GuoN.-z., ZhaoL.-h., ZouJ.-feng.. Influence of nonassociated flow rules on seismic bearing capacity factors of strip footing on soil slope by energy dissipation method [J]. Journal of Central South University of Technology, 2007, 14(6): 842-847

[15]

YangX.-l., SuiZ.-rong.. Seismic failure mechanisms for loaded slopes with associated and nonassociated flow rules [J]. Journal of Central South University of Technology, 2008, 15(3): 276-279

[16]

GenM., ChengR.Genetic algorithms and engineering design [M], 1997, New York, John Wiley & Sons, Inc.

[17]

DrescherA., DetournayC.. Limit load in translational failure mechanisms for associated and nonassociated materials [J]. Geotechnique, 1993, 43(3): 443-456

[18]

BishopA. W.. The use of slip circle in the stability analysis of slopes [J]. Geotechnique, 1955, 5(1): 7-17

[19]

StarkT. D., EidH. T.. Performance of three-dimensional slope stability methods in practice [J]. Journal of Geotechnical and Geoenviromental Engineering, 1998, 124(11): 1049-1060

[20]

CANEPA Y, DESPRESLES D. Catalogue des essays de chargement de fondations superficielles realises sur sites par les L.P.C. [R]. F.A.E.R., 1.17.02.9, Internal Report 8622. Melum, 1990. (in French)

[21]

WeiW. B., ChengY. M., LiL.. Three-dimensional slope failure analysis by the strength reduction and limit equilibrium methods [J]. Computers and Geotechnics, 2009, 36(1/2): 70-80

[22]

ITASCA 2000.FLAC3D [M]. Version 2.1, 2000, Houston, Itasca Consulting Group Inc.

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