Technical Papers
Mar 9, 2017

Axisymmetric Failure Mechanism of a Deep Cavity in Layered Soils Subjected to Pore Pressure

Publication: International Journal of Geomechanics
Volume 17, Issue 8

Abstract

To investigate the roof stability of deep cavities in layered soils, an axisymmetric failure mechanism based on the existing mechanism is proposed. Because deep cavities are generally under the water table, the adverse effects of pore pressure are taken into account. Limit analysis of the failure mechanism was conducted on the basis of the nonlinear power-law failure criterion, and upper-bound solutions of the failure curve were obtained. The procedure for the numerical calculation of the failure mechanism is proposed and the consistency of the failure mechanism is demonstrated. The roof failure involving two soil layers is discussed in detail to explain thoroughly the roof stability of deep cavities and tunnels in layered soils.

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Acknowledgments

Financial support was received from the National Basic Research 973 Program of China (Grant 2013CB036004) and the National Natural Science Foundation (Grant 51378510) for the preparation of this paper. This financial support is greatly appreciated.

References

Chen, W. F. (1975). Limit analysis and soil plasticity, Elsevier Scientific, New York.
Drucker, D. C., Prager, W., and Greenberg, H. J. (1952). “Extended limit design theorems for continuous media.” Q. Appl. Math., 9(4), 381–389.
Fraldi, M., and Guarracino, F. (2009). “Limit analysis of collapse mechanisms in cavities and tunnels according to the Hoek-Brown failure criterion.” Int. J. Rock Mech. Min. Sci., 46(4), 665–673.
Fraldi, M., and Guarracino, F. (2010). “Analytical solutions for collapse mechanisms in tunnels with arbitrary cross sections.” Int. J. Solids Struct., 47(2), 216–223.
Fraldi, M., and Guarracino, F. (2011). “Evaluation of impending collapse in circular tunnels by analytical and numerical approaches.” Tunnelling Underground Space Technol., 26(4), 507–516.
Han, S., Gong, J. X., and Zhang, Y. Q. (2016). “Earth pressure of layered soil on retaining structures.” Soil Dyn. Earthquake Eng., 83(Apr), 33–52.
Hirai, H. (2012). “A Winkler model approach for vertically and laterally loaded piles in nonhomogeneous soil.” Int. J. Numer. Anal. Methods Geomech., 36(17), 1869–1897.
Hirai, H. (2014). “Settlement analysis of rectangular piles in nonhomogeneous soil using a Winkler model approach.” Int. J. Numer. Anal. Methods Geomech., 38(12), 1298–1320.
Hirai, H. (2015). “Analysis of rectangular piles subjected to lateral loads in nonhomogeneous soil using a Winkler model approach.” Int. J. Numer. Anal. Methods Geomech., 39(9), 937–968.
Huang, F., and Yang, X. L. (2011). “Upper bound limit analysis of collapse shape for circular tunnel subjected to pore pressure based on the Hoek-Brown failure criterion.” Tunnelling Underground Space Technol., 26(5), 614–618.
Leca, E., and Dormieux, L. (1990). “Upper and lower bound solutions for the face stability of shallow circular tunnels in frictional material.” Géotechnique, 40(4), 581–606.
Mollon, G., Dias, D., and Soubra, A. H. (2009). “Probabilistic analysis and design of circular tunnels against face stability.” Int. J. Geomech., 237–249.
Mollon, G., Dias, D., and Soubra, A. H. (2010). “Probabilistic analysis and design of circular tunnels in homogeneous soil using response surface methodology.” J. Geotech. Geoenviron. Eng., 135(9), 1314–1325.
Pan, Q. J., and Dias, D. (2016). “Face stability analysis for a shield-driven tunnel in anisotropic and nonhomogeneous soils by the kinematical approach.” Int. J. Geomech., 16(3), 04015076.
Subrin, D., and Wong, H. (2002). “Tunnel face stability in frictional material: A new 3D failure mechanism.” C. R. Mec., 330(7), 513–519.
Sun, Z. B., and Liang, Q. (2013). “Back analysis of general slope under earthquake forces using upper bound theorem.” J. Central South Univ., 20(11), 3274–3281.
Sun, Z. B., and Qin, C. B. (2014). “Stability analysis for natural slope by kinematical approach.” J. Central South Univ., 21(4), 1546–1553.
Viratjandr, C., and Michalowski, R. L. (2006). “Limit analysis of submerged slopes subjected to water drawdown.” Can. Geotech. J., 43(8), 802–814.
Yang, X. L., and Huang, F. (2011). “Collapse mechanism of shallow tunnel based on nonlinear Hoek-Brown failure criterion.” Tunnelling Underground Space Technol., 26(6), 686–691.
Yang, X. L., and Huang, F. (2013). “Three-dimensional failure mechanism of a rectangular cavity in a Hoek-Brown rock medium.” Int. J. Rock Mech. Min. Sci., 61(Jul), 189–195.
Yang, X. L., and Yan, R. M. (2015). “Collapse mechanism for deep tunnel subjected to seepage force in layered soils.” Geomech. Eng., 8(5), 741–756.
Zhang, D., Huang, H., Hu, Q., and Jiang, F. (2015). “Influence of multi-layered soil formation on shield tunnel lining behavior.” Tunnelling Underground Space Technol., 47(Mar), 123–135.
Zhang, X. J., and Chen, W. F. (1987). “Stability analysis of slopes with general nonlinear failure criterion.” Int. J. Numer. Anal. Methods Geomech., 11(1), 33–50.

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Published In

Go to International Journal of Geomechanics
International Journal of Geomechanics
Volume 17Issue 8August 2017

History

Received: Aug 2, 2016
Accepted: Dec 20, 2016
Published online: Mar 9, 2017
Published in print: Aug 1, 2017
Discussion open until: Aug 9, 2017

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Authors

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Professor, School of Civil Engineering, Central South Univ., Hunan 410075, China (corresponding author). E-mail: [email protected]
Master student, School of Civil Engineering, Central South Univ., Hunan 410075, China. E-mail: [email protected]

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