2011Rock and Soil MechanicsRequires access

Study of deformations of surrounding rock of tunnel based on Hoek-Brown criterion

Sheng‐Qi Yang

Open publisher page 3 citations

Abstract

In many practical situations,for instance,in jointed rock mass,linear M-C yield criterion may not be justified and a nonlinear Hoek-Brown yield criterion would be more appropriate,so it is necessary to attempt to calculate deformation of tunnel by the criterion. The surrounding rock is divided into three zones: elastic zone,strain softening zone and plastic flow zone. Theoretical derivation on deformation is carried out by Hoek-Brown criterion and non-associated flow rule. Parameters of surrounding rock in strain softening zone are variable and they depend on the plastic deformation of this zone,so it's difficult to derive the analytical solution for stress in this zone. Runge-Kutta method is used to carry out numerical calculation and the radiuses of strain softening zone and plastic flow zone are calculated. Finally,the deformations of tunnel are calculated. It is demonstrated by an example that the results calculated by the method in this paper and Carranza-Torres's method are almost the same when strain softening zone and plastic flow zone are not be considered. Furthermore,it is demonstrated by the other example that dilation angle affects deformation more severely when in-situ stress becomes greater.

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What this paper is about

In many practical situations,for instance,in jointed rock mass,linear M-C yield criterion may not be justified and a nonlinear Hoek-Brown yield criterion would be more appropriate,so it is necessary to attempt to calculate deformation of tunnel by the criterion. The surrounding rock is divided into three zones: elastic zone,strain softening zone and plastic flow zone. Theoretical derivation on deformation is carried out by Hoek-Brown criterion and non-associated flow rule. Parameters of surrounding rock in strain softening zone are variable and they depend on the plastic deformation of this zone,so it's difficult to derive the analytical solution for stress in this zone. Runge-Kutta method is used to carry out numerical calculation and the radiuses of strain softening zone and plastic flow zone are calculated. Finally,the deformations of tunnel are calculated. It is demonstrated by an example that the results calculated by the method in this paper and Carranza-Torres's method are almost the same when strain softening zone and plastic flow zone are not be considered. Furthermore,it is demonstrated by the other example that dilation angle affects deformation more severely when in-situ stress becomes greater.

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Available abstract

In many practical situations,for instance,in jointed rock mass,linear M-C yield criterion may not be justified and a nonlinear Hoek-Brown yield criterion would be more appropriate,so it is necessary to attempt to calculate deformation of tunnel by the criterion. The surrounding rock is divided into three zones: elastic zone,strain softening zone and plastic flow zone. Theoretical derivation on deformation is carried out by Hoek-Brown criterion and non-associated flow rule. Parameters of surrounding rock in strain softening zone are variable and they depend on the plastic deformation of this zone,so it's difficult to derive the analytical solution for stress in this zone. Runge-Kutta method is used to carry out numerical calculation and the radiuses of strain softening zone and plastic flow zone are calculated. Finally,the deformations of tunnel are calculated. It is demonstrated by an example that the results calculated by the method in this paper and Carranza-Torres's method are almost the same when strain softening zone and plastic flow zone are not be considered. Furthermore,it is demonstrated by the other example that dilation angle affects deformation more severely when in-situ stress becomes greater.

Key concepts: Softening, Geotechnical engineering, Geology, Deformation (meteorology), Dilation (metric space), Rock mass classification, Plasticity, Flow (mathematics)

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