Applicability of a joint constitutive model: correlation with field observations

Abstract This paper presents the results of numerical studies that illustrate the performance of a new joint constitutive model developed for the stability analysis of large-scale jointed rock masses. The joint model features the reduction of stiffness and strength due to joint initial opening and scale effect, which has been demonstrated by performing a series of direct shear tests. The study thus focuses on the model’s applicability to field-scale rock joints. The movement of a real rock slope is first investigated numerically where the mechanical behaviour of joints is represented by the Mohr–Coulomb model and the proposed joint model. The slope is appraised to be much less stable by the simulation using the developed joint model, which agrees more with the qualitative observation on the site. The response of jointed rock masses to excavation is also examined by simulating two underground rock structures where the mechanical behaviour of joints obeys the developed model in the numerical modelling. Predictions from numerical simulations are in good agreement with field monitoring data surrounding the caverns. Thus, the new joint constitutive law can be utilised to evaluate the stability of large-scale rock structures with sufficient capability.

[1]  Nick Barton,et al.  Engineering classification of rock masses for the design of tunnel support , 1974 .

[2]  Ivan Gratchev,et al.  Determination of joint roughness coefficient (JRC) for slope stability analysis: a case study from the Gold Coast area, Australia , 2013, Landslides.

[3]  Giovanni Grasselli,et al.  Constitutive law for the shear strength of rock joints based on three-dimensional surface parameters , 2003 .

[4]  N. Barton,et al.  Effects Of Block Size On The Shear Behavior Of Jointed Rock , 1982 .

[5]  B. Ladanyi,et al.  Simulation Of Shear Behavior Of A Jointed Rock Mass , 1969 .

[6]  Z. T. Bieniawski,et al.  Classification of Rock Masses for Engineering: The RMR System and Future Trends , 1993 .

[7]  Quansheng Liu,et al.  Mechanical Model for Predicting Closure Behavior of Rock Joints Under Normal Stress , 2014, Rock Mechanics and Rock Engineering.

[8]  Michael E. Plesha,et al.  Constitutive models for rock discontinuities with dilatancy and surface degradation , 1987 .

[9]  Pinnaduwa Kulatilake,et al.  Requirements for accurate quantification of self affine roughness using the roughness-length method , 1997 .

[10]  Erling Nordlund,et al.  Study of rock joints under cyclic loading conditions , 1993 .

[11]  J. Zhao,et al.  Joint surface matching and shear strength. Part B: JRC-JMC shear strength criterion , 1997 .

[12]  A. Malinverno A simple method to estimate the fractal dimension of a self‐affine series , 1990 .

[13]  J. Oh,et al.  A constitutive model for a laboratory rock joint with multi-scale asperity degradation , 2016 .

[14]  N. Barton,et al.  The shear strength of rock joints in theory and practice , 1977 .

[15]  Richard E. Goodman,et al.  Methods of Geological Engineering in Discontinuous Rocks , 1975 .

[16]  J. Oh,et al.  Experimental Studies on the Mechanical Behaviour of Rock Joints with Various Openings , 2016, Rock Mechanics and Rock Engineering.

[17]  B. Li Coupled Shear-Flow and Deformation Properties of Fractured Rock Mass , 2009 .

[18]  D. H. Kim,et al.  Back analysis of a natural jointed rock slope based on the photogrammetry method , 2015, Landslides.

[19]  J. Oh,et al.  Effect of opening on the shear behavior of a rock joint , 2010 .

[20]  J. Oh,et al.  A joint shear model incorporating small-scale and large-scale irregularities , 2015 .

[21]  L. Tham,et al.  Quantifying topography and closure deformation of rock joints , 2003 .

[22]  J. Zhao,et al.  Joint surface matching and shear strength part A: joint matching coefficient (JMC) , 1997 .

[23]  Q. Liu,et al.  Effect of contact state on the shear behavior of artificial rock joint , 2016, Bulletin of Engineering Geology and the Environment.

[24]  D. Cruden,et al.  ESTIMATING JOINT ROUGHNESS COEFFICIENTS , 1979 .

[25]  N. Barton,et al.  FUNDAMENTALS OF ROCK JOINT DEFORMATION , 1983 .

[26]  Ismet Canbulat,et al.  A Fractal Model for the Shear Behaviour of Large-Scale Opened Rock Joints , 2016, Rock Mechanics and Rock Engineering.

[27]  O. Stephansson,et al.  Use of the distinct element method to perform stress analysis in rock with non-persistent joints and to study the effect of joint geometry parameters on the strength and deformability of rock masses , 1992 .

[28]  Michael E. Plesha,et al.  An investigation of the mechanics of rock joints—Part II. Analytical investigation , 1993 .