Development of New Three-Dimensional Rock Mass Strength Criteria

被引:0
作者
Mohammad Hadi Mehranpour
Pinnaduwa H. S. W. Kulatilake
Ma Xingen
Manchao He
机构
[1] University of Arizona,Rock Mass Modeling and Computational Rock Mechanics Laboratories
[2] Utrecht University,HPT
[3] China University of Mining and Technology,Laboratory, Faculty of Geosciences
来源
Rock Mechanics and Rock Engineering | 2018年 / 51卷
关键词
Discrete element method (DEM); Particle flow code (PFC); Rock mass strength; Polyaxial compression test; Intermediate principal stress; Fracture tensor;
D O I
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中图分类号
学科分类号
摘要
Two new three-dimensional rock mass strength criteria are developed in this paper by extending an existing rock mass strength criterion. These criteria incorporate the effects of the intermediate principal stress, minimum principal stress and the anisotropy resulting from these stresses acting on the fracture system. In addition, these criteria have the capability of capturing the anisotropic and scale dependent behavior of the jointed rock mass strength by incorporating the effect of fracture geometry through the fracture tensor components. The new criteria are proposed after analyzing 284 numerical modeling results of the polyaxial, triaxial and biaxial compression tests conducted on the jointed rock blocks having one or two joint sets by the PFC3D software. Some of these simulation results were compared with experimental results to validate the developed PFC3D model that was used for numerical modeling of jointed blocks. In this research to have several samples with the same properties a synthetic rock material that is made out of a mixture of gypsum, sand and water was used. Altogether, 12 joint systems were chosen; some of them had one joint set and the rest had two joint sets. Joint sets have different dip angles varying from 15° to 45° at an interval of 15° with dip directions of 30° and 75° for the two joint sets. Each joint set also has three persistent joints with the joint spacing of 42 mm in a cubic sample of size 160 mm. The minimum and intermediate principal stress combination values were chosen based on the uniaxial compressive strength (UCS) value of the modeled intact synthetic rock. The minimum principal stress values were chosen as 0, 0.2, 0.4 and 0.6 of the UCS. For each minimum principal stress value, the intermediate principal stress value varies starting at the minimum principal stress value and increasing at an interval of 0.2 of the UCS until it is slightly lower than the strength of the sample under the biaxial loading condition with the same minimum principal stress value. To express the new rock mass strength criteria, it was also necessary to determine the intact rock strengths under the same confining stress combinations mentioned earlier. Therefore, the intact rock was also modeled for all three compression tests and the intact rock strengths were found for 33 different minimum and intermediate principal stress combinations.
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页码:3537 / 3561
页数:24
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共 129 条
[11]  
Barton NR(1992)’for intact rocks Eng computations 9 101-113
[12]  
Barton N(1979)Numerical modelling of discontinua Geotechnique 29 47-65
[13]  
Lien R(2016)A discrete numerical model for granular assemblies J Geophys Res Solid Earth 121 2361-2381
[14]  
Lunde J(2004)Evolution of stress-induced borehole breakout in inherently anisotropic rock: Insights from discrete element modeling Eng Geol 74 129-138
[15]  
Bekaert A(2015)Application of slightly overlapped circular particles assembly in numerical simulation of rocks with high friction angles Eng Geol 190 17-32
[16]  
Maghous S(2011)Mechanical behavior of rock-like jointed blocks with multi-non-persistent joints under uniaxial loading: a particle mechanics approach Int J Rock Mech Min Sci 48 187-198
[17]  
Bieniawski ZT(2016)Semi-automatic extraction of rock mass structural data from high resolution LIDAR point clouds Int J Geomech 17 04016067-16
[18]  
Chiu CC(1994)Development of a new three-dimensional coal mass strength criterion ISRM News J 2 4-492
[19]  
Wang TT(2014)Strength of rock and rock masses J Rock Mech Geot Eng 6 486-472
[20]  
Weng MC(2007)A simplified approach to directly consider intact rock anisotropy in Hoek–Brown failure criterion Eng Anal Bound Elem 31 458-864