ISRM Suggested Method for Laboratory Determination of the Shear Strength of Rock Joints: Revised Version
ISRM Suggested Method for Laboratory Determination of the Shear Strength of Rock Joints: Revised Version
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DOI:
10.1007/s00603-013-0519-z
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发表时间:
2014-01-01
影响因子:
6.2
通讯作者:
Jiang Yujing
中科院分区:
文献类型:
--
作者:
Muralha, Jose;Grasselli, Giovanni;Jiang Yujing
The term ‘discontinuity’refers to any mechanical break in a rock mass with negligible tensile strength (Priest 1993). Discontinuities can be geologic in origin (ie, faults, bedding, schistosity, cleavage planes, and foliations) or anthropogenic in origin (ie, blast-induced, stress-induced, or hydraulic-induced fractures). Regardless of their origin, discontinuities play a significant role in the behavior of rock masses and, consequently, in the behavior of several rock engineering projects involving slopes, surface excavations and underground openings such as tunnels or caverns. Discontinuity-induced failures in rock masses are a major hazard in civil and mining engineering projects as they are responsible for many accidents and costly construction/production delays. Assessing the risk posed by these blocky systems to a particular project requires the evaluation of the shear strength of the rock discontinuities. Estimates of shear strength can be obtained through shear testing. The best shear strength estimates are obtained from in situ direct shear tests as they inherently account for any possible scale effect (Barla et al. 2011; Alonso et al. 2011). However, due to the duration and cost of such tests, it is common practice to perform laboratory direct shear tests on relatively small discontinuity samples instead. Conventionally, direct shear testing has been conducted with a constant normal load applied to the discontinuity plane. While this boundary condition is appropriate for a class of engineering problems involving the sliding of rock blocks near the ground surface (eg, rock slope stability and surface excavation stability), there is class of problems where the normal stress may not remain constant as sliding occurs. Namely, any time the dilation of a discontinuity is constrained while sliding (eg, around an underground excavation), the normal stress on the sliding surface may vary. For this class of problems, a constant normal stiffness boundary condition is more appropriate for direct shear testing (Johnston and Lam 1989; Leichnitz 1985).