Rock Mechanics I Course CEE9577. Properties of Rocks



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Rock Mechanics I Course CEE9577 Properties of Rocks

Rock as an Engineering Material Rock as an Engineering Material It differs from other engineering materials in that it contains discontinuities such as joints, bedding planes, folds, shear zones and faults which render its structure discontinuous It could be broadly classified into two categories according to the scale and its influence on the overall behaviour of the rock mass Intact Rock Continuum of polycrystalline y solid between continuities consisting of an aggregate of minerals or grains. Its properties are governed by the physical properties of the materials of which it is composed of and the manner in which they are bonded to each other Rock Mass The in-situ medium which comprises intact rock blocks separated by discontinuities. Rock masses are generally discontinuous and often have heterogeneous and anisotropic properties.

Simplified Representation of Transition from Intact Rock to Heavily Jointed Rock Mass Simplified representation of transition from intact rock to heavily jointed rock mass due to scale effect (after Hoek, 1995)

Geological Classification of Intact Rock Geological Classification of Intact Rock (a) Intact t Rock - Rock-forming minerals Rock are composed of minerals. The common rock forming minerals are: Oth Orthoclase felspar Plagioclase felspar Quartz Muscovite Biotite Hornblende Augite Olivine Calcite Dolomite Kaolinite Hematite

Common Rock Forming Minerals

Intact Rock Elementary Rock Classification (b) Intact Rock Elementary Rock Classification Intact rocks are classified into three (3) main groups according to processes by which they are formed: Igneous Rocks formed by crystallization of molten magma. Mode of crystallization at depth or by extrusion (rising from depth) and the rate of cooling affect the rock structure and crystal size Metamorphic Rocks formed as a result of metamorphism which is the solid state conversion of pre-existing rocks by temperature, pressure or chemical changes Sedimentary Rocks sedimentary rocks are formed from the Sedimentary Rocks sedimentary rocks are formed from the consolidation of sediments. As a result of this process, sedimentary rocks almost invariably possess a distinct stratified, or bedded structure

Geological Classification of Igneous Rocks Geological Classification of Igneous Rocks

Igneous Rocks in Thin Sections

Mafic Igneous Rocks Mafic minerals are usually dark in colour with high s..g (>3)

Felsic Igneous Rocks Felsic minerals are lighter in colour with lower s.g. (<3)

Geological Classification of Metamorphic Rocks Geological Classification of Metamorphic Rocks

Metamorphic Rocks in Thin Sections

Geological Classification of Sedimentary Rocks Geological Classification of Sedimentary Rocks

Sedimentary Rocks in Thin Sections

Engineering Classification of Intact Rocks Engineering Classification of Intact Rocks The engineering classification of intact rocks is based of strength and/or deformation properties p of the rock. According to the classification system recommended by the International Society of Rock Mechanics (ISRM 1978c), rock may range from extremely weak to extremely strong depending on the unconfined compressive strength (or Point Load Strength Index) or approximate field identification.

Engineering Classification of Rocks by Strength

Engineering Classification of Intact Rocks by Strength and Deformation Properties Engineering Classification of Intact Rocks by Strength and Deformation Properties (After Deere and Miller, 1966)

Index Properties of Intact Rocks Index Properties of Intact t Rocks Index properties of rocks are generally determined in the laboratory or in the field to provide an initial quantitative description of the rocks. They can be used to estimate the mechanical and hydraulic properties of the rocks. However, determination of the index properties could not replace detailed characterization of the rocks.

Common Laboratory Index Tests for Rock Unconfined (uniaxial) compression Primary index test for strength and deformability of intact rock; required input to rock mass classification systems. Point load test Indirect method to determine unconfined compressive (UC) strength; can be performed in the field on core pieces unsuitable for UC tests Water content Indirect indication of porosity of intact rock or clay content of sedimentary rock. Unit weight and total porosity Indirect indication of weathering and soundness. Splitting strength of rock Indirect method to determine the tensile strength of (Brazilian tensile strength method) intact rock. Durability (Slake durability) Index of weatherability of rock exposed in excavations. Specific gravity of solids Indirect indication of soundness of rock intended for use as riprap. Rebound number Index of relative hardness of intact rock cores. Permeability Intact rock (no joints or major defects). Petrographic examination Performed on representativecores of each significant lithologic unit. Specific gravity and absorption Indirect indication of soundness and deformability

Typical Porosity Values of Intact Rocks Porosity (n) ratio of void or pore volume, Vv to the total volume, V of the rock. It is dimensionless and varies significantly for different rock types or even for the same rock type due to different factors such as grain size distribution, ib ti grain shape, depth and pressure n = Vv/V

Point Load Strength Index The Point Load Strength Index is often used to provide a quick assessment of the uniaxial tensile and compressive strength of the rock and can easily be determined in the field or laboratory on rock lumps or cored samples. Fig. 4.1

Determination of Point Load Strength Index Note: N-size core is 50mm dia.

Determination of Uniaxial Tensile Strength from Point Load Strength Index

Correlation Between Point Load Strength Index and Uniaxial Compressive Strength

Typical Values of Schmidt Hammer Rebound Numbers and Variation of Point Load Index Typical Values of L-type Schmidt Hammer Rebound Numbers and Variation of Point Load Index with Schmidt Hammer Rebound Number

Dynamic Elastic Constants The dynamic elastic constants of a solid material can be determined by measuring the propagation velocities of the material. For an isotropic solid, there are two types of body or free medium waves: a longitudinal or compression wave which travels with velocity Vp a shear or trasverse wave which travels with velocity Vs These velocities are related to the elastic constants by E = Modulus of elasticity, G = Modulus of rigidity (or Shear modulus) ν= Poisson s ratio, g = gravitational acceleration, γ= Unit weight of the material

Dynamic Elastic Constants G can be determined from the shear wave velocity, Vs,without the knowledge of the Poisson s ratio, ν. However the determination of the Elastic modulus E requires the value of ν. Based on the relationship: lti Both the E and νcan be determined by the following equation: Also from the relationship The bulk modulus K can be determined

Range of P wave velocity and S Wave Velocity of Intact Rocks Range of P wave velocity and S Wave velocity of Intact Rocks

Variation of P Wave Velocity with Porosity and Density V i ti f P W Variation of P Wave Velocity with Porosity and Density

Variation of Point Loand Index with P Wave Velocity and Porosity Variation of Point Load Index with P Wave Velocity and Porosity

Weathering Grade of Rock Mass

Weathering State of Rock Shown in Rock Cores Completely weathered Highly weathered Moderately weathered Slightly weathered Fresh

Schematic Profile and Descriptions of Weathering in Rock

Weathering Indices for Granite and Relationship between Weathering and RQD

Total Porosity and Dry Density of Granitic Rocks at Different Weathering Stages

Jointing and Hydraulic Conductivity of Rock Formations in the Niagara Escarpment Niagara Area

Average Physical and Mechanical Properties of Rock Formations in the Niagara Escarpment Niagara Area