1967
DOI: 10.1016/0148-9062(67)90046-0
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Failure of rocks under tensile conditions

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Cited by 261 publications
(107 citation statements)
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“…the reduction in volume for a given vertical stress. This proposition also seems feasible if one envisages a sand particle bonded by cement to other particles-the cement will increase the contact area, which would reduce the induced tensile stress [13]. With this in mind, a final alternative configuration is presented with the aim of reproducing the behaviour of cemented sand in compression, in which bond breakage must precede any particle breakage.…”
Section: Inter-particle Bondingmentioning
confidence: 99%
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“…the reduction in volume for a given vertical stress. This proposition also seems feasible if one envisages a sand particle bonded by cement to other particles-the cement will increase the contact area, which would reduce the induced tensile stress [13]. With this in mind, a final alternative configuration is presented with the aim of reproducing the behaviour of cemented sand in compression, in which bond breakage must precede any particle breakage.…”
Section: Inter-particle Bondingmentioning
confidence: 99%
“…Although the stresses in a spherical particle vary as a function of position within the volume of the particle [13,14], the simplification of using the average octahedral shear stress provides a simple criterion to facilitate breakage taking into account multiple contacts and different contact forces on a particle surface while avoiding the use of agglomerates. For PFC3D [15], for a sphere compressed diametrically between two walls, the value of q generated using the above equation is equivalent to:…”
Section: Numerical Modelmentioning
confidence: 99%
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“…These studies reviewed again several other works that were assessing the strength of irregular shaped particles. Most studies concluded that the highest tensile stress occurs in the centre of the particle and the strength of the material is given by the load at failure divided by the diameter squared [30,31] as presented in Tab. 1.…”
Section: Strength Calculation Of Brittle Spheres Under Uniaxial Comprmentioning
confidence: 99%
“…Following Jaeger [3], McDowell [4] measured the tensile strength of sand grains by diametral compression between flat platens as σ = F / d 2 , and showed that the stresses at failure for a given particle size satisfied a Weibull distribution of strengths. These distributions were described by a characteristic value of strength, σ0 and a Weibull modulus, m. In PFC3D, the value of octahedral shear stress, q induced in a particle compressed diametrically between two walls is proportional to F / d 2 [2]; hence, McDowell and de Bono [1] assumed that for a particle under multiple contacts, the particle would break if the octahedral shear stress was greater than or equal to its strength, where the strengths of the particles satisfy a Weibull distribution of q values.…”
Section: Introductionmentioning
confidence: 99%