2002
DOI: 10.1016/s1365-1609(02)00035-7
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Development of a local degradation approach to the modelling of brittle fracture in heterogeneous rocks

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Cited by 177 publications
(115 citation statements)
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“…The Weibull distribution function (Weibull 1939) is used to generate random distributions of the properties, as it has a simple structure and its applicability for modeling failure of brittle materials has been verified (Fang and Harrison 2002;Yang and Xu 2008;Gorjan and Ambrožič 2012). In this study, the fracture energy is considered as a random variable.…”
Section: Stochastic Approachmentioning
confidence: 99%
“…The Weibull distribution function (Weibull 1939) is used to generate random distributions of the properties, as it has a simple structure and its applicability for modeling failure of brittle materials has been verified (Fang and Harrison 2002;Yang and Xu 2008;Gorjan and Ambrožič 2012). In this study, the fracture energy is considered as a random variable.…”
Section: Stochastic Approachmentioning
confidence: 99%
“…The spacing of the stress-induced fractures depends on the magnitude of rock stresses and the strength of rock, as well as the material heterogeneity (Cai 2008). On the one hand, the present studies on slabbing failure of hard rocks mainly concentrate on the description of slabbing phenomenon and how to control slabbing failure in situ (Dowding and Andersson 1986;Fang and Harrison 2002;Martin et al 1997). On the other hand, most studies are concerned with shear failure of hard rock (Bieniawski 1967a, b, c;Brady and Brown 2004;Lockner et al 1991;Mogi 2007;Moore and Lockner 1995;Savage et al 1996) except for a few studies on splitting failure (Holzhausen and Johnson 1979;Horii and Nemat-Nasser 1986;Li Chunlin 1995;Wong et al 2006) in the laboratory compression tests.…”
Section: Introductionmentioning
confidence: 99%
“…sin u)/(1-sin u). According to the relationship of material parameters between Heok-Brown failure criterion and Mohr-Column failure criterion, the equivalent inner friction angle and cohesion of Mohr-Column failure criterion can be expressed with m and s of Heok-Brown failure criterion (Fang and Harrison 2002;Zhang et al 2015a):…”
Section: Elemental Constitutive Lawmentioning
confidence: 99%