2022
DOI: 10.3390/app12168041
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Simulation of the Fracturing Process of Inclusions Embedded in Rock Matrix under Compression

Abstract: Typical parallel fractures are often observed in the outcrops of inclusions in the field. To reveal the failure mechanism of inclusions embedded in rock matrix, a series of heterogeneous models are established and tested based on the damage mechanics, statistical strength theory, and continuum mechanics. The results show that, with the spacing between two adjacent fractures decreasing, the stress is firstly transferred from negative to positive, then from positive to negative. Stress transition is profound for… Show more

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Cited by 12 publications
(4 citation statements)
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“…The numerical simulations of the layered shale samples under uniaxial and triaxial compression were carried out using the RFPA method 33‐35 based on the statistical strength theory, damage mechanics and continuum theory. By introducing the heterogeneity coefficient to characterize the heterogeneity of rock material, it can simulate the redistribution of the stress field and the induced creation and evolution of microfractures 36‐38 . It has been applied to numerically reproduce the gradual failure process of rock material by many researchers 39‐41 .…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…The numerical simulations of the layered shale samples under uniaxial and triaxial compression were carried out using the RFPA method 33‐35 based on the statistical strength theory, damage mechanics and continuum theory. By introducing the heterogeneity coefficient to characterize the heterogeneity of rock material, it can simulate the redistribution of the stress field and the induced creation and evolution of microfractures 36‐38 . It has been applied to numerically reproduce the gradual failure process of rock material by many researchers 39‐41 .…”
Section: Methodsmentioning
confidence: 99%
“…By introducing the heterogeneity coefficient to characterize the heterogeneity of rock material, it can simulate the redistribution of the stress field and the induced creation and evolution of microfractures. [36][37][38] It has been applied to numerically reproduce the gradual failure process of rock material by many researchers. [39][40][41] Compared with the traditional finite element method, the RFPA method has three main characteristics: (I) The heterogeneity of rock material can be considered, and the nonlinear deformation and failure process of rock material can be simulated on the basis of the elastobrittle-plastic constitutive model.…”
Section: Theoretical Principlesmentioning
confidence: 99%
“…Owing to long-term geological activities, rock masses in nature commonly exhibit anisotropy, i.e., foliations, fabrics and bedding planes (Chong and Boresi 1990;Liang et al 2019;Chen et al 2022;Yu et al 2022;Feng et al 2022a). Anisotropy has a substantial influence on rock mechanical behaviors, including the deformability, strength, fracture toughness, and failure patterns, and plays an important role in governing the safety of rock structures when rocks are subject to various loadings (Debecker and Vervoort 2009;Liang et al 2014;Cho et al 2012;Gong et al 2019a;Wang et al 2022a).…”
Section: Introductionmentioning
confidence: 99%
“…Simultaneously, it has obvious difficulties in reproducing fine fracturing process with satisfactory computational efficiency. Zhu and Tang (2006) proposed an elastic damage-based law which can consider the strain-rate dependency to describe the constitutive law based on the rock failure process analysis (RFPA) method (Liang et al 2015;Yu et al 2022). Meng et al (2021) set up the cohesive zone model to investigate the crack distributions within specimens affected by the number and strength of bedding planes.…”
Section: Introductionmentioning
confidence: 99%