Fracture Model of Anisotropic Rocks under Complex Loading
- Authors: Karev V.I.1, Klimov D.M.1, Kovalenko Y.F.1, Ustinov K.B.1
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Affiliations:
- Institute for Problems in Mechanics, Russian Academy of Sciences
- Issue: Vol 21, No 3 (2018)
- Pages: 216-222
- Section: Article
- URL: https://journals.rcsi.science/1029-9599/article/view/192184
- DOI: https://doi.org/10.1134/S1029959918030050
- ID: 192184
Cite item
Abstract
The paper proposes a deformation and fracture model for anisotropic stratified rocks and presents theoretical and experimental data on how the rock strength and fracture geometry are influenced by principal stresses and their orientation to bedding planes. Two possible mechanisms are considered for rock fracture under true triaxial load: along bedding planes of weakness and along planes in which Mohr-Coulomb stresses reach a critical combination with cohesion coefficients and internal friction angles typical of the rock. The transition of rocks to inelastic deformation is described in the context of two criteria of which one accounts for the above fracture mechanisms and the other, being a semi-empirical analogue of the Hill yield criterion, accounts for the effect of normal stress. The experimental data presented are for the strain and strength properties of rocks sampled from the Fedorovskoye and Talakanskoye oil and gas fields and tested on an original loading system for true triaxial compression with lateral pressure (similar to the Karman scheme) and for generalized shear (three unequal and nonmonotonic principal stresses). The experimental and theoretical results, including total stress-strain curves, are in good qualitative agreement and demonstrate the possibility to evaluate the parameters entered in the model from tests of particular rocks.
Keywords
About the authors
V. I. Karev
Institute for Problems in Mechanics, Russian Academy of Sciences
Author for correspondence.
Email: wikarev@ipmnet.ru
Russian Federation, Moscow, 119526
D. M. Klimov
Institute for Problems in Mechanics, Russian Academy of Sciences
Email: wikarev@ipmnet.ru
Russian Federation, Moscow, 119526
Yu. F. Kovalenko
Institute for Problems in Mechanics, Russian Academy of Sciences
Email: wikarev@ipmnet.ru
Russian Federation, Moscow, 119526
K. B. Ustinov
Institute for Problems in Mechanics, Russian Academy of Sciences
Email: wikarev@ipmnet.ru
Russian Federation, Moscow, 119526