2019
DOI: 10.1016/j.jsg.2018.11.009
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Slip on wavy frictional faults: Is the 3rd dimension a sticking point?

Abstract: The formulation for the 3D triangular displacement discontinuity boundary element method with frictional constraints is described in detail. Its accuracy in comparison to analytical solutions is then quantified. We show how this can be used to approximate stress intensity factors at the crack tips. Using this method, we go on to quantify how slip is reduced on fault surfaces with topography, where the asperities are approximated as a sinusoidal waveform, i.e. corrugations. We use stress boundary conditions (co… Show more

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Cited by 11 publications
(16 citation statements)
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“…The program computes fracture opening and stress intensities, based on fracture shape, rock and fluid parameters, and external stresses Davis et al. (2019). Our workflow during each iteration is as follows: We invert for the uniform internal fluid pressure, p 0 , necessary to open the crack to match the required volume against all external and internal tractions.…”
Section: Methodsmentioning
confidence: 99%
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“…The program computes fracture opening and stress intensities, based on fracture shape, rock and fluid parameters, and external stresses Davis et al. (2019). Our workflow during each iteration is as follows: We invert for the uniform internal fluid pressure, p 0 , necessary to open the crack to match the required volume against all external and internal tractions.…”
Section: Methodsmentioning
confidence: 99%
“…Our workflow during each iteration is as follows: We invert for the uniform internal fluid pressure, p 0 , necessary to open the crack to match the required volume against all external and internal tractions. Nonlinear complementarity conditions are imposed such that the crack's faces cannot interpenetrate (Davis et al., 2019). We calculate the crack opening and the stress intensity at the tipline using the method of Davis et al.…”
Section: Methodsmentioning
confidence: 99%
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“…Mixed mode fracture propagation during fracture growth, which introduces relatively cohesionless curved or stepped surfaces into the rock as the fracture tip deviates from a planar path as it grows, this has been shown experimentally (e.g. Cooke and Pollard (1996); Dyskin et al (2003); Thomas and Pollard (1993) and several numerical criteria exist to evaluate this phenomenon (e.g. Baydoun and Fries (2012); Erdogan and Sih (1963); Lazarus et al (2008); 2.…”
Section: Motivation: Non-planar Faultsmentioning
confidence: 96%
“…Fracture growth by linkage of discontinuities, pores, or inclusions (e.g. Davis et al (2017); Huang et al (2015); Janeiro and Einstein (2010); Olson and Pollard (1989);…”
Section: Motivation: Non-planar Faultsmentioning
confidence: 99%