2003
DOI: 10.1029/2002jb002310
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On the influence of fault bends on the growth of sub‐Rayleigh and intersonic dynamic shear ruptures

Abstract: [1] Earthquake ruptures are modeled as dynamically propagating shear cracks with the aim of gaining insight into the physical mechanisms governing their arrest or, otherwise, the often-observed variations in rupture speeds. Fault bends have been proposed as being the main cause for these variations. Following this line of reasoning, the existence of deviations from fault planarity is chosen as the main focus of this study. Asymmetric impact is used to generate shear loading and to propagate dynamic mode-II cra… Show more

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Cited by 42 publications
(50 citation statements)
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“…Thus we discount that mechanism. Note that there is no inhibition to obtuse angle branching with left‐lateral slip on the branch; that situation was observed in lab experiments under impact loading [ Rousseau and Rosakis , 2003]. Rousseau and Rosakis diagnosed small tensile fracture arrays along the extensional side of the rupture where the slip was right versus left lateral.…”
Section: Introductionmentioning
confidence: 79%
“…Thus we discount that mechanism. Note that there is no inhibition to obtuse angle branching with left‐lateral slip on the branch; that situation was observed in lab experiments under impact loading [ Rousseau and Rosakis , 2003]. Rousseau and Rosakis diagnosed small tensile fracture arrays along the extensional side of the rupture where the slip was right versus left lateral.…”
Section: Introductionmentioning
confidence: 79%
“…A longrunning rupture, which is depth limited, as for the DFE event, cannot be modeled in a 2D framework. However, observing the theoretical concepts outlined in Poliakov et al (2002), , and Rousseau and Rosakis (2003), we can argue that the critical factor, other than the geometry and prestress, is the rupture speed as the branch is approached. This can be suitably simulated in 2D, with far greater grid refinement than in 3D simulations, by nucleating a 2D rupture at various distances from the branching location.…”
Section: Numerical Implementation Using the Boundary Integral Equatiomentioning
confidence: 99%
“…We therefore carry out our numerical simulations for different values of rupture velocity when approaching the branching location, including supershear rupture velocity. (Rousseau and Rosakis [2003] have extended branching concepts like in Poliakov et al (2002) to the supershear regime. )…”
Section: Determination Of Parameters Influencing Branching For the Dementioning
confidence: 99%
“…Our purpose is to find a better criterion to explain physical insight, and to avoid fitting parameters in model predictions. Similarly, Rousseau and Rosakis (2003) used one strength criterion to predict a mode-II interfacial crack initiation. For convenience, we use criterion I to represent Eq.…”
Section: Strength-based Criteriamentioning
confidence: 99%