1965
DOI: 10.5962/bhl.title.119216
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A study of variability in Botrytis /

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Cited by 2 publications
(3 citation statements)
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“…3c,d), and for the Nankai Trough, we also performed simulations using an overpressured initial P f condition. By using the spectral element method22, a nucleation procedure was prescribed and the results of the computation showed the direction and speed of the rupture propagation, which are primarily governed by a fault-weakening friction law constrained by the TP effect. Along the shallow part of the fault (0–10 km depth), fault-weakening properties such as yield shear stress and dynamic frictional stress determined by our fault-rock analyses were applied (Methods).…”
Section: Resultsmentioning
confidence: 99%
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“…3c,d), and for the Nankai Trough, we also performed simulations using an overpressured initial P f condition. By using the spectral element method22, a nucleation procedure was prescribed and the results of the computation showed the direction and speed of the rupture propagation, which are primarily governed by a fault-weakening friction law constrained by the TP effect. Along the shallow part of the fault (0–10 km depth), fault-weakening properties such as yield shear stress and dynamic frictional stress determined by our fault-rock analyses were applied (Methods).…”
Section: Resultsmentioning
confidence: 99%
“…As in previous two-dimensional dynamic rupture simulations of the Tohoku-oki earthquake591, we used the spectral element method (SEM2DPACK)22 with a grid spacing of 1 km. A uniform elastic medium was assumed with a density of 2600 kg m –3 , P-wave velocity of 6.30 km s –1 , and S-wave velocity of 3.54 km s –1 .…”
Section: Methodsmentioning
confidence: 99%
“…Here we summarize results of our numerical tests to determine the value of the adjustable parameter η and the regions of applicability of 1 1 2 a a′ = , 2 a and UR a estimates. We utilized two implementations of the spectral boundary integral equation method for 2D rupture dynamics (Morrisey and Geubelle, 1997;Cochard and Rice, 2000;Lapusta et al, 2000), the BIMAT-PCSI code for mode II rupture (Rubin and Ampuero, 2007;Ampuero, 2008a) and the SBIEMLAB code for mode III rupture (Ampuero, 2008b). In both cases, we used a spatial discretization of 14.65 m, which is 40 times smaller than the static process zone size 0 617 Λ = m, which we found to be largely sufficient for proper numerical resolution of dynamic rupture problems with slip-weakening friction (Day et al, 2005 Additionally, we considered three overstress levels in the asperity -low, medium and high, corresponding to 0.00005%, 0.5% and 5% of the strength excess, (…”
Section: Appendix B: Verification and Calibration Of The Theoretical mentioning
confidence: 99%