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Annual Meeting - SCEC.org

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Group 2 – FARM | Poster Abstracts<br />

for dry diabase and dry novaculite. Another trend in the onset of stick slip occurs due to normal<br />

stress. Seen best at higher temperatures, a transition from stable sliding to stick slip occurs with<br />

increasing normal stress. Our observations are broadly consistent with predictions of the rate and<br />

state friction theory, indicating that lower slip rates and higher normal stresses result in enhanced<br />

interlocking of contacts on a frictional interface. Our data show that elevated temperatures give rise<br />

to the same effect, suggesting a thermally-activated nature of the asperity contacts. Surprisingly,<br />

we did not observe a high-temperature transition from stick-slip back to stable sliding in novaculite<br />

(purely silicic lithology), even at temperatures as high as 500°C. Such a transition is widely<br />

believed to be responsible for the brittle-ductile boundary defining the bottom of the seismogenic<br />

layer. Our observations may highlight the role of water on the brittle-ductile transition and suggest<br />

that the velocity weakening behavior can extend considerably deeper than typically thought, at<br />

least in the dry middle-to-lower crust. We also point out potential similarities between the periodic<br />

accelerated creep observed in our experiments at the boundary between the stick-sip and stable<br />

sliding regimes, and episodic slow-slip events reported near the velocity-neutral transition in a<br />

number of subduction zones. The slip rates observed during slow-slip events in our experiments<br />

have the same order of magnitude (10-8 m/s) as the slow-slip events in the Cascadia subduction<br />

zone.<br />

2-093<br />

HETEROGENEITY OF FOCAL MECHANISM ORIENTATIONS IN DIFFERENT<br />

PARTS OF THE SAN JACINTO FAULT ZONE Bailey IW, Ben-Zion Y, Becker TW, and<br />

Holschneider M<br />

We investigate earthquake heterogeneity associated with different parts of the San Jacinto fault<br />

zone in terms of the statistical variation of focal mechanism orientations. Our analysis is based on a<br />

catalog of ~12,000 focal mechanisms for earthquakes with magnitude between zero and five<br />

recorded between January, 1984 and July, 2003. The focal mechanisms are double-couple solutions<br />

computed from first-motion data using the program HASH (Hardebeck & Shearer, 2002).<br />

Individual focal mechanisms are associated with one of seven sections of the San Jacinto fault,<br />

based on their horizontal distance from the fault trace according the USGS quaternary fault map.<br />

We assess the deformation properties of fault sections by summation of their potency tensors. We<br />

investigate the earthquake heterogeneity for each fault section based on the orientation statistics of<br />

the double-couples, which are described by distributions of rotation angles and rotation axes for<br />

the minimum rotation between all pairs within each population. We relate the heterogeneity of<br />

earthquakes to fault heterogeneity by numerical simulations that consider slip along a set of fault<br />

planes with varied orientations. The slip direction of each fault is computed from the maximum<br />

shear stress produced by a specified regional stress tensor. Our inferences from the simulations are<br />

compared to measures of fault complexity inferred from the patterns of fault traces.<br />

2-094<br />

TRANSITIONS TO CHAOS IN DIETERICH-RUINA FRICTION Erickson BA, Birnir B,<br />

and Lavallee D<br />

We began investigations into the Dieterich-Ruina (D-R) friction law in previous work by studying<br />

the behavior of a single slider-block under this law. We found transitions to chaos in the numerical<br />

solution to this system when a specific parameter was increased. This parameter, ? = (B-A)/A is the<br />

ratio of the stress parameters (B-A) and A in D-R friction. The parameter A = d(?)/d(log(v)), where<br />

? is the frictional stress and v is the velocity of the slider, is a measure of the direct velocity<br />

dependence (sometimes called the "direct effect") while (A-B) = d(?_{ss})/d(log(v_{ss})), is a<br />

measure of the steady-state velocity (v_{ss}) dependence. When compared to the slip weakening<br />

friction law, the parameter (B-A) plays a role of a stress drop while A corresponds to the strength<br />

2008 <strong>SCEC</strong> <strong>Annual</strong> <strong>Meeting</strong> | 191

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