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Annual Meeting - SCEC.org

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Group 1 – GMP | Poster Abstracts<br />

estimates strongly suggest that the PBRs have experienced strong ground motions from many<br />

earthquakes in the region and provide very important seismic hazard constraints. The PBRs are<br />

compared with simplified seismic hazard estimates based on ground motions from the largest<br />

earthquakes contributing to hazard at each site; both older ground motion prediction equations<br />

(GMPEs) and the recently developed Next Generation of Attenuation (NGA) GMPEs are utilized.<br />

These data, combined with data from previous PBR field testing initiatives, will be utilized in the<br />

future to constrain synthetic PetaSHA ground motion catalogues.<br />

1-060<br />

ROCK DAMAGE DURING STRONG SEISMIC GROUND MOTIONS Sleep NH, and<br />

Hagin PN<br />

The shallow subsurface (upper 10s of meters) behaves nonlinearly and anelastically during strong<br />

ground motions. This nonlinear behavior causes attenuation of through-going seismic waves. We<br />

estimate the total diminution of energy strong seismic waves using the difference in P-S delays<br />

from small repeating earthquakes before and after strong shaking. We relate the change in lowamplitude<br />

S-wave velocity to damage during strong shaking that increases porosity. Two effects<br />

suggest that rate and state friction formalism is applicable. (1) The S-wave velocity then slowly<br />

increases with the logarithm of post-seismic time. (2) Strong seismic motion triggers slick-slip small<br />

seismic events in the shallow subsurface (Fischer et al, 2008 BSSA). The rock fails locally at prestressed<br />

places on cracks. Failure on numerous cracks over numerous strong earthquakes<br />

maintains heterogeneous pre-stress. We distinguish quantities from rate and state friction. (1) The<br />

ratio of dynamic shear stress to normal traction that would pulverize the rock if sustained. This<br />

quantity is measured in the laboratory as the starting coefficient of friction of intact rock. The<br />

Linker and Dieterich (1992) relationship adequately represents its dependence on normal traction.<br />

Well-bore failure provides a convenient method of calibration. (2) Given the presence of pre-stress,<br />

there is a somewhat lower dynamic stress that if sustained through a vibration cycle would<br />

attenuate the energy supplied by the seismic wave. It represents the practical limit above which<br />

augmentation of the amplitude of the incoming wave does not significantly augment shaking at the<br />

surface. The maximum stress in Coulomb-based Masing rules has similar implications. The<br />

limiting sustained acceleration for extreme ground motions is less than 1.5 g and does not depend<br />

strongly on rock type. We apply percolation-theory relationships between S-wave velocity and<br />

porosity change provide an energy balance associated with changes in low-amplitude S-wave<br />

velocity. We then use this relationship to estimate the work done to open pore space and damage<br />

rock during strong ground motion. Work to open pore space against lithostatic pressure is a major<br />

cause of nonlinear attenuation in intact rock at depth. This situation differs from that of mature<br />

laboratory gouge where dilatant work against normal traction is only ~1/17 of the macroscopic<br />

frictional work. Micromechanically after strong shaking has ceased, failure leaves residual stress<br />

and strains in its wake. These stresses do work against confining pressure and surface free energy<br />

when they extend crack tips. Failure during strong seismic shaking involves inelastic strains<br />

comparable to the elastic strains. The work to open pore space is thus a significant fraction of the<br />

anelastic work. In contrast, the strains on real contacts in gouge and on sliding faults greatly exceed<br />

the elastic strains. Only a small fraction of the anelastic work scaling to the ratio of real grain<br />

strength to grain shear modulus is available to do work. Furthermore, kinematic dilatancy (rolling<br />

square blocks and broken things not fitting back together where inelastic shear and dilatant strains<br />

are comparable) is important at small strains, but cannot have a net effect at large inelastic strains<br />

in gouge. Energy balance indicates that failure under repeated dynamic strains that just exceed the<br />

elastic limit is applicable to pulverized rocks near major fault zones.<br />

2008 <strong>SCEC</strong> <strong>Annual</strong> <strong>Meeting</strong> | 101

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