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Self-similar slip pulses during rate-and-state earthquake nucleation
by
Rubin, Allan M.
, Ampuero, Jean-Paul
in
Continental dynamics
/ Earth sciences
/ Earth, ocean, space
/ earthquake nucleation
/ Earthquakes
/ Exact sciences and technology
/ Geology
/ Geophysics
/ Nucleation
/ Plate tectonics
/ rate- and state-dependent friction
/ Rheology
/ Seismic activity
2009
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Self-similar slip pulses during rate-and-state earthquake nucleation
by
Rubin, Allan M.
, Ampuero, Jean-Paul
in
Continental dynamics
/ Earth sciences
/ Earth, ocean, space
/ earthquake nucleation
/ Earthquakes
/ Exact sciences and technology
/ Geology
/ Geophysics
/ Nucleation
/ Plate tectonics
/ rate- and state-dependent friction
/ Rheology
/ Seismic activity
2009
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Do you wish to request the book?
Self-similar slip pulses during rate-and-state earthquake nucleation
by
Rubin, Allan M.
, Ampuero, Jean-Paul
in
Continental dynamics
/ Earth sciences
/ Earth, ocean, space
/ earthquake nucleation
/ Earthquakes
/ Exact sciences and technology
/ Geology
/ Geophysics
/ Nucleation
/ Plate tectonics
/ rate- and state-dependent friction
/ Rheology
/ Seismic activity
2009
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Self-similar slip pulses during rate-and-state earthquake nucleation
Journal Article
Self-similar slip pulses during rate-and-state earthquake nucleation
2009
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Overview
For a wide range of conditions, earthquake nucleation zones on rate‐ and state‐dependent faults that obey either of the popular state evolution laws expand as they accelerate. Under the “slip” evolution law, which experiments show to be the more relevant law for nucleation, this expansion takes the form of a unidirectional slip pulse. In numerical simulations these pulses often tend to approach, with varying degrees of robustness, one of a few styles of self‐similar behavior. Here we obtain an approximate self‐similar solution that accurately describes slip pulses growing into regions initially sliding at steady state. In this solution the length scale over which slip speeds are significant continually decreases, being inversely proportional to the logarithm of the maximum slip speed Vmax, while the total slip remains constant. This slip is close to Dc(1−a/b)−1, where Dc is the characteristic slip scale for state evolution and a and b are the parameters that determine the sensitivity of the frictional strength to changes in slip rate and state. The pulse has a “distance to instability” as well as a “time to instability,” with the remaining propagation distance being proportional to (1−a/b)−2 [ln(Vmaxθbg/Dc)]−1, where θbg is the background state into which the pulse propagates. This solution provides a reasonable estimate of the total slip for pulses growing into regions that depart modestly from steady state.
Publisher
Blackwell Publishing Ltd,American Geophysical Union
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