Earthquake sequences and populations
in dynamic fault models
Vertical strike-slip fault in elastic half space
Above: A dynamic slip event. Simulation with the "slip"
version of the rate- and state- dependent friction. Slip distribution
is relative to a given value chosen by the plotting program. The
dynamic instability is preceded by a smoothly growing nucleation phase.
Last 15 seconds of the model earthquake. The rupture propagates from
the nucleation phase to the free surface and is then reflected downward.
Varations of final slip, visible clearly in the shallow zone, are associated
with dynamic waves.
Above: Slip versus depth at 5 year interval in dynamic simulation
of long history with the model relization of the preceding figure.
The response consists of quasi-periodic large events
Above: Slip versus depth at 2-year interval in dynamic simulation
of long history with the ageing/slowness version of the rate- and state-dependent
friction. The creep process is active, phas four steps,
each to 10MPa offset from sn at 4,
8, 12, and 16 km, and h= h*/4. The response shows slip
complexities associated with the strong heterogeneities of p.
Above: Slip versus depth at 0.3-year interval in dynamic
simulation of an inherently discrete case h= 4h* with the
slip version of friction. the creep process is disabled and pis
hydrostatic. The results show a range of event sizes including small
events.
Above: Results for Ruina-Dieterich slip version of friction
law, with h= 1.5 km and h*/h= 2: Depth-averaged slip
versus distance xalong strike, shown at 5-year intervals.
The repeated distance in the model of Fig. 1 is 960 km.
Above: Results for Dieterich-Ruina slowness, or ageing, version
of friction law, with h = 0.75 km and h*/h = 3: Depth- averaged
slip
versus distance x along strike, shown at 5 year intervals. The repeat
distance in the model of the figure at the top of the page is 480 km. Note
paucity of events with along-strike distance shorter than about 20 - 25
km.
Above: Results for a model as in above figure: Slip d(x=
0, z, t) versus depth z, shown at 5 year intervals,
at x = 0.
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