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High-resolution fault tomography from accurate locations and focal mechanisms of swarm earthquakes. Václav Vavryčuk , Fateh Bouchaala, Tom áš Fischer Institute of Geophysics, Prague. West-Bohemia n earthquake swarm in 2008. Seismicity in West Bohemia, Czech republic. Data and methods.
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High-resolution fault tomography from accurate locations and focal mechanisms of swarm earthquakes Václav Vavryčuk, Fateh Bouchaala, Tomáš Fischer Institute of Geophysics, Prague
Data and methods Data • 249 selected micro-earthquakes from the 2008 swarm • Magnitudes between 0.5 – 3.7 • Depth between 7 and 11 km • 18-22 local short-period seismic stations • Good focal coverage • Sampling rate 250 Hz • Epicentral distance up to 40 km Method • Double-difference location method • P and S wave arrivals obtained using cross-correlation • Frequency-domain waveform inversion for moment tensors • P waves • 1-D smooth model • Ray-theoretical Green’s functions
Locations: map view main active fault main active fault 4 km 2 km
Waveform inversion of P waves event X1613A
Examples of focal mechanisms Waveform inversion of P waves good focal sphere coverage, slightly non-DC mechanisms
Variety of focal mechanisms 249 most accurate focal mechanisms Nodal lines P/T axes o P axis, + T axis three basic types of focal mechanisms
Locations & focal mechanisms: map view main active fault main active fault 4 km most frequent focal mechanism 2 km
Fault segmentation: depth sections cross section 1 in-plane section 1 2 1 2 2 4 km 3 4 3 3 5 4, 5 4 5 4 km 2 km
Foci clusterings & focal mechanisms cross section 1 1 + 2 2 + 3 + 5 5 3 4 + 4 + 2 km o fault normals from focal mechanisms, + fault normal from clustering of foci
Inversion for stress: Angelier method (2002) Fit function SSSC criterion is maximized σ2 x Principal stress axes 1 and 2 are inclined σ3 o σ1 + Optimum stress:
Definition of the fault stability Mohr’s circle diagram
Fault instability & focal mechanisms Fault instability Fault instability& fault normals σ2 x misoriented faults optimally oriented faults σ3 o σ1 + optimally oriented faults 3 4 2 1
Fault instability & Mohr’s diagrams Mohr’s diagrams optimally oriented faults misoriented faults low shear stress Fault instability σ2 σ3 σ2 σ1 x σ3 o σ1 + σ1 σ3 σ2 high shear stress optimally oriented faults σ3 σ2 σ1
Conclusions main active fault • complex geometry of active faults • – rough and curved surface • – fault segments with a different orientation • clustering of foci almost exactly coincides • with focal mechanisms • two fault systems are optimally oriented • with respect to stress (principal faults) • misoriented faults segments with low • shear stress are also activated σ1 left-lateral 4 km right-lateral