Space-time hypocentral coordinates from a fixed number of aftershocks in a time window sliding along the sequence may be used to compute a set of geometric moment matrices thought to represent 4-D rupture hyperellipsoids. Time variations of the hyperellipsoids size and shape, bound to the time variations of the shocks space-time distribution clearly mark the sequence beginning and the onset of different subsequences. The four principal axes of the hyperellipsoids, projected onto 3-D space, depict the seismogenic fault orientation, slip and rupture propagation directions, and the layout of the possible stack of the same-order faults. Discrimination of the single subsequences which constitute a seismic series and the successive directional analysis allow the construction of a reliable evolutionary fracture model. -Authors

Space (3-D) and space-time (4-D) analysis of aftershock sequences: the Friuli (NE Italy) case

Rossi G.;
1990-01-01

Abstract

Space-time hypocentral coordinates from a fixed number of aftershocks in a time window sliding along the sequence may be used to compute a set of geometric moment matrices thought to represent 4-D rupture hyperellipsoids. Time variations of the hyperellipsoids size and shape, bound to the time variations of the shocks space-time distribution clearly mark the sequence beginning and the onset of different subsequences. The four principal axes of the hyperellipsoids, projected onto 3-D space, depict the seismogenic fault orientation, slip and rupture propagation directions, and the layout of the possible stack of the same-order faults. Discrimination of the single subsequences which constitute a seismic series and the successive directional analysis allow the construction of a reliable evolutionary fracture model. -Authors
1990
aftershock sequence, fracture model, geometric moment matrix, rupture hyperellipsoid, space/time analysis
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.14083/16622
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