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Il comportamento sismogenetico delle faglie : processi lenti e rotture dinamiche

INGV. Massimo Cocco INGV Rome. Il comportamento sismogenetico delle faglie : processi lenti e rotture dinamiche. The First EarthScope Institute on the Spectrum of Fault Slip Behaviors October 11-14, 2010, Portland, Oregon. INGV. The Low Angle Normal Fault Paradox

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Il comportamento sismogenetico delle faglie : processi lenti e rotture dinamiche

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  1. INGV Massimo Cocco INGV Rome Il comportamentosismogeneticodellefaglie: processilenti e rotturedinamiche The First EarthScope Institute on the Spectrum of Fault Slip Behaviors October 11-14, 2010, Portland, Oregon

  2. INGV • The Low Angle Normal Fault Paradox • Seismic or Aseismic Slip? • Slow and fast slip episodes? (Vr, Slip Vel. ?) • Stress drop scaling (breakdown of self-similarity) • Role of fluids! http://www.earthscope.org/information/meetings/workshops/past/earthscope-institute-on-the-spectrum-of-fault-slip-behaviors Falsiparadossi in geofisica

  3. Natural faults can relieve the accumulated stress in very different ways, not limited to continuous aseismic sliding and earthquakes (Peng & Gomberg, 2010) The mode of slip depends on the intrinsic constitutive processes governing faulting episodes The physical interpretation of modern observations of slip episodes (tremors, slow slip, earthquakes, afterslip, etc…) requires the understanding of the state of stress and constitutive properties of fault zones as well as the stress evolution caused by tectonic processes and stress perturbations Mode of slip

  4. A key general challenge: • to reconcile geological observations of natural faults and seismological & geodetic data with laboratory tests on experimental faults Fault Systems geology seismology Laboratory Courtesy by Eric Daub and Jean Carlson Daub, E. G., and J. M. Carlson, Friction, Fracture, and Earthquakes, Ann. Rev. Cond. Matter Phys. 1, 397-418 (2010).

  5. Geological observations reveal that faulting and earthquakes occur in a complex volume, named the fault zone. • Despite extremely thin, Principal Slipping Zones have a finite thickness • Damage zone structure is extremely variable • Fault core properties are poorly known dynamic coseismic slip episodes Shear zone Strain localization Geological Observations

  6. Macroscopically elastic outside the fault zone t, d fault zone thickness t, d Macroscopically inelastic inside the fault zone Definition of macroscopic physical quantities (slip, slip-rate, stress,...) on a virtual mathematical plane of zero thickness Conscious adoption of a phenomenological description Friction should be considered in a macroscopic sense Shear traction (i.e., stress) is friction Macroscopic frictional work contains all the mechanical energy absorbed within the fault zone Select a scale of macroscopicity

  7. In this framework a constitutive law is a phenomenological contact law t = m (u, v, Yi, T, F, lc, h, w, Ce) sneff(sn, pfluid) • It should contain a memory of previous slip episodes, as the R&S evolution law • It should explicitly contain lengthand/or time scaleparameters • We can use Rate & State Friction with this meaning A phenomenological contact law

  8. Boatwrigth & Cocco JGR 1996 Spring slider simulations

  9. Frictional Constraints to faulting Spring slider simulations under an abrupt applied load different B Spring slider response under an abrupt and continued loading (30 days) Spring slider simulations under a constant tectonic loading A=0.5 MPa, L=1 mm k=5.0 MPa/m Vo = 32 mm/y different L This confirms that we have many different sliding behaviours determined by the local frictional properties

  10. Rupture Propagation on a heterogeneous fault

  11. Outcome of scale dependent processes Dynamic Fault Weakening Physical Processes (≠ length scales) Cocco & Tinti, EPSL, 2008

  12. to infer the stress evolution as a function of time and slip at single points on the fault, to determine maximum slip, peak slip-rate, duration of slip episodes, ….. to image the distribution on the fault plane of the main physical quantities to constrain the slip histories and the local rupture velocity characterizing the spatial propagation therefore, assigning an effective meaning to the terms “slow” and “fast”. Constraining dynamic fault weakening

  13. KINEMATIC MODELS DYNAMIC MODELS • Slip • Rupture Time • Rise Time • Rake angle • Source Time Function • Traction Evolution • Strength Excess • Dynamic Stress Drop • Breakdown work • Dc Yoffe function Tinti et al., BSSA 2005 Tinti et al., JGR 2005

  14. Importance of slip rate By means of slip velocity history we can infer the traction change evolution on the fault plane We solve the Elastodynamic equation using the rupture history as a boundary condition on the fault Fukuyama and Madariaga (1998) Slip Velocity time history on the fault example: Slip distribution and rupture time from kinematic inversion

  15. Different source time functions are currently adopted in the literature to solve both the forward and the inverse problem and to model recorded waveforms. If we limit our tasks to fitting observed ground motions and geodetic data, this choice is quite arbitrary and allows the achievement of good modelling results. However, if the inferred rupture histories are used to constrain or determine dynamic source parameters, this choice can heavily affect the results. Thus, a key issue in modelling ground motion waveforms to image earthquake ruptures and determine source parameters is the adoption of dynamically consistent source time functions. Tinti et al., BSSA (2005) Adopted source time functions

  16. Nielsen & Madariaga (2000) We have adopted the Yoffe function in our modelling results and we have proposed a regularized version of the original function. The regularization consists in convolving the original Yoffe function with a triangular function of given duration (ts). The details of these analytical formulation are presented in Tinti et al. (2005), BSSA. original regularized ts 0.15 s ts 0.2 s 1 < tr < 4 s tReff= tR +2tS tr 2.5 s 0.1< ts< 1 s Tinti e al. BSSA (2005) The Yoffe function

  17. Breakdown stress drop 3D Uniform model: slip=1m, Vr=2km/s, Tacc=0.225s Tacc YOFFE FUNCTION Tacc cannot be constrained with seismological observations and it is associated with dynamic parameters

  18. Slip distribution of kinematic model by Hartzell and Heaton (1983) for the 1979 Imperial Valley earthquake. slip velocity and slip time histories Traction change time histories traction change versus slip From kinematics to dynamics

  19. Need to reconcile geological, geophysical and laboratory observations  A challenge for TABOO & GLASS Our phenomenological approach does not allow us to distinguish the micro-scale processes controlling dynamic fault weakening  A challenge for LAB The complexity of fault zones and the diversity of frictional behaviours can explain the variability of the mode of slip. Multidisciplinary research  Fault Zone Observatories Slip velocity contains many info of the traction evolution and dynamic fault weakening, but unfortunately it is poorly known  micro vs moderate-to-large earthquakes Conclusions & key questions

  20. Different slip distances: Da - D’c - Dc Cocco M., E. Tinti, C. Marone & A. Piatanesi (2009), Scaling of slip weakening distance with final slip during dynamic earthquake ruptures.  In: Fault-zone Properties and Earthquake Rupture Dynamics, edited by  E. Fukuyama, International Geophysics Series, 94, Elsevier.

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