Recent advances on assessing seismic hazard and earthquake probabilities in Italy

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Recent advances on assessing seismic hazard and earthquake probabilities in Italy Dario Slejko (1) and Gianluca Valensise (2) with contributions of Salvatore Barba (2), Roberto Basili (2), Alessandro Caporali (3) Laura Peruzza (1), Mark Stirling (4) (1) Ist. Naz. di Oceanografia e di Geofisica Sperimentale, Trieste, Italy (2) Ist. Naz. di Geofisica e Vulcanologia, Roma, Italy (3) Università di Padova, Italy (4) GNS Science, Wellington, New Zealand

The 1st Italian hazard map (1968) Seismic zones according to the 1900-1964 seismicity from La Domenica del Corriere (courtesy Franco Pettenati)

Generations of hazard maps Yesterday: 1st Generation - Historical Determinism Approaches Historical Determinism Historical Probabilism Seismotectonic Probabilism Non-Poissonian Probabilism Earthquake Prediction yesterday today & tomorrow? (Muir-Wood, 1993)

Generations of hazard maps Yesterday: 1st Generation - Historical Determinism Approaches Historical Determinism Historical Probabilism Seismotectonic Probabilism Non-Poissonian Probabilism Earthquake Prediction yesterday today & tomorrow? (Muir-Wood, 1993)

Yesterday late 70 s: 2nd Generation - Historical Probabilism The Gumbel approach Given I max = max X i, with i=1,, n and n large Type 1: no upper limit of X i α i u P[I max i] = F Im ax (i) = exp[ e ( ) ] Type 3: upper limit of X i P[I max i] = F Im ax (i) = exp{ [(w i) /(w u)]k} Application Putting F X (x) = i /(n +1) Introducing the reduced variable y i = ln{ ln[ F X (xi)]} y = α(xi u) i Seismic hazard map (CNR, 1979) used as basis of the 1980 Italian seismic zonation

Yesterday: 3rd Generation - Seismotectonic Probabilism The Cornell (1968) approach The total probability theorem where and Mean annual rate of exceedence λ z = N i=1 f S (s) = F S (s)/ s νi mu r= r= o P[E] = F S(s) = P[S < s] Application P[ E S] P(Z > z m,r) f i(m) f i(r)drdm mo T = t /ln(1 P(Z T > z)) is the PDF of S is the CDF of S Attenuation model f s (s)ds Mean annual rate for all SZs GR distribution SZ geometry of occurrence If it is a Poisson process (stationary, independent, non-multiple events) [ ] =1 e λ zt P Z T > z where: T=return period; t=period of analysis

Yesterday late 90 s: 3rd Generation - Seismotectonic Probabilism Seismic hazard maps (Slejko et al., 1998; Albarello et al., 1999) used as basis of the 2004 Italian seismic zonation

Yesterday 2004: 3rd Generation - Seismotectonic Probabilism Seismic hazard map (Gruppo di Lavoro, 2004) used as basis of the present Italian seismic zonation

Yesterday 2004: 3rd Generation - Seismotectonic Probabilism Seismic hazard map (Gruppo di Lavoro, 2004) used as basis of the present Italian seismic zonation

Today 1995: Hybrid approach for Calabria 40.0 N 16.0 E 17.0 E Castrovillari (CV) Castrovillari 1(CV) 39.0 N 1908 38.0 N Vibo Valentia (VV) Vibo Valentia (VV) 12 11 10 2 1184 1638 1905 8 9 Reggio Calabria (RC) 3 4 6 1783 (1) Cosenza (CS) Cosenza (CS) 7 1783 (2) Reggio Calabria (RC) 0 5 Catanzaro (CZ) Catanzaro (CZ) km 50 Major faults + Main events => Non-Poissonian probabilism Background seismicity=> Gumbel statistics P PGA >=0.19 g in 1996-2045 0.7 0.6 0.5 0.4 0.3 0.2 0.1 First application for Italy of characteristic eqs on faults + background seismicity (from Peruzza et al., 1997) FAULT SEGMENT BACKGROUND AGGREGATE 0 CS CZ RC CV VV

40.0 N 39.0 N 1908 38.0 N Vibo Valentia (VV) Vibo Valentia (VV) 12 11 Today 1995: Hybrid approach for Calabria 16.0 E 17.0 E Castrovillari (CV) 10 2 1184 1638 1905 8 9 Reggio Calabria (RC) Castrovillari 1(CV) 3 4 6 1783 (1) Cosenza (CS) 7 1783 (2) Reggio Calabria (RC) Cosenza (CS) 0 5 Catanzaro (CZ) Catanzaro (CZ) km 50 Castrovillari Crati Sila Angitola Serre GioiaTauro Stretto Major faults + Main events => Non-Poissonian probabilism Background seismicity=> Gumbel statistics 0 0.02 0.04 0.06 0.08 0.1 1996-2045 0 0.02 0.04 0.06 0.08 0.1 conditional probability P PGA >=0.19 g in 1996-2045 0.7 0.6 0.5 0.4 0.3 0.2 0.1 First application for Italy of characteristic eqs on faults + background seismicity (from Peruzza et al., 1997) FAULT SEGMENT BACKGROUND AGGREGATE 0 CS CZ RC CV VV

Today 1999: From the 3rd to the 4th generation 1 2 3 Seismic Hazard in Central Italy 475-yr return period PGA (Peruzza, 1999) 1 - Cornell approach with SZ s 2 - Cornell approach with faults 3 - characteristic time-dependent eq on faults

Today 2003: Earthquake Hazard in Italy, 2001 2030 (Romeo, 2003) a Eq probabilities for M6 + in the next 30 yrs since 2001 for: a) individual source zones, b) aggregated into the seismic regions. b

Today 2004: Soil seismic hazard for NE Italy (GNDT project Vittorio Veneto 2000-2004) Logic tree for PSHA in NE Italy Zonation - Catalogue Seismicity models GNDT Mmax 1SB KIJ AMB Rk AMB St AMB So S&P Rk S&P St S&P So Attenuation relations FRI / NT4 ALB TEC 3LEV / CPTI 99 G-R B&S St ZS9 / CPTI 04 3 9 branches 27 54 81

Today 2004: Seismogenic zonations for NE Italy ZS9 3LEV FRI ZS9 = Gruppo di Lavoro (2004) 3LEV = Stucchi et al. (2002) + Galadini & Poli (2004) FRI = Slejko & Rebez (2002) (from Slejko et al., 2007)

Today 2004: Soil hazard for NE Italy Aggregate PGA with a 475-yr return period (3 soil types: rock, stiff, and soft soil) (from Slejko et al., 2007) with aleatory uncertainty

Today 2004: The GNDT/Amato Project (2000-2004) a a) Seismogenic sources (Valensise and Pantosti, 2001) b) Occurrence probability of the characteristic eq on the seismogenic sources (from Peruzza, 2006) b

Today 2004: The GNDT/Amato Project (2000-2004) a b PGA with a 90% probability of exceedence in the period 2003-2033: a) Poisson model; b) time-dependent model (Peruzza, 2006)

Today 2007: Occurrence probability of next M 5.5+ eq for the next 10 yrs www.bo.ingv.it/~earthquake/italy/forecasting/m5.5+/ The two maps are calculated by using the same statistical procedure (Faenza et al., 2003; Cinti et al., 2004) applied to a seismotectonic zonation (a) and to a regular grid (b). The probability maps are updated every 1st of January and after the occurrence of a new target eq.

Do characteristic eqs exist? (1) 1805 Bojano Basin, M 6.7 1908 Messina Straits, M 7.1 Evidence from significant (M=> 6) dip-slip Italian eqs suggests that: earthquake ruptures tend to mimic geological domains and large landscape features

Do characteristic eqs exist? (2) 1920 Garfagnana, M 6.5 Evidence from significant (M=> 6) dip-slip Italian eqs suggests that: earthquake ruptures tend to coincide with singularities of the tectonic fabric

Do characteristic eqs exist? (3) 1997 Umbria-Marche, Mw 6.0 Evidence from significant (M=> 6) dip-slip Italian eqs suggests that: eq ruptures tend to be juxtaposed but never overlap

Do characteristic eqs exist? (4) Growing geological evidence shows that the rupture length of Italian dip-slip eqs - and hence their M - coincides with the characteristic length of large-scale geological structures. The existing geologic fabric exerts a strong control over the fragmentation of active deformation/fault zones, effectively putting a (predictable) upper bound to the M max of individual rupture episodes. Rupture complexity due to fault interaction may make things appear more random than they are. To further confuse then issue, growing historical and instrumental evidence is suggesting that the majority of Italian eqs are complex in one way or the other. Large-scale geological evidence obviously does not control, nor contain any information on, the timing of subsequent eqs. The debate on characteristic eqs is dominated by evidence from strike-slip faults and subduction zones. Dip-slip faulting follows different rules.

Recurrence of Italian earthquakes - Slip rates Most Italian faults are blind and hence hard to investigate. Direct observations of slip rate (e.g. trenching, in red) exist for about 10 faults. 15-20 additional estimates were obtained through indirect observations (deformation of recent geologic horizons, of marine and fluvial terraces, subsurface data, in blue) Rates in mm/y

Recurrence of Italian earthquakes - Interevent times Interevent times exist only for very few faults. The causative faults of the 1980 Irpinia (top) and 1915 Avezzano (bottom) eqs yield the most complete records available countrywide. Typical recurrence intervals for the other faults is longer than several centuries (often>1,000 years), in agreement with historical record.

Projects INGV-DPC 2004-2006 Progetto S2: Valutazione del potenziale sismogenetico e probabilità dei forti terremoti in Italia Project S2: Evaluation of the seismogenic potential and occurrence probability of large Task 1. Construction of a database for the seismogenesis (DISS). Task 2. Spatial definition of the main seismogenic structures. Task 3. Geophysical characterization of the main seismogenic structures. Task 4. Seismic characterization of the main seismogenic structures and assessment of eq occurrence probability. Deliverables for application 1) Database of the Italian M5.5+ seismogenic sources (SSs and SAs) with all geological and seismological information (DISS); 2) Map of the seismogenic sources with Mmax and, when possible, with recurrence interval; 3) Maps of tsunami wave heigh along the Italian coasts. Research Deliverables Monographs of the SSs and SAs; Code Boxer (for treatment of macroseismic data); Database EMMA of focal mechanisms of the Mediterranean region; Maps of velocity and strain-rate from GPS data; Maps of velocity and strain-rate from 3D numerical modelling.

Tomorrow: Task 1 & 2 - the DISS database Individual Seismogenic Source (SS) 1998, Bovec-Krn (Mw 5.7) 1976, Friuli (Mw 6.4) E u r o p e I t a l y A f r i c a 1930, Senigallia (Mw 5.9) 1997, Colfiorito (Mw 5.7; 6.0) 1915, Avezzano (Mw 7.0) Tyrrhenian Sea 1980, Irpinia (Mw 6.9) 1998, Lauria (Mw 5.7) 2002, Palermo (Mw 5.8) 2003, Jabuka (Mw 5.5) 2002, Molise (Mw 5.7; 5.7) Adriatic Sea Ionian Sea 1908, Messina (Mw 7.2) Seismogenic Area (SA)

Tomorrow: The DISS database Faulting mechanisms of the seismogenic sources and areas

Tomorrow: The DISS database Average focal mechanisms in the SAs Average focal mechanism in the SA P and T axes from moment tensor summation of eqs in the SA

Tomorrow: The DISS database Stress and strain regime in the SAs Shmin normal reverse strike slip 10 nanostrain/yr Smoothed Shmin orientation and stress regime Horizontal strain rates

Tomorrow: Task 3 Obtaining strain rates for all Italian fault zones

Tomorrow: Task 3 Obtaining strain rates for all Italian fault zones Three strategies: 1) regional measurements; 2) national strain map; 3) geodynamic modelling. Main result: Estimation of the strain rate for all sources (SSs or SAs) in the Italian peninsula

Tomorrow: Task 3 National strain map Velocities measured by permanent and additional stations

Tomorrow: Task 3 Geodynamic modelling The best fitting model has been selected using: - GPS displacements; - SHmin orientation from break-out and eqs; - tectonic regime in DISS SAs Finite elements numerical modelling Software SHELLS (Bird, 1999) Boundary conditions: blue = Adria rotation; red = Africa compression; violet = basal tractions black = fixed Triangular grid (black) and faults (red) of the physical model

Geodynamic modelling Slip rates predicted along model discontinuities With this model, anelastic slip rates and moment rates are computed. 1 mm/ y The behaviour of areas that do not include large faults or where M<5.5 eqs dominate must be derived from the strainrate directly. Anelastic slip rates can be compared with observed (geological) slip rates.

Anelastic slip rates are averaged within the SAs in order to gain stability. This firstorder picture can ideally be checked against patterns of occurrence of large earthquakes. White areas are not determined Geodynamic modelling Predicted slip rates spread over the SAs

Tomorrow: Task 4 Seismic characterization of the main seismogenic structures and assessment of eq occurrence probability 1) Probability of an imminent earthquake using instrumental data-sets of events 2) Occurrence probabilities supported by physical model 3a) Probabilities of main events based on inter-times derived from areas 3b) Probabilities of main events based on fault data

Tomorrow: Task 4 Seismic characterization of the main seismogenic structures and assessment of eq occurrence probability 1) Probability of an imminent earthquake using instrumental data-sets of events 2) Occurrence probabilities supported by physical model 3a) Probabilities of main events based on inter-times derived from areas 3b) Probabilities of main events based on fault data Occurrence rate increment before San Giuliano mainshock ( ETAS model)

Tomorrow: Task 4 Seismic characterization of the main seismogenic structures and assessment of eq occurrence probability 1) Probability of an imminent earthquake using instrumental data-sets of events 2) Occurrence probabilities supported by physical model 3a) Probabilities of main events based on inter-times derived from areas 3b) Probabilities of main events based on fault data

Tomorrow: Task 4 Seismic characterization of the main seismogenic structures and assessment of eq occurrence probability 1) Probability of an imminent earthquake using instrumental data-sets of events 2) Occurrence probabilities supported by physical model 3a) Probabilities of main events based on inter-times derived from areas 3b) Probabilities of main events based on fault data Notable variation (33%) 2 -Contribution of fault interaction Ro = seismicity rate (1/T), if it increases next eq approaches and probability increases; cond = characteristic eq; mod = cond modified by contribution of Coulomb stress

Tomorrow: Task 4 Probabilities of main events based on fault data Probability in the next 30 yrs on updated DISS faults (seismogenic areas are reported only for information) BPT model blue = dispersion of the ch eq magnitude green = slip rate dispersion Sensitivity to time passed since last eq (missing for 1/3 of the faults)

Statistical parametrization of the SAs The SAs are occupied by SSs only partly: we can fill the empty space by fictitious SSs defined statistically according to the actual SS distribution in the region Rupture length Rupture width Slip rate Once we have defined (statistically) the rupture length, width, and slip rate of the fictitious SSs, we can derive all their seismic parameters and assigned them proportionally the total moment rate of the SA. Displacement Magnitud e Recurrence interval

Things to be done before the end of the project 1) release of the updated version of the DISS database; 2) release of the final version of the geodynamic model and an updated set of slip rates derived from it; 3) release of the map of the occurrence probability of the characteristic earthquake for the individual SSs (actual or fictitious faults).

Recent advances on assessing seismic hazard and earthquake probabilities in Italy (yesterday, today, and tomorrow) This is THE END Thanks for your attention

Task 4 3b) Probabilities of main events based on fault data Slip rate bilancing

Task 4 3b) Probabilities of main events based on fault data Historical seismicity limits the SR value Bayes approach for slip rate distribution: posterior = prior * likelihood Likelihood from misfit Slip rate bilancing Slip rates from geodesy modelling (on ZS9 basis taking into account the fault geometry) and slip rates in DISS Geodetic slip rates much lower than seismic slip rates