Crustal Structure, Crustal Earthquake Process and Earthquake Strong Ground Motion Scaling for the Conterminous U.S. R. B. Herrmann Otto Nuttli Professor.

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Presentation transcript:

Crustal Structure, Crustal Earthquake Process and Earthquake Strong Ground Motion Scaling for the Conterminous U.S. R. B. Herrmann Otto Nuttli Professor of Geophysics Saint Louis University

Interrelated Studies Ground motion study requires Moment magnitude for absolute calibration, which is determined from Source mechanism, depth and moment determination, which needs Crustal structure, from Receiver functions and Surface wave dispersion

Earthquake Focal Mechanism Determination First motion – need high quality data – need good sampling of focal sphere Waveform modeling – good waveforms - high S/N – good crustal model Spectral amplitudes

Procedure Multiple filter analysis to define spectral amplitudes Radiation pattern search for 4 possible mechanisms (180 degree symmetry and P-T axis switch) Select according to waveform prediction or good first motion

Timeline All digital data in hand within 1 hour of event - 70 Mb downloaded Data QC, spectral analysis, grid search, forward modeling, web page generation within 1 hour

Evansville - 18 JUN 2002 Mw = 4.57

Questions Can procedure be fully automated? Can timeline be shortened Can direct waveform inversion be made less sensitive to velocity model What patterns are emerging

Focal Mechanisms Red (2004). Shaded quadrants are compressions (tension quadrant)

Tension Axis Trend Red (2004). Plot of projection of tension axis on horizontal - longest correspond to axis with 0 plunge

Pressure Axis Trend Red (2004). Plot of projection of pressure axis on horizontal - longest correspond to axis with 0 plunge

Direction of Maximum Compressive Stress (Zoback, 1992)

Questions Why does nature of focal mechanism change What is relation to pattern of seismicity, especially location of larger earthquakes

Current work Systematically determining mechanisms using USNSN digital data from present. Determining lower magnitude limit as function of network geometry and time of year (S/N)

Issues in High Frequency Ground Motion Scaling: Regression, Crust, Absolute Scaling

Objective of Studies Construct a forward ground motion model for a region using – Recordings of small and large earthquakes – Tool of random vibration theory / stochastic simulation

Regression Data from small earthquakes Model A = E + D + S A = log a E = excitation (not source) D = distance S = site

Interpretation - Model Has physics source, propagation, site What is relation to regression?

Interpretation indicates procedure – propagation – site – source

FAS at 1 km Acceptable range of stress drops No sensitivity to stress drop in Hz for small Mw

Questions Is a study of vertical component motions useful for predicting horizontal motions? What is the nature of the ground motion scaling from the source to the first observation point? Does this depend upon the focal mechanism?

How does crustal structure affect ground motions, especially at larger distances? Does the simple forward prediction model apply to all frequencies

Method Create data set with synthetics – 240 events, 23 stations (15000) Use different velocity models Use different focal mechanisms – Strike slip – 45 dip slip – mix of strike slip and dip slip

Process as with real data Compare mechanism effect for different models at 1.0 Hz Examination excitation Look at Excitation

Summary Crustal thickness affects motion at large distance - e.g., where 1st super critical reflection arrives Regression on different components gives very different D( r ) at short distance – NWIT had low Q in crust – NMD had low Q in sediment

Conclusions Nothing sacred about 1/R from source Relation between source radiation and ‘n’ in R -n

Methodolody Data Reduction Regression Fit Fourier Spectra Fit Peak Velocity TEST g( r) near source by comparing observed spectra for Mw=4 to predicted (requires waveform Mw estimate)

Implications Different strong ground motion scaling relations expected at short distances for different parts of the US according to regional earthquake process - strike-slip vs thrust or normal faulting

Opportunities EarthScope – USArray Advanced National Seismic System

EarthScope GPS and Strainmeter Instrumentation 891 new CGPS stations 226 existing CGPS stations 100 SGPS receivers 143 BSM stations 5 LSM stations

EarthScope Transportable and Fixed Seismic Instrumentation 400 Instrument Broadband Transportable Array (~2000 locations) 39 permanent stations (16 with GPS) Instrument Flexible array (200 Broadband, 200 short-period, 2000 high- frequency) Magneto-telluric field systems (40)

USArray – "Bigfoot" 400 broadband seismometers – 70 km spacing – Nominal 1400 x 1400 km grid 50 magnetotelluric field systems Deployments for ~18 months at each site Rolling deployment over ~ 10 years

My Research Directions USArray Data – map focal mechanisms (only about annually with Mw > 4 outside California - more if lower threshold – define S-velocity structure of upper crust - needed for inversion of waveforms – characterize regional high frequency ground motion scaling

Computer Programs in Seismology

Version 3.30 UNIX LINUX MacOSX Windows – Cygwin (100%) – Zhao and Helmberger, Zhu and Helmberger waveform inversion

High Frequency Ground Motion Studies Applied in Southern California Southern Great Basin SE Canada Korea Italy (4) Germany Switzerland Yunnan, China Central US Utah/Yellowstone Pacific North West Southern Spain Erzican, Turkey Eastern Turkey

GSAC Basic SAC compatibility for trace manipulation (13500 lines of C + CALPLOT graphics; 1990 FORTRAN sac > 120,000 lines) Use MATLAB for other graphics UNIX/LINUX/ MacOSX/ Windows (Cygwin 100%) Open source

Version 3.35 Transverse Isotropy – surface wave modeling – surface wave inversion Shallow S-wave velocity determination – SPAC, ESAC – Joint inversion of refraction survey dispersion and first arrivals

The BOOK 300 pages typeset so far

Caveats (concerns) Equation is not unique A = ( E + 1 ) + ( D - 1 ) + S one event is only data in one distance range A = E + ( D - 1 ) + ( S + 1 ) one station provides data in one distance range Thus constraints D(r ref ) = 0, and Σ S = 0