Abstract
Northeastern Venezuela has been studied in terms of coda wave attenuation using seismograms from local earthquakes recorded by a temporary short-period seismic network. The studied area has been separated into two subregions in order to investigate lateral variations in the attenuation parameters. Coda-G −1 (Q −1 c ) has been obtained using the single-scattering theory. The contribution of the intrinsic absorption (Q −1 i ) and scattering (Q −1 s ) to total attenuation (Q −1 t ) has been estimated by means of a multiple lapse time window method, based on the hypothesis of multiple isotropic scattering with uniform distribution of scatterers. Results show significant spatial variations of attenuation: the estimates for intermediate depth events and for shallow events present major differences. This fact may be related to different tectonic characteristics that may be due to the presence of the Lesser Antilles subduction zone, because the intermediate depth seismic zone may be coincident with the southern continuation of the subducting slab under the arc.
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References
Aki, K. (1980), Attenuation of Shear-waves in the Lithosphere for Frequencies from 0.05 to 25 Hz, Phys. Earth Planet. Inter. 21, 50–60.
Aki, K., and Chouet, B. (1975), Origin of Coda Waves: Source, Attenuation and Scattering Effects, J. Geophys. Res. 80, 3322–3342.
Akinci, A., Del Pezzo, E., and Ibáñez, J. M. (1995), Separation of Scattering and Intrinsic Attenuation in Southern Spain and Western Anatolia (Turkey), Geophys. J. Int. 121, 337–353.
Ambeh, W. B., and Lynch, L. L. (1993), Coda-Q i Eastern Caribbean, Geophys. J. Int. 112, 507–516.
Avé Lallemant, H. G. (1997), Transprėssion, Displacement Partitioning, and Exhumation in the Eastern Caribbean/South America Plate Boundary Zone, Tectonics 16, 272–289.
Bellizia, A., Pimentel, N., and Bajo, R., Mapa geológico estructural de Venezuela, Ministerio de Minas e Hidrocarburos (Foninves, Caracas, 1976).
Bouchon, M. (1979), Discrete Wave number Representation of Elastic Wave Fields in Three Space Dimensions, J. Geophys. Res. 84, 3609–3614.
Canas, J. A., and Mitchell, B. J. (1981), Rayleigh Wave Attenuation and its Variation across the Atlantic Ocean, Geophys. J. R. Astron. Soc. 67, 159–176.
Canas, J. A., Ugalde, A., Pujades, L. G., Carracedo, J. C., Blanco, M. J., and Soler, V. (1998), Intrinsic and Scattering Seismic Wave Attenuation in the Canary Islands, J. Geophys. Res. 103, 15037–15049.
Dainty, A. M. (1981), A Scattering Model to Explain Seismic Q Observations in the Lithosphere between 1 and 30 Hz, Geophys. Res. Lett. 8, 1126–1128.
DeMets, C. R., Gordon, G., Argus, D. F., and Stein, S. (1990), Current Plate Motions, Geophys. J. Int. 101, 425–478.
Draper, N. R., and Smith, H., Applied Regression Analysis (John Wiley and Sons 1981).
Gagnepain-Beyneix, J. (1987), Evidence of Spatial Variations of Attenuation in the Western Pyrenean Range, Geophys. J. R. Astron. Soc. 89, 681–704.
Fehler, M., Hoshiba, M., Sato, H., and Obara, K. (1992), Separation of Scattering and Intrinsic Attenuation for the Kanto-Tokai Region, Japan, Using Measurements of S-wave Energy vs. Hypocentral Distance, Geophys. J. Int. 108, 787–800.
Frankel, A., and Clayton, R. W. (1986), Finite Differences Simulation of Seismic Scattering: Implications for the Propagation of Short-period Seismic Waves in the Crust and Models of Crustal Heterogeneity, J. Geophys. Res. 91, 6465–6489.
Frankel, A., and Wennerberg, L. (1987), Energy-flux Model of the Seismic Coda: Separation of Scattering and Intrinsic Attenuation, Bull. Seismol. Soc. Am. 77, 1223–1251.
Herráiz, M., and Espinosa, A. F. (1987), Coda Waves: A Review, Pure and appl. geophys. 125, 499–577.
Hoshiba, M. (1991), Simulation of Multiple Scattered Coda Wave Excitation Based on the Energy Conservation Law, Phys. Earth Planet. Inter. 67, 123–136.
Hoshiba, M. (1993), Separation of Scattering Attenuation and Intrinsic Absorption in Japan Using the Multiple Lapse Time Window Analysis of Full Seismogram Envelope, J. Geophys. Res. 98, 15809-15824.
Hoshiba, M., Sato, H., and Fehler, M. (1991), Numerical Basis of the Separation of Scattering and Intrinsic Absorption from Full Seismogram Envelope—A Monte-Carlo Simulation of Multiple Isotropic Scattering, Pap. Geophys. Meteorol. 42, 65–91, Meteorol. Res. Inst. of Jpn.
Ifghh, The 3C-LOBS: A Portable Seismic Station for Refraction and Seismicity Studies (Institute of Geophysics, Hamburg University, unpublished report, 1987).
Jin, A., and Aki, K. (1988), Spatial and Temporal Correlation between Coda Q and Seismicity in China, Bull. Seismol. Soc. Am. 78, 741–769.
Jin, A., Mayeda, K., Adams, D., and Aki, K. (1994), Separation of Intrinsic and Southern California Using TERRAscope Data, J. Geophys. Res. 99, 17835–17848.
Lee, W. H. K., and Lahr, J. C., HYPO71: A Computer Program for Determining Hypocenter, Magnitude, and First Motion Pattern of Local Earthquakes (U.S. Geol. Surv. Open-File Report, 1975).
Matsunami, K. (1991), Laboratory Tests of Excitation and Attenuation of Coda Waves Using 2-D Models of Scattering Media, Phys. Earth Planet. Inter. 67, 104–114.
Mayeda, K., Koyanagi, S., Hoshiba, M., Aki, K., and Zeng, Y. (1992), A Comparative Study of Scattering, Intrinsic and Coda Q −1 for Hawaii, Long Valley and Central California between 1.5 and 15.0 Hz, Geophys. Res. 97, 6643–6659.
Molnar, P., and Sykes, L. R. (1969), Tectonics of the Caribbean and Middle America Regions from Focal Mechanisms and Seismicity, Geol. Soc. Am. Bull. 80, 1639–1648.
Pulli, J. J. (1984), Attenuation of Coda Waves in New England, Bull. Seismol. Soc. Am. 74, 1149–1166.
Pujades, L. G., Ugalde, A., Canas, J. A., Navarro, M., Badal, F. J., and Corchete, V. (1997), Intrinsic and Scattering Attenuation from Observed Coda Q Frequency Dependence. Application to the Almeria Basin (Southeastern Iberian Peninsula), Geophys. J. Int. 129, 281–291.
Rautian, T. J., and Khalturin, V. I. (1978), The Use of the Coda for the Determination of the Earthquake Source Spectrum, Bull. Seismol. Soc. Am. 68, 923–948.
Roecker, S. W., Tucker, B., King, J., and Hatzfeld, D. (1982), Estimates of Q in Central Asia as a Function of Frequency and Depth Using the Coda of Locally Recorded Earthquakes, Bull. Seismol. Soc. Am. 72, 129–149.
Russo, R. M., and Speed, R. C. (1992), Oblique Collision and Tectonic Wedging of the South American Continent and Caribbean Terranes, Geology 20, 447–450.
Sato, H. (1977), Energy Propagation Including Scattering Effects. Single Isotropic Scattering Approximation, J. Phys. Earth 25, 27–41.
Singh, S., and Herrmann, R. B. (1983), Regionalization of Crustal Coda Q in the Continental United States, J. Geophys. Res. 88, 527–538.
Speed, R. C. (1985), Cenozoic Collision of the Lesser Antilles Arc and Continental South America and the Origin of the El Pilar Fault, Tectonics 4, 41–69.
Villaseñor, A., Banda, E., Gajardo, E., Franke, M., and Makris, J. (1998), The El Pilar Fault Zone and the Seismotectonics of the Caribbean-South America Plate Boundary in Northeastern Venezuela, Geophys. J. Int. (in press).
Wu, R. S. (1985), Multiple Scattering and Energy Transfer of Seismic Waves: Separation of Scattering Effect from Intrinsic Attenuation, I, Theoretical Modelling, Geophys. J. R. Astron. Soc. 82, 57–80.
Zeng, Y., Su, F., and Aki, K. (1991), Scattered Wave Energy Propagation in a Random Isotropic Scattering Medium, I, Theory, J. Geophys. Res. 96, 607–619.
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Ugalde, A., Pujades, L.G., Canas, J.A., Villaseñor, A. (1998). Estimation of the Intrinsic Absorption and Scattering Attenuation in Northeastern Venezuela (Southeastern Caribbean) Using Coda Waves. In: Mitchell, B.J., Romanowicz, B. (eds) Q of the Earth: Global, Regional, and Laboratory Studies. Pageoph Topical Volumes. Birkhäuser, Basel. https://doi.org/10.1007/978-3-0348-8711-3_21
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DOI: https://doi.org/10.1007/978-3-0348-8711-3_21
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