Maps of linear synchronization for the properties of global low-frequency seismic noise

Category: 14-1
A.A. Lyubushin

 

 

 

UDC 550.334

 

A.A. Lyubushin

 

Schmidt Institute of Physics of the Earth, Russian Academy of Sciences, Moscow, Russia

 

Abstract

The global field of seismic noise with periods from 2 up to 500 minutes is considered. The investigation is based on the data recorded at broadband network IRIS (147 stations over the world) from the beginning of 1997 up to 31 March of 2012. The daily values of four seismic noise waveforms statistics are estimated for each station: logarithm of variance, multi-fractal singularity spectrum support width, linear predictability index and minimum normalized entropy of squared orthogonal wavelet coefficients. For each of these seismic noise parameters an averaged map of its distribution on the Earth's surface is plotted. Besides that the maps of linear synchronization are created which are defined within nodes of regular grid covering the Earth by values of multiple correlation of parameters for 5 seismic stations which are nearest to each node. Despite of the essential difference in spatial distribution of considered seismic noise parameters on the Earth's surface their linear synchronization maps turn to be rather similar each other. Three main centers of linear synchronization could be extracted: North America (including region of Yellowstone Caldera), South Europe and Mediterranean region, and Australia. The possible reasons for this phenomena are considered.

Keywords: global field of seismic noise, multi-fractals, wavelets, entropy, predictability, linear synchronization.

 

References

Berger, J., Davis, P., and Ekstrom, G., Ambient Earth Noise: A Survey of the Global Seismographic Network, J. Geophys. Res., 2004, vol. 109, p. B11307.

Box, G.E.R. and Jenkins, G.M., Time Series Analysis: Fore-casting and Control, San Francisco, CA: Holden-Day, 1970.

Encyclopedia of Volcanoes, Ed. H. Sigurdsson. Academic Press, 1999. 1417 p.

Feder, J., Fractals, New York: Plenum, 1988.

Huber, P. J., Robust Statistics (John Wiley and Sons, New York, 1981; Mir, Moscow, 1984).

Kashyap, R.L. and Rao, A.R., Dynamic Stochastic Models from Empirical Data, New York: Academic Press, 1976.

Kobayashi, N. and Nishida, K., Continuous Excitation of Planetary Free Oscillations by Atmospheric Disturbances, Nature, 1998, vol. 395, pp. 357–360.

Lyubushin A.A., Synchronization of multifractal parameters of regional and global low-frequency microseisms, European Geosciences Union General Assembly 2010, Vienna, 02–07 of May, 2010. Geophys. Res. Abstr. 2010a. vol. 12. EGU2010-696.

Lyubushin, A.A., Analiz dannykh sistem geofizicheskogo i ekologicheskogo monitoringa (Analysis of the Data of Geophysical and Environmental Monitoring), Moscow: Nauka, 2007.

Lyubushin, A.A., Analysis of Low-Frequency Microseismic Noise Has Permitted to Assess Magnitude, Time and Place of the Seismic Catastrophe in Japan on March 11, 2011, Nauka Tekhnol. Razrab., 2011c, no. 1, pp. 3–12.

Lyubushin, A.A., Cluster Analysis of Low-Frequency Microseismic Noise, Izv. Phys. Solid Earth, 2011a, vol. 47, no. 6, pp. 488–496.

Lyubushin, A.A., Microseismic Noise in the Low Frequency Range (Periods of 1–300 min): Properties and Possible Prognostic Features, Izv. Phys. Solid Earth, 2008, vol. 44, no. 4, pp. 275–290.

Lyubushin, A.A., Multifractal Properties of Low-Frequency Microseismic Noise in Japan, 1997–2008, Book Abstr. 7th General Assembly of the Asian Seismological Commission and Japan Seismological Society, Tsukuba, 2008, 2008c, p. 92.

Lyubushin, A.A., Rodkin, M.V., and Tikhonov, I.N., On Possible Strong Aftershock in the Area of the Great Japanese Earthquake 3/11/2011, Vestn. ONZ RAN, 2011, vol. 3, no. NZ6001. doi: 10.2205/2011NZ000108.

Lyubushin, A.A., Seismic Catastrophe in Japan on March 11, 2011: Long-Term Prediction on the Basis of Low-Frequency Microseisms, Izv. Atmos. Ocean. Phys., 2011b, vol. 47, no. 8, pp. 904–921.

Lyubushin, A.A., Synchronization Phenomena of Low-Frequency Microseisms, Proc. 32nd General Assembly of the European Seismological Commission, Montpelier, 2010, 2010e, p. 124.

Lyubushin, A.A., Synchronization Trends and Rhythms of Multifractal Parameters of the Field of Low-Frequency Microseisms, Izv. Phys. Solid Earth, 2009, vol. 45, no. 5, pp. 381–394.

Lyubushin, A.A., The Statistics of the Time Segments of Low-Frequency Microseisms: Trends and Synchronization, Izv. Phys. Solid Earth, 2010b, vol. 46, no. 6, pp. 544–554.

Mallat, S., A Wavelet Tour of Signal Processing, San Diego: Academic Press, 1998.

Rao, C. R., Linear Statistical Inference and Its Applications (John Wiley, New York, 1965; Nauka, Moscow, 1968).

Rhie, J. and Romanowicz, B., Excitation of Earth’s Continuous Free Oscillations by Atmosphere-Ocean-Seafloor Coupling, Nature, 2004, vol. 431, pp. 552–554.

 

Tanimoto, T., The Oceanic Excitation Hypothesis for the Continuous Oscillations of the Earth, Geophys. J. Int., 2005, vol. 160, pp. 276–288.