Temporal (Un)correlations Between Coda Q and Seismicity: Multiscale Trend Analysis

This paper introduces a statistical technique, based on the recently developed Multiscale Trend Analysis (MTA), for quantifying correlations between non-stationary processes observed at irregular non-coincident time grids. We apply this technique to studying the temporal correlation between the dyna...

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Veröffentlicht in:Pure and applied geophysics 2005-05, Vol.162 (5), p.827-841
Hauptverfasser: Zaliapin, I., Jin, A., Liu, Z., Aki, K., Keilis-Borok, V.
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container_issue 5
container_start_page 827
container_title Pure and applied geophysics
container_volume 162
creator Zaliapin, I.
Jin, A.
Liu, Z.
Aki, K.
Keilis-Borok, V.
description This paper introduces a statistical technique, based on the recently developed Multiscale Trend Analysis (MTA), for quantifying correlations between non-stationary processes observed at irregular non-coincident time grids. We apply this technique to studying the temporal correlation between the dynamics of the ductile and brittle layers in the lithosphere. Our results confirm the previously reported strong positive correlation between the coda Q^sup -1^ and seismicity and its drop before major earthquakes observed in California. The proposed technique has significant advantages over the conventional correlation analysis: (1) MTA allows one to work directly with non-coincident time series without preliminary resampling the data; (2) the correlation is defined via the stable objects--trends--rather than noisy individual observations, hence it is highly robust; (3) the correlations are quantified at different time scales. The suggested technique seems promising for the wide range of applied problems dealing with coupled time series.[PUBLICATION ABSTRACT]
doi_str_mv 10.1007/s00024-004-2643-x
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subjects Correlation analysis
Dealing
Dynamic tests
Earthquakes
Lithosphere
Seismic activity
Seismicity
Studies
Temporal logic
Time series
Trend analysis
Trends
title Temporal (Un)correlations Between Coda Q and Seismicity: Multiscale Trend Analysis
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