SEISMIC SIGNATURE CLASSIFICATION: SDFA TECHNIQUES FOR DISTINGUISHING EXPLOSIONS FROM EARTHQUAKES

The Smoothed Detrended Fluctuation Analysis (SDFA) method, introduced by Linhares in 2016, offers a valuable tool for characterizing long-range correlations in time series data. Building upon the foundations of Detrended Fluctuation Analysis (DFA) and the wavelet shrinkage procedure, SDFA computes statistical fluctuations measures, denoted as F(l), using varying window lengths (l). By analyzing these measures across different window lengths, SDFA derives a scaling exponent, specifically the slope coefficient obtained through regression analysis of F(l) against ln(l), where l varies within a specific range determined by g(n). Linhares, in a subsequent work in 2016, established an optimal choice for g(n), where g(n) is defined as ⌊(ln(n))⌋ with ⌊⋅⌋ representing the integer part function and n denoting the length of the time series. This abstract explores the fundamental concepts and procedures underlying the SDFA method, highlighting its significance in uncovering long-range correlations in time series data

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Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2024-10-02
DOI
https://doi.org/10.5281/zenodo.13880151
Primary Topic
Complex Systems and Time Series Analysis
Type
article
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article

SEISMIC SIGNATURE CLASSIFICATION: SDFA TECHNIQUES FOR DISTINGUISHING EXPLOSIONS FROM EARTHQUAKES

Zenodo (CERN European Organization for Nuclear Research)
Complex Systems and Time Series Analysis
article

SEISMIC SIGNATURE CLASSIFICATION: SDFA TECHNIQUES FOR DISTINGUISHING EXPLOSIONS FROM EARTHQUAKES

article en

Abstract

The Smoothed Detrended Fluctuation Analysis (SDFA) method, introduced by Linhares in 2016, offers a valuable tool for characterizing long-range correlations in time series data. Building upon the foundations of Detrended Fluctuation Analysis (DFA) and the wavelet shrinkage procedure, SDFA computes statistical fluctuations measures, denoted as F(l), using varying window lengths (l). By analyzing these measures across different window lengths, SDFA derives a scaling exponent, specifically the slope coefficient obtained through regression analysis of F(l) against ln(l), where l varies within a specific range determined by g(n). Linhares, in a subsequent work in 2016, established an optimal choice for g(n), where g(n) is defined as ⌊(ln(n))⌋ with ⌊⋅⌋ representing the integer part function and n denoting the length of the time series. This abstract explores the fundamental concepts and procedures underlying the SDFA method, highlighting its significance in uncovering long-range correlations in time series data

Zenodo (CERN European Organization for Nuclear Research)
Universidade Federal de Uberlândia (BR)
Sustainable cities and communities
Openalex Percentile: Top 50%
Complex Systems and Time Series Analysis
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