2021
DOI: 10.1016/j.chaos.2021.111336
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Monitoring a chemical reaction using pH measurements: An approach based on multiscale fractal analysis

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Cited by 2 publications
(1 citation statement)
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“…The DFA allows the detection of intrinsic self-similarity embedded in a seemingly nonstationary time series, and also avoids the spurious detection of apparent self-similarity, which may be an artifact of extrinsic trends. These features have made the DFA the most widely used approach for the fractal analysis of complex time series in a large diversity of fields, from geophysics [10] and financial systems [11] to biology [12] , physiology [13] and chemistry [14] , [15] , and provides an easy interpretation of fluctuation patterns in terms of scaling exponents.…”
Section: Detrended Fluctuation Analysismentioning
confidence: 99%
“…The DFA allows the detection of intrinsic self-similarity embedded in a seemingly nonstationary time series, and also avoids the spurious detection of apparent self-similarity, which may be an artifact of extrinsic trends. These features have made the DFA the most widely used approach for the fractal analysis of complex time series in a large diversity of fields, from geophysics [10] and financial systems [11] to biology [12] , physiology [13] and chemistry [14] , [15] , and provides an easy interpretation of fluctuation patterns in terms of scaling exponents.…”
Section: Detrended Fluctuation Analysismentioning
confidence: 99%