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Mono-fractal time series

A simple mono-fractal time series, therefore, satisfies the power-law relation of the allometric form given by Eq. (2). [Pg.8]

Finally we show that physiologic time series are not mono-fractal, but have a fractal dimension that changes over time. The time series are multifractal, and as such they have a spectrum of dimensions. We review the procedure for constructing the multifractal spectrum and apply the technique to the SRV time series data obtained in our walking experiment [36] as a typical example of physiologic variability. [Pg.27]

As mentioned above, a time series is mono-fractal when the mass exponent is linear in q, otherwise the underlying process is multifractal. We apply the partition function measure to numerically evaluate... [Pg.44]


See other pages where Mono-fractal time series is mentioned: [Pg.43]    [Pg.43]    [Pg.10]    [Pg.83]   


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