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where and are lower and upper cutoff frequencies, respectively.
Age was truncated at 109 years old as an upper cutoff.
The impact of the upper cutoff voltage on the capacity retention of the cell was also discussed.
The upper cutoff frequency is changeable in relation to the sampling frequency by changing its clock frequency.
Throughout the paper, we will consider a finite upper cutoff frequency and a non-vanishing lower cutoff frequency.
It is shown that perfect signal reconstruction is possible for any arbitrary number of channels when the upper cutoff frequency is a multiple of the bandwidth.
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We note that the lower and upper cutoffs have to be reported in addition to the mass fractal dimension value.
We also show that ignoring lower and upper cutoffs of fractal scaling may significantly alter the mass fractal dimension value.
We also emphasize that accurate determination of the fractal scaling parameters, such as fractal dimension and lower and upper cutoffs requires precise characterization of the mass-size distribution.
We also reanalyze three databases reported in the literature, recalculate the mass fractal dimension, and show that applying the arithmetic mean concept and/or ignoring the lower and upper cutoffs may result in substantially different fractal dimension values.
where Ω k and Ωk + 1 denote the lower and upper cutoffs for k th band, Ω1=0, and Ω M =4.a This sampling scheme ensures that the high energy regions are sampled more densely, which has the dual advantage of sampling the given modulation space with a relatively small set of scales and emphasizing high-energy signal components, which are presumably noise-robust.
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