Paper title: THE NUMBER OF POLYNOMIAL SEGMENTS AND THE POLYNOMIAL ORDER OF POLYNOMIAL-BASED FILTERS
Author(s): SELENA VUKOTIC, DJORDJE BABIĆ,
Abstract: Many digital signal processing applications can benefit from polynomial-based interpolation filters based on the Farrow
structure or its variations. The number of polynomial segments determining the finite length of the filter impulse response and
the order of polynomials in each polynomial segment are the two main design parameters for these filters. These parameters are
linked to the complexity of the implementation structure and frequency domain performance. As a result, determining the value
of these two parameters based on system requirements is beneficial in order to estimate complexity of the filter, and starting
values for a design. This paper offers formulas for estimating the length and polynomial order of polynomial-based filters for a
variety of criteria, including stopband attenuation, transition bandwidth, passband deviation, and passband/stopband weighting.
Keywords: Decimation, Estimation formula, Farrow structure, Interpolation, Polynomial-based interpolation filters Year: 2021 | Tome: 66 | Issue: 3 | Pp.: 187-190
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