2006
DOI: 10.1109/tcsi.2005.857549
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Minimax design of adjustable-bandwidth linear-phase FIR filters

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Cited by 61 publications
(93 citation statements)
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“…Example 1. We use the same design data as in [2], namely θ l = 0.3π, θ u = 0.5π, Δ = 0.1π, γ p = 0.01, and pose the design problem in the same way. For several values K (giving the number of filters H k (z) in (1), namely K + 1), we aim to find minimal orders N such that the optimal stopband attenuation resulted by solving (2) be γ s ≤ 0.00316 = −50 dB.…”
Section: Trigonometric Polynomials Approachmentioning
confidence: 99%
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“…Example 1. We use the same design data as in [2], namely θ l = 0.3π, θ u = 0.5π, Δ = 0.1π, γ p = 0.01, and pose the design problem in the same way. For several values K (giving the number of filters H k (z) in (1), namely K + 1), we aim to find minimal orders N such that the optimal stopband attenuation resulted by solving (2) be γ s ≤ 0.00316 = −50 dB.…”
Section: Trigonometric Polynomials Approachmentioning
confidence: 99%
“…The implementation of the adjustable filter (1) is made via the Farrow structure [1] shown in Figure 1. The parameter p can be replaced by p − p 0 , with implementation benefits described in [2]; this can be viewed as a transformation of the coefficients of filters H k (z) and has no relevance on the design method. We want to design lowpass filters of form (1) with adjustable passband and stopband widths.…”
Section: Introductionmentioning
confidence: 99%
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“…However, the transition bandwidth of the frequency transformation based filter can be significantly wider than that of the prototype filter. The spectral parameter approximation (SPA) technique [9], [10] makes use of weighted combination of the fixed-coefficient FIR sub-filters to generate the desired frequency response and provides absolute control over the cutoff frequency of the filter in the desired range. However, the complexity of the SPA technique is higher than all the other approaches.…”
Section: Introductionmentioning
confidence: 99%