Examples
-[a,b]=ellip(2, 0.5, 0.7, [0.3,0.4]) -a = -0.88532 -1.58410 2.40380 -1.58410 0.88532 -b = -1.00000 -1.78065 2.68703 -1.75725 0.97454 |  |  |
This function generates an elliptic or Cauer filter with rp dB of passband ripple and rs dB of stopband attenuation.
[a, b] = ellip (n, rp, rs, wp) -[a, b] = ellip (n, rp, rs, wp, "high") -[a, b] = ellip (n, rp, rs, [wl, wh]) -[a, b] = ellip (n, rp, rs, [wl, wh], "stop") -[a, b, c] = ellip (…) -[a, b, c, d] = ellip (…) -[…] = ellip (…, "s")
positive integer value
non negative scalar value
non negative scalar value
scalar or vector, all elements should be in the range [0,1]
This is an Octave function. -This function generates an elliptic or Cauer filter with rp dB of passband ripple and rs dB of stopband attenuation. -[b, a] = ellip(n, Rp, Rs, Wp) indicates low pass filter with order n, Rp decibels of ripple in the passband and a stopband Rs decibels down and cutoff of pi*Wp radians. If the fifth argument is high, then the filter is a high pass filter. -[b, a] = ellip(n, Rp, Rs, [Wl, Wh]) indictaes band pass filter with band pass edges pi*Wl and pi*Wh. If the fifth argument is stop, the filter is a band reject filter. -[z, p, g] = ellip(...) returns filter as zero-pole-gain. -[...] = ellip(...,’s’) returns a Laplace space filter, w can be larger than 1. -[a, b, c, d] = ellip(...) returns state-space matrices.
[a,b]=ellip(2, 0.5, 0.7, [0.3,0.4]) -a = -0.88532 -1.58410 2.40380 -1.58410 0.88532 -b = -1.00000 -1.78065 2.68703 -1.75725 0.97454 | | |