Suppose I have the transfer function k*(s-z1)/((s – p1)*(s – p2)), i.e., in the form that comes from the zpk() function. This form is convenient in that I can see immediately the location of the poles and zeros, but in order to obtain the gain at s=0, I need to compute k*(-z1)*(-p1)*(-p2). Is there a way to instead have the transfer function displayed in Bode form: k2*(-s/z1 + 1)/((-s/p1 + 1)*(-s/p2 + 1)), so that k2 = (-z1)*(-p1)*(-p2), and this represents the gain at s=0? I find this much nicer because I can see the poles, zeros, and the gain at s=0 without having to do any calculations in my head.
Thanks, Luke
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