For the general transfer function [ T(s)=frac{C_{1}(s)+p C_{2}(s)}{C_{3}(s)+p C_{4}(s)+p^{2} C_{5}(s)} ] where (C_{i}(s)) are polynomials in (s),

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For the general transfer function

\[ T(s)=\frac{C_{1}(s)+p C_{2}(s)}{C_{3}(s)+p C_{4}(s)+p^{2} C_{5}(s)} \]

where $C_{i}(s)$ are polynomials in $s$, find the general sensitivity as a function of parameter $p$.

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Mechanical Vibration Analysis, Uncertainties, And Control

ISBN: 9781498753012

4th Edition

Authors: Haym Benaroya, Mark L Nagurka, Seon Mi Han

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Question Posted: May 06, 2024 04:02 AM

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For the general transfer function [ T(s)=frac{C_{1}(s)+p C_{2}(s)}{C_{3}(s)+p C_{4}(s)+p^{2} C_{5}(s)} ] where (C_{i}(s)) are polynomials in (s),

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Mechanical Vibration Analysis, Uncertainties, And Control

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