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- Bode's_sensitivity_integral abstract "Bode's sensitivity integral, discovered by Hendrik Wade Bode, is a formula that quantifies some of the limitations in feedback control of linear parameter invariant systems. Let L be the loop transfer function and S be the sensitivity function. Then the following holds:where are the poles of L in the right half plane (unstable poles).If L has at least two more poles than zeros, and has no poles in the right half plane (is stable), the equation simplifies to:This equality shows that if sensitivity to disturbance is suppressed at some frequency range, it is necessarily increased at some other range. This has been called the "waterbed effect."".
- Bode's_sensitivity_integral wikiPageExternalLink Frequency_Domain_Design.
- Bode's_sensitivity_integral wikiPageID "20156881".
- Bode's_sensitivity_integral wikiPageRevisionID "545494302".
- Bode's_sensitivity_integral hasPhotoCollection Bode's_sensitivity_integral.
- Bode's_sensitivity_integral subject Category:Control_theory.
- Bode's_sensitivity_integral comment "Bode's sensitivity integral, discovered by Hendrik Wade Bode, is a formula that quantifies some of the limitations in feedback control of linear parameter invariant systems. Let L be the loop transfer function and S be the sensitivity function.".
- Bode's_sensitivity_integral label "Bode's sensitivity integral".
- Bode's_sensitivity_integral label "Całka Bode'go".
- Bode's_sensitivity_integral sameAs Całka_Bode'go.
- Bode's_sensitivity_integral sameAs m.04ycb55.
- Bode's_sensitivity_integral sameAs Q4936423.
- Bode's_sensitivity_integral sameAs Q4936423.
- Bode's_sensitivity_integral wasDerivedFrom Bode's_sensitivity_integral?oldid=545494302.
- Bode's_sensitivity_integral isPrimaryTopicOf Bode's_sensitivity_integral.