5. Correction of predominantly second-order processes

The transfer function of the process is of the type : $F (p) = \frac{g}{(1 + τ_{1} p) (1 + τ_{2} p)} {avec τ}_{2} > τ_{1} > 0$

Harmonic analysis methods can be used to obtain fairly accurate experimental models; similarly, identification methods can be used to obtain the impulse response or transfer function of a process around an operating point, based on digital processing of a process's inputs...

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Correction of predominantly second-order processes

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Amortization by derivative return

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References

(1) - DE CARFORT (F.), FOULARD (C.), CALVET (J.) - Asservissements linéaires continus. - Dunod (1976).
(2) - GILLE (J. Ch.), DECAULNE (P.), PÉLEGRIN (M.) - Dynamique de la commande linéaire. - Dunod (1967).
(3)...

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