2023
DOI: 10.3390/en16052451
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Zero-Phase FIR Filter Design Algorithm for Repetitive Controllers

Abstract: Repetitive controllers (RCs) are linear control structures based on the internal model principle. This control strategy is known for its ability to control periodic reference signals, even if these signals have many harmonic components. Despite being a solution that results in a good performance, several parameters of the repetitive controller need to be correctly tuned to guarantee its stability. Among these parameters, one that has high impact on the system performance and stability is the finite impulse res… Show more

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Cited by 4 publications
(2 citation statements)
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“…The internal model principle (IMP) states that the output of a closed-loop control system will asymptotically track a reference if the poles of the Z transform of that reference are embedded into the controller, without zero-pole cancellations [19,20,22]. The term 1 (z − 1)(z 2 − 2 cos(Ω)z + 1) in (28) contains the poles of a step and a sinusoidal signal with frequency Ω.…”
Section: Internal Model Principle and Variable Frequency Resonant Con...mentioning
confidence: 99%
See 1 more Smart Citation
“…The internal model principle (IMP) states that the output of a closed-loop control system will asymptotically track a reference if the poles of the Z transform of that reference are embedded into the controller, without zero-pole cancellations [19,20,22]. The term 1 (z − 1)(z 2 − 2 cos(Ω)z + 1) in (28) contains the poles of a step and a sinusoidal signal with frequency Ω.…”
Section: Internal Model Principle and Variable Frequency Resonant Con...mentioning
confidence: 99%
“…On the other hand, resonant controllers are widely applied in power electronics (e.g., active power filters, power factor corrections and the connection of photovoltaic systems to the grid) [13][14][15][16][17][18]. According to the internal model principle (IMP), a highperformance tracking controller must embed the model of the references to be asymptotically tracked and the model of the perturbations to be asymptotically rejected [10,[19][20][21][22]. The model of a signal can be the poles of the Laplace or Z transform of that signal.…”
Section: Introductionmentioning
confidence: 99%