Proceedings of 32nd IEEE Conference on Decision and Control
DOI: 10.1109/cdc.1993.325872
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Extension to standard system identification of detailed dynamics of a flexible wind turbine system

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Cited by 5 publications
(4 citation statements)
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“…If the output measurements are to a large extent corrupted with periodic signals of known frequencies, it is possible to construct virtual input signals with corresponding frequencies that are able to account for periodic components in the outputs [22]. The operation of such signals can be explained for the example of a wind turbine: the outputs are affected by periodic signals of unknown amplitude and phase, but which are directly correlated to the rotor azimuth ψ k and higher harmonics.…”
Section: Matricesmentioning
confidence: 99%
“…If the output measurements are to a large extent corrupted with periodic signals of known frequencies, it is possible to construct virtual input signals with corresponding frequencies that are able to account for periodic components in the outputs [22]. The operation of such signals can be explained for the example of a wind turbine: the outputs are affected by periodic signals of unknown amplitude and phase, but which are directly correlated to the rotor azimuth ψ k and higher harmonics.…”
Section: Matricesmentioning
confidence: 99%
“…An LTI system identification is well established and a few applications can be reported in the wind energy [12][13][14][15]. However, the techniques used are all based on the open-loop setting and will give biased results in the closed-loop setting [29].…”
Section: Simulation Studymentioning
confidence: 99%
“…This implies that system identification gives a compact-sized model that is suitable for controller (re)design, load calculations, and model validation. Linear time-invariant (LTI) system identification is well established and few applications can be reported in the wind energy community [12][13][14][15]. However, wind turbines are nonlinear systems and as stated before they can be reformulated in the LPV framework.…”
Section: Introductionmentioning
confidence: 99%
“…When the periodicity of the disturbances are known, e.g. with the identification techniques in van Baars et al and van Wingerden et al , it is even possible to relate the lifted covariance matrix trueR̄n with the variance of the period time ph by a first‐order approximation as truetrueR̄̂nMathClass-rel=trued̄kMathClass-punc,p()ph∂ph var()phtrued̄kMathClass-punc,pT()ph∂ph where the basis functions in trued̃k are used to express the periodic disturbances. Both approaches perform for small variations in period time; however, the latter approach is preferred in this case.…”
Section: Repetitive Control Designmentioning
confidence: 99%