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31 Characterisation of the Power Curve for <strong>Wind</strong> Turbines 177<br />

points method which does not depend any more on the average procedure, i.e.<br />

location specific with increased turbulence intensity. Heretofore the relaxation<br />

time is described analytically as linear and constant. A detailed analysis on<br />

the dynamical relaxation is actually researching together with the response<br />

model proposed by Rauh [6] for predicting power output.<br />

References<br />

1. F. Boettcher, Ch. Renner, H.-P. Wald and J. Peinke, (2003) Bound.-Layer<br />

Meteorol. 108, 163–173<br />

2. E. Anahua et al. (2004) Proceedings of EWEC conference, London, England<br />

3. H. Risken, (1983) The Fokker-Plank Equation, Springer, Berlin Heidelberg New<br />

York, 1983<br />

4. R. Friedrich, S. Siegert, J. Peinke, St. Lueck, M. Siefert, M. Lindemann,<br />

J. Raethjen, G. Deuschl and G. Pfister, (2000) Phys. Lett. A 271, 217–222<br />

5. Tjareborg <strong>Wind</strong> Turbine Data (1992). Database on <strong>Wind</strong> Characteristic,<br />

www.winddata.com, Technical University of Denmark, Denmark<br />

6. A. Rauh and J. Peinke, (2003) J. <strong>Wind</strong> Eng. Aerodyn. 92, 159–183

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