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WIND ENERGY SYSTEMS - Cd3wd

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Chapter 2—Wind Characteristics 2–55<br />

Figure 23: Yearly mean wind speeds (knots) at Russell, Kansas, versus simultaneous speeds<br />

at Dodge City, Kansas.<br />

year following the first two is totally random. Based on these results, Justus concluded that<br />

clusters of bad wind months or years are not highly probable. In fact, the variation of speed<br />

from one period to the next is almost totally random, and therefore such clusters should not<br />

be of major concern.<br />

We have seen that the 90 % confidence interval for the long term annual mean speed at a<br />

site is between 0.9ū and 1.1ū when only one year’s data is collected. If this is not adequate,<br />

then additional data need to be collected. Corotis[7] reports that the 90 % confidence interval<br />

is between 0.93ū and 1.07ū for two year’s data, and between 0.94ū and 1.06ū for three year’s<br />

data. The confidence interval is basically inversely proportional to the square root of the time<br />

period, so additional years of data reduce the confidence interval at a slower and slower rate.<br />

10 DISTRIBUTION OF EXTREME <strong>WIND</strong>S<br />

Two important wind speeds which affect turbine cost are the design wind speed which the<br />

rotor can withstand in a parked rotor configuration, and the maximum operating wind speed.<br />

A typical wind turbine may start producing power at 5 to 7 m/s (11 to 16 mi/h), reach rated<br />

powerat12to16m/s(27to36mi/h),andbeshutdownatamaximumoperatingspeedof<br />

20 to 25 m/s (45 to 56 mi/h).<br />

Wind Energy Systems by Dr. Gary L. Johnson November 20, 2001

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