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WIND ENERGY SYSTEMS - Cd3wd

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Chapter 5—Electrical Network 5–45<br />

capacity factor of less than 10 percent because of the limited hours of operation, but have<br />

an effective capacity of nearly 90 percent because of its high availability when the peak loads<br />

occur. Wind electric plants will almost always be operated when the wind is available because<br />

of the zero fuel cost. If the wind blows at the rated wind speed half the time and is calm the<br />

other half of the time, then the capacity factor would be 0.5 except for the reduction due to<br />

forced and planned outages. If the winds occurred at the times of the utility peaks, then the<br />

effective capacity would be close to unity. However, if the wind is calm when the utility peaks<br />

are occurring, the effective capacity will be near zero. The timing of the wind plant output<br />

relative to the utility hourly demand profile is critical.<br />

General Electric has performed a large study to determine the effective capacity of wind<br />

turbines on actual utility systems[5]. They selected a site in Kansas, another in New York,<br />

and two in Oregon. Detailed data for Kansas Gas and Electric, Niagara Mohawk, and the<br />

Northwest Power Pool were analyzed using state-of-the-art computer programs. Actual load<br />

data and actual wind data were used. Results are therefore rather specific and somewhat<br />

difficult to extrapolate to other sets of circumstances. However, they represent the best<br />

possible estimate of capacity factor and effective capacity that could be obtained at the time<br />

of the study, and are therefore quite interesting.<br />

Figure 24 shows the effective capacity and capacity factor for wind turbines on the assumed<br />

1990 Kansas Gas and Electric System. Dodge City wind data for the years 1950, 1952, and<br />

1953 were used in the study. These wind data were recorded at 17.7 m and extrapolated<br />

to hub height of a model 1500 kW horizontal axis, constant speed wind turbine by the oneseventh<br />

power law equation. A total wind generation capacity of 163 MW or 5 percent of<br />

total capacity was assumed. This is often referred to as a penetration of 5 percent. A forced<br />

outage rate of 5 percent was also assumed. There is no energy storage on the system.<br />

Figure 24: Impact of weather year on capacity factor and effective capacity.<br />

It may be seen that effective capacity varies from less than 30 percent in 1950 to almost<br />

Wind Energy Systems by Dr. Gary L. Johnson November 21, 2001

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