19.06.2015 Views

WIND ENERGY SYSTEMS - Cd3wd

WIND ENERGY SYSTEMS - Cd3wd

WIND ENERGY SYSTEMS - Cd3wd

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

Chapter 2—Wind Characteristics 2–15<br />

which in turn is proportional to air pressure. A given wind speed therefore produces less<br />

power from a particular turbine at higher elevations, because the air pressure is less. A wind<br />

turbine located at an elevation of 1000 m above sea level will produce only about 90 % of<br />

the power it would produce at sea level, for the same wind speed and air temperature. There<br />

are many good wind sites in the United States at elevations above 1000 m, as can be seen<br />

by comparing Fig. 8 with a topographical map of the United States. Therefore this pressure<br />

variation with elevation must be considered in both technical and economic studies of wind<br />

power.<br />

Figure 9: Pressure variation with altitude for U.S. Standard Atmosphere<br />

The air density at a proposed wind turbine site is estimated by finding the average pressure<br />

at that elevation from Fig. 9 and then using Eq. 6 to find density. The ambient temperature<br />

must be used in this equation.<br />

Example<br />

A wind turbine is rated at 100 kW in a 10 m/s wind speed in air at standard conditions. If power<br />

output is directly proportional to air density, what is the power output of the turbine in a 10 m/s wind<br />

speed at Medicine Bow, Wyoming (elevation 2000 m above sea level) at a temperature of 20 o C?<br />

From Fig. 9, we read an average pressure of 79.4 kPa. The density at 20 o C = 293 K is then<br />

ρ = 3.484(79.4)<br />

293<br />

=0.944<br />

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

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!