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Difference between revisions of "Wind Energy - Physics"
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| + | | m = metre = 3.28 ft.<br> | ||
| + | | HP = horsepower<br> | ||
| + | |- | ||
| + | | s = second<br> | ||
| + | | J = Joule<br> | ||
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| + | | h = hour<br> | ||
| + | | cal = calorie<br> | ||
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| + | | N = Newton<br> | ||
| + | | toe = tonnes of oil equivalent<br> | ||
| + | |- | ||
| + | | W = Watt<br> | ||
| + | | Hz= Hertz (cycles per second)<br> | ||
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== Wind Power == | == Wind Power == | ||
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<math>P=\dot{E}=\frac{1}{2}\dot{m}v^2=\frac{1}{2}\rho A v^3</math> | <math>P=\dot{E}=\frac{1}{2}\dot{m}v^2=\frac{1}{2}\rho A v^3</math> | ||
| − | + | <br> | |
The power of a wind-stream is transformed into mechanical energy by a wind turbine through slowing down the moving air-mass which is crossing the rotor area. For a complete extraction of power the air-mass would have to be stopped completely, leaving no space for the following air-masses. | The power of a wind-stream is transformed into mechanical energy by a wind turbine through slowing down the moving air-mass which is crossing the rotor area. For a complete extraction of power the air-mass would have to be stopped completely, leaving no space for the following air-masses. | ||
Revision as of 16:10, 17 May 2011
Unit abbreviations
| m = metre = 3.28 ft. |
HP = horsepower |
| s = second |
J = Joule |
| h = hour |
cal = calorie |
| N = Newton |
toe = tonnes of oil equivalent |
| W = Watt |
Hz= Hertz (cycles per second) |
Wind Power
The power P of a wind-stream, crossing an area A with velocity v is given by
It varies proportional to air density , to the crossed area A and to the cube of wind velocity v.
The Power P is the kinetic energy
of the air-mass m crossing the area A during a time interval
.
Because power is energy per time unit, combining the two equations leads back to the primary mentioned basic relationship of wind energy utilisation
The power of a wind-stream is transformed into mechanical energy by a wind turbine through slowing down the moving air-mass which is crossing the rotor area. For a complete extraction of power the air-mass would have to be stopped completely, leaving no space for the following air-masses.



















