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Dr. Jeff Salee Dr. Scott Frazier Dr. Shannon Ferrell Department of Agricultural Education, Department of Biosystems Department of Agricultural Communication, and Leadership and Agricultural Engineering Economics The Power of Wind Helping 4-H’ers Understand Wind Power in Oklahoma April 23, 2009

The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

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Page 1: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

Dr. Jeff Salee Dr. Scott Frazier Dr. Shannon FerrellDepartment of Agricultural Education, Department of Biosystems Department of Agricultural

Communication, and Leadership and Agricultural Engineering Economics

The Power of WindHelping 4-H’ers Understand Wind Power in Oklahoma

April 23, 2009

Page 2: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

Source: http://www.greenspec.co.uk/html/energy/windturbines.html

Location, location, location

Page 3: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

Location, location, location

Source: Paul Gipe, Wind Energy Basics (Chelsea Green Publishing Co., 1999)

Page 4: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

The Power of Wind Curriculum

• How can we think like an engineer?

• How do we study the wind?

• How do we use the wind?

• How do geography and community

influence wind power projects?

• How does wind inspire creativity and

design?

Page 5: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

How Do Geography and

Community Influence Wind

Power Projects?

[The Oklahoma Version]

Page 6: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

So why is it so windy in the southern Great Plains?

Page 7: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

But what about Oklahoma specifically?

Page 8: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

A Map of Oklahoma’s Wind Resources

•B

•C

• •A

D, E, F

Current Wind Farms

A – Oklahoma (Woodward)

B – Blue Canyon (Lawton)

C – Weatherford

D – Centennial (Fort Supply)

E – Sleeping Bear (Fort Supply)

Source: Oklahoma Wind Power Initiative

•G

F – Buffalo Bear (Ft. Supply / Buffalo)

G – Red Hills (Hammon)

Page 9: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

Top 10 States by

Installed Wind Energy Capacity

Page 10: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

States with Renewable Portfolio StandardsSource: US Department of Energy, Office of Energy Efficiency and Renewable Energy

Page 11: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

Oklahoma’s Installed Utility-Scale

Wind Power Capacity

Source: Oklahoma Wind Power Initiative

Page 12: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

W hat concerns do communities have about wind power?

Image courtesy Brian Hobbs, WFEC

Image from Google Earth

Page 13: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

What concerns do communities have about wind power?

Page 14: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

What concerns do communities have about wind power?

Image courtesy Brian Hobbs, WFEC

Page 15: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

What concerns do communities have about wind power?

Page 16: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

How Do We Study The Wind?

Page 17: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

How do we study the wind?

Page 18: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

Measuring Oklahoma’s wind

Page 19: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

How Do We Think Like an Engineer?

Page 20: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

Power is a function of air density, swept area, and wind speed

• Doubling rotor length gets

us 22 = four times the

swept area and thus four

times the power

• Since power increases as

a cubic function of

velocity, we see 23 =

eight times the power.

23

2

1rvP

Source: http://www.windpower.org/en/tour/wres/enerwind.htm,

Page 21: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

Source: Paul Gipe, Wind Energy Basics (Chelsea Green Publishing Co., 1999)

A sense of turbine scale

Page 22: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

How big is a wind turbine?

Hub Weight: 35,000 lbs (17.5 tons, 2 1/3 elephants)

Blade Length: 113 feet (wingspan of a 747 jet)

Blade Weight: 17,500 lbs (8.75 tons, 1.1 elephants)

Total Rotor Weight: 87,500 lbs (43.75 tons, 5 2/3 elephants)

COURTESY: OMPA

Page 23: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

60 TON NACELLE(about the size ofa small school bus)

COURTESY: OMPA

How big is a wind turbine?

Page 24: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

THE TOP SECTION

WEIGHS 24.5 TONS

COURTESY: OMPA

How big is a wind turbine?

Page 25: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

COURTESY: OMPA

Page 26: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

An example from Woodward/Freedom

∼1 mile

Average ∼800 ft.Between turbine

Source: Image and measurements from Google Earth, http://earth.google.com

Page 27: The Power of WindPower is a function of air density, swept area, and wind speed • Doubling rotor length gets us 22 = four times the swept area and thus four times the power • Since

Spacing Out:The spatial impacts of projects

• American Wind

Energy Association

estimates total area

of ≈ 60 acres/MW of

capacity.

• ≈ 3 acres (5%) to

actual physical

occupation of land.

• ≈57 acres (97%) to

exclusion area for

windflow

preservation.

¼ section (160 acres)

Image from Google Earth