BLACK FOREST - 9/25/2010 to 9/29/2011
LOCATION DETAILS |
Latitude: |
N 39° 0.563’ or N 39° 0’ 33.78" |
Longitude: |
W 104° 41.738’ or W 104° 41’ 44.28" |
Survey Meridian: |
Colorado, Sixth Principal Meridian |
Township: |
12 S |
Range: |
65 W |
Section: |
17 |
Elevation: |
7,485 feet (2,281.4 m) |
Datum: |
WGS 84 |
Tower Type: |
NRG Tilt-Up |
Tower Height: |
20 m (65.6 feet) |
Vane Offset (deg): |
+78° |
Direction Basis: |
Magnetic North |
Mag. Declination: |
8° 48' E, changing by 7' W/yr |
Wind Explorer S/N: |
1241 |
Site No.: |
3904 |
DATA DETAILS
September 25, 2010 to September 29, 2011:
The anemometer tower was installed on September 25, 2010 and removed on September 29, 2011. The site was SE of the intersection of Shoup Road and Black Forest Road near the town of Black Forest. The tower was located in a clearing with 30-40 foot tall trees about 180 feet to the north and about 225 feet to the south of the tower. The wind tends to blow east-west in the direction of the clearing.
All data was collected using an NRG #40 Calibrated Anemometer and NRG #200 Wind Vane mounted on a tilt-up tower located at a height of 20m. The certification for the anemometer is as follows:
NRG #40C Calibrated Anemometer |
Model No. |
1900 |
Serial No. |
179500152534 |
Calibration Date |
4/30/2010 4:28:35 p.m. |
Slope |
0.755 m/s per Hz |
Offset |
0.42 m/s |
This equipment fed into an NRG Wind Explorer data logger. All data plugs were sent to the Colorado ALP at Colorado State University for analysis. The data plug files and text versions of these files are given below.
It is important to note that these are the raw files without any compensation for offset. It is also important to note that the temperature was not recorded during this period.
Using this data, an analysis of the wind resource report was developed using Windographer 1.49. For this data an offset of +78° was applied to the wind vane data. For this report, a validation analysis was performed on the data. This data was filtered two ways:
- Any wind speed data where the wind speed was less than 1 mph for 6 hours or more was deleted.
- Any wind direction data where the wind direction varied by less than 3 degrees over 6 hours was deleted
Windographer was then used to add in synthetic data to these intervals with suspect data. A summary report, the combined data files (with and without the validation analysis), and the Windographer files (with and without the validation analysis) are given below:
Final Wind Resource Summary
Highlights of the final wind resource assessment at this site are shown below:
Data Properties |
Variable |
Data Set Starts: |
9/25/2010 13:30 MDT |
Height above ground (m) |
20 |
Data Set Ends: |
9/29/2011 16:30 |
10-min. mean wind speed (mph) |
5.829 |
Data Set Duration: |
1 year |
10-min median wind speed (mph) |
5.160 |
Length of Time Step: |
10 minutes |
10-min min. wind speed (mph) |
0.310 |
Elevation: |
7,485 ft (2,281.4 m) |
10-min max wind speed (mph) |
29.76 |
Mean air density (kg/m³): |
0.979 |
10-min standard deviation (mph) |
4.003 |
Wind Power Coefficients |
Weibull k |
1.496 |
Power Density at 50m: |
45 W/m² |
Weibull c (mph) |
6.4701 |
Wind Power Class: |
1 (Poor) |
Mean power density (W/m²) |
24 |
Wind Shear Coefficients |
Mean energy content (kWh/m²/yr) |
207 |
Power Law Exponent: |
0.177 |
Mean turbulence intensity |
0.392 |
Surface Roughness: |
0.10 m |
Energy pattern factor |
2.733 |
Roughness Class: |
2.00 |
1-hr autocorrelation coefficient |
0.781 |
Roughness Description: |
Few trees |
Diurnal pattern strength |
0.393 |
Note: The wind power density and wind power class at 50m are projections of the data from 20m. A surface roughness of 0.1 meters was assumed for this projection. This is the surface roughness for terrain with a few trees. This value was then used this to calculate the roughness class and the power law exponent shown above. |
Hour of peak wind speed |
15 |
Total data elements |
159,381 |
Missing data elements |
733 |
Data recovery rate (%) |
99.5 |
Probability Distribution Function at 20m: Frequency (%) vs. Wind Speed (mph)
|
Vertical Wind Shear, Height (m) vs Mean Wind Speed (mph)
|
Wind Frequency Rose at 20 meters
|
Wind Energy Rose at 20 meters
|
Daily Wind Speed Profile at 20m, Hourly Mean Wind Speed (mph) vs. Hour of the Day
|
Seasonal Wind Speed Profile at 20m, Monthly Mean Wind Speed (mph) vs. Month |
Windographer was used to match up the wind at this site with the performance curves of some common turbines of various sizes and various heights. The table below shows the results. For the larger turbines, the tower height was increased to account for the larger turbine blades - the wind resource was extrapolated to these higher heights. Keep in mind that the larger and the higher the turbine, the better the wind and the greater the output. But of course, as the tower heights and turbine sizes increase so does the cost.
Turbine |
Rotor
Diameter
meters |
Rotor
Power
kW |
Hub
Height
meters |
Hub
Height
Wind
Speed
mph |
Time
At
Zero
Output
percent |
Time
At
Rated
Output
percent |
Average
Net
Power
Output
kW |
Average
Net
Energy
Output
kWh/yr |
Average
Net
Capacity
Factor
% |
Bergey Excel-R |
|
|
20 |
5.83 |
67.7 |
0.02 |
0.2 |
1,800 |
2.7 |
Bergey Excel-S |
|
|
20 |
5.83 |
46.7 |
0.00 |
0.3 |
2,200 |
2.5 |
Bergey XL.1 |
|
|
20 |
5.83 |
25.0 |
0.03 |
0.0 |
300 |
3.8 |
Southwest Skystream 3.7 |
|
|
20 |
5.83 |
63.3 |
0.00 |
0.1 |
700 |
4.2 |
Southwest Whisper 500 |
|
|
20 |
5.83 |
67.7 |
0.02 |
0.1 |
1,100 |
4.3 |
Northern Power NW 100/21 |
|
|
37 |
6.30 |
58.9 |
0.00 |
3.4 |
30,100 |
3.4 |
Vestas V47 - 660 kW |
|
|
65 |
6.76 |
58.5 |
0.00 |
20.7 |
181,700 |
3.1 |
GE 1.5s |
|
|
80.5 |
6.95 |
66.4 |
0.02 |
34.9 |
306,000 |
2.3 |
Vestas V80 - 2.0 MW |
|
|
100 |
7.14 |
64.6 |
0.00 |
77.3 |
677,000 |
3.9 |
GE 2.5xl |
|
|
110 |
7.22 |
55.7 |
0.03 |
112.6 |
986,400 |
4.5 |
IMPORTANT: No turbine losses are included in the power, energy, and capacity factor values in the table. Typically, turbine losses can be 5-20% to account for maintenance downtime, icing/soiling and losses from other turbines in a wind farm. Users wanting to be conservative in the performance projections should multiply the power, energy, and capacity values by (1 - % losses) to account for these losses.
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