Off-line detection method and online verticality monitoring method of wind turbine tower verticality
A wind turbine, off-line detection technology, applied in the direction of measuring devices, instruments, etc., can solve the problems of high cost, safety accidents, and the inability to know the verticality information of the tower tube in real time, and achieve the effect of convenient installation and debugging and low cost
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Embodiment 1
[0040] According to the above steps, the four sets of data obtained are (0°, -2.92°), (90°, 0.5°), (180°, 2.92°), (270°, -0.5°), and the maximum The optimal solution of the angle of inclination Angle and the combined tower top inclination direction Dir relative to true north is: Angle=2.96°, Dir=350°, and after converting Angle=2.96° into radians, the absolute vertical angle of the tower top is obtained. The inclination angle θ' of the line, the inclination angle of the tower sway range is θ=arcsin(2×θ'÷3)=1.97366, the sway at the top of the tower S=H×tanθ, assuming that the tower height H is 100m, Then the slosh at the top of the tower is S=H×tanθ=3.446m.
Embodiment 2
[0042] According to the above steps, the four sets of data obtained are (50°, -1.48°), (140°, 2.72°), (230°, 1.48°), (320°, -2.72°), and the maximum The optimal solution of the angle of inclination Angle and the combined orientation of the top of the tower relative to the north is: Angle=3.1°, Dir=348°. After converting Angle=3.1° into radians, the top of the tower is relative to the absolute vertical The inclination angle θ' of the line, the inclination angle of the tower sway range is θ=arcsin(2×θ'÷3)=2.0607, the sway at the top of the tower S=H×tanθ, assuming that the tower height H is 100m, Then the slosh at the top of the tower is S=H×tanθ=3.598m.
Embodiment 3
[0044] According to the above steps, the four sets of data obtained are (100°, 1.14°), (190°, 3.22°), (280°, -1.14°), (10°, -3.22°), and the maximum The optimal solution of the angle of inclination Angle and the resulting inclination of the top of the tower relative to the true north is: Angle=3.42°, Dir=350°. After converting Angle=3.42° into radians, the top of the tower is relative to the absolute vertical The inclination angle θ' of the line, then the inclination angle of the tower sway range is θ=arcsin(2×θ'÷3)=2.2804, the sway at the top of the tower S=H×tanθ, assuming that the tower height H is 100m, Then the slosh at the top of the tower is S=H×tanθ=3.982m.
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