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Measurement on the Wind Characteristics for a Turbulent Boundary Layer Flow over Mild Slope Embankment

紊流邊界層流越過緩坡度堤狀物之風場特性量測

摘要


In the present study, we reported the measured results of the wind speed and turbulence characteristics for the turbulent boundary layer flow over a two-dimensional embankment with mild slope angle of 3˚, 6˚, 9˚, 12˚, and 15°. The measured profiles of wind speed-up parameter, K(subscript L) at the top of the embankment show that speed-up becomes significantly in the region of Z/Z(subscript ref) <0.4 as the embankment slope angle increases. Here Z is the measured height, and Z(subscript ref) is the turbulent boundary layer thickness. At the heights above Z/Z(subscript ref) >0.4, the differences for the longitudinal turbulence intensity and Reynolds stress become smaller, and they approach to almost the same for embankment with various slope angles. As the wind speed-up parameter, K(subscript L) is scaled by the dimensionless measured height and embankment slope. It is transformed to a dimensionless parameter, S(subscript p). Analysis of the relation between S p and embankment slope angle θ (in radian), the log-log linear function is found and shown as: log[(Z/Z(subscript ref)/S(subscript p)] = -1.973log(θ)-0.204. At the beginning location of embankment top surface with the height Z/Z(subscript ref)= 0.15, it is evident that the lower frequencies power density increase as the flow passed from 0˚ (no embankment existed) changing to embankment slope angle 3˚. But as the embankment slope angle is increasing up to 15˚, the lower frequencies power density decrease, inversely.

並列摘要


In the present study, we reported the measured results of the wind speed and turbulence characteristics for the turbulent boundary layer flow over a two-dimensional embankment with mild slope angle of 3˚, 6˚, 9˚, 12˚, and 15°. The measured profiles of wind speed-up parameter, K(subscript L) at the top of the embankment show that speed-up becomes significantly in the region of Z/Z(subscript ref) <0.4 as the embankment slope angle increases. Here Z is the measured height, and Z(subscript ref) is the turbulent boundary layer thickness. At the heights above Z/Z(subscript ref) >0.4, the differences for the longitudinal turbulence intensity and Reynolds stress become smaller, and they approach to almost the same for embankment with various slope angles. As the wind speed-up parameter, K(subscript L) is scaled by the dimensionless measured height and embankment slope. It is transformed to a dimensionless parameter, S(subscript p). Analysis of the relation between S p and embankment slope angle θ (in radian), the log-log linear function is found and shown as: log[(Z/Z(subscript ref)/S(subscript p)] = -1.973log(θ)-0.204. At the beginning location of embankment top surface with the height Z/Z(subscript ref)= 0.15, it is evident that the lower frequencies power density increase as the flow passed from 0˚ (no embankment existed) changing to embankment slope angle 3˚. But as the embankment slope angle is increasing up to 15˚, the lower frequencies power density decrease, inversely.

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