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.
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.