Advances in Wind Engineering 1988
DOI: 10.1016/b978-0-444-87156-5.50010-2
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INTEGRAL LENGTH SCALES IN STRONG WINDS BELOW 20 m

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Cited by 12 publications
(14 citation statements)
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“…Accurate knowledge of the parameter is vital to describe and model the behavior of winds and turbulence in the ABL. There are several methods available to estimate the turbulence integral length scales [31,32]: (1) the turbulence integral length scale can be calculated by the equation…”
Section: Turbulence Integral Length Scalesmentioning
confidence: 99%
“…Accurate knowledge of the parameter is vital to describe and model the behavior of winds and turbulence in the ABL. There are several methods available to estimate the turbulence integral length scales [31,32]: (1) the turbulence integral length scale can be calculated by the equation…”
Section: Turbulence Integral Length Scalesmentioning
confidence: 99%
“…(7) and they were compared to the ESDU 74031 (1974) data assuming there were no roughness changes upwind of the measuring site. In general, integral length scales in the wind tunnel calculated using autocorrelations functions tend to be slightly larger than the length scales calculated using the peak of the power spectra (Flay andStevenson 1988, Kozmar 2010). The area between the lines represents a range within ±30% tolerance band reported in the ESDU 74031 (1974) for aerodynamic roughness length z 0 = 0.1 m full-scale and z 0 = 0.3 m full-scale.…”
Section: Characteristics Of the Suburban Abl Wind-tunnel Simulationsmentioning
confidence: 99%
“…where U true¯ denotes the mean wind velocity at the measuring point, σ u 2 is the variance of the fluctuating wind velocity, and R u ( τ ) indicates the autocorrelation function of the fluctuating wind velocity of u ( x , t + τ ) and R u ( 0 ) = σ u 2 . Flay and Stevenson (1998) suggested using R u ( τ ) = 0 . 05 σ u 2 as the upper limit of the integral equation.…”
Section: Resultsmentioning
confidence: 99%