1977
DOI: 10.1175/1520-0450(1977)016<1197:ahocmf>2.0.co;2
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A Higher Order Closure Model for Canopy Flow

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Cited by 507 publications
(402 citation statements)
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“…Theoretically, a secondary wind speed maximum occurs, in a horizontally homogeneous canopy in uniform terrain, when the net convergence of the vertical flux of momentum transfer (am/Jz) exceeds the pressure destruction term in the w)uI budget (Shaw, 1976;Wilson and Shaw, 1977;Meyers and Paw U, 1986). We cannot conclude that the secondary wind speed maximum is not an artifact of the complexity of the local terrain and the heterogeneity of the natural canopy.…”
Section: Data Processingmentioning
confidence: 99%
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“…Theoretically, a secondary wind speed maximum occurs, in a horizontally homogeneous canopy in uniform terrain, when the net convergence of the vertical flux of momentum transfer (am/Jz) exceeds the pressure destruction term in the w)uI budget (Shaw, 1976;Wilson and Shaw, 1977;Meyers and Paw U, 1986). We cannot conclude that the secondary wind speed maximum is not an artifact of the complexity of the local terrain and the heterogeneity of the natural canopy.…”
Section: Data Processingmentioning
confidence: 99%
“…In the past decade, many theoretical advances have been made, regarding the description of turbulence transfer in plant canopies, using higher-order closure and Lagrangian models (e.g., Shaw, 1976;Wilson and Shaw, 1977;Wilson et& 1981;Raupach and Shaw, 1982;Finnigan, 1985;Meyers and Paw U, 1986;Raupach, 1987). Unfortunately, little of the available within-canopy wind data is adequate to test and improve these models since much of these data consists only of measurements of mean scalar wind speed (e.g., Landsberg and James, 1971;Kalma and Stanhill, 1972).…”
Section: Introductionmentioning
confidence: 99%
“…The flow statistics hw 0 w 0 i, hw 0 w 0 w 0 i and s can be estimated from secondorder closure principles such as the momentum transport model proposed by Wilson and Shaw [41]. Finally (6) can be numerically solved for hw 0 c 0 i, which upon differentiation with respect to z, results in S c .…”
Section: Eulerian Inverse Model (Eul)mentioning
confidence: 99%
“…In this implementation the D ij matrix is calculated by following the trajectory of an ensemble of fluid parcels, using the random walk algorithm of Thompson [38], released uniformly from a unit source placed at each jth layer. Like EUL and HEL, Wilson and ShawÕs [41] second-order closure model provides the required velocity statistics for the calculation of scalar dispersion. We emphasize that both forward and inverse calculations adopted the same flow statistics, and hence, differences between them cannot be attributed to the specification of the flow field.…”
Section: Canveg Fwdmentioning
confidence: 99%
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