2016
DOI: 10.1002/we.1966
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Generalized coupled wake boundary layer model: applications and comparisons with field and LES data for two wind farms

Abstract: (2015)) focused on aligned or staggered wind-farms. The generalized CWBL approach combines an analytical Jensen wake model with a "top-down" boundary layer model coupled through an iterative determination of the wake expansion coefficient and an effective wake coverage area for which the velocity at hub-height obtained using both models converges in the "deep-array" portion (fully developed region) of the wind-farm. The approach accounts for the effect of the wind direction by enforcing the coupling for each w… Show more

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Cited by 49 publications
(53 citation statements)
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References 39 publications
(149 reference statements)
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“…In distributed roughness models, turbines act as distributed roughness elements in which the ambient atmospheric flow is modified. Furthermore, there are some models that combine kinematic models with distributed roughness models (e.g., [10,11]). In the present study, we propose a new wind farm analytical model, which is a type of kinematic model, to predict the performance of wind farms of arbitrary size and layout.…”
Section: Introductionmentioning
confidence: 99%
“…In distributed roughness models, turbines act as distributed roughness elements in which the ambient atmospheric flow is modified. Furthermore, there are some models that combine kinematic models with distributed roughness models (e.g., [10,11]). In the present study, we propose a new wind farm analytical model, which is a type of kinematic model, to predict the performance of wind farms of arbitrary size and layout.…”
Section: Introductionmentioning
confidence: 99%
“…As we focus on the optimal spacing for very large wind farms, we assume that the average power output of the wind turbine is the same as the turbine power output in the fully developed region of the wind farms. The power ratio P 1 =P 1 is given by the ratio of cubed mean velocity at hub-height with wind turbines compared with the reference case without wind farms: In earlier work, we showed 13,25 that the CWBL model gives improved predictions for the power output in the fully developed region compared with the top-down model introduced by Calaf et al 21 or stand-alone wake models. 3 In addition, the CWBL model is able to predict the difference between the performance of different wind farms geometries.…”
Section: Input Predictions From the Cwbl Modelmentioning
confidence: 87%
“…25 Because of the two-way coupling between the wake and the top-down model, w f depends on parameters such as the streamwise distance between the turbines s x , the relative positioning of the turbines and the wake coefficient in the fully developed region of the wind farm k w,1 . As we focus on the optimal spacing for very large wind farms, we assume that the average power output of the wind turbine is the same as the turbine power output in the fully developed region of the wind farms.…”
Section: Input Predictions From the Cwbl Modelmentioning
confidence: 99%
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