Using system identification in modeling the yaw response of tail fins for small wind turbines with bearing friction

We describe three main developments of our previous study of the nonlinear yaw dynamics of the tail fins for small wind turbines [Khedr et al., J. Renewable Sustainable Energy 16, 053305 (2024)]. First, the model constants derived from archived computational and experimental studies are adjusted by employing system identification (SI) to maximize the model's agreement with wind tunnel tests. This adjustment was done for high wind speeds, where yaw bearing friction can be ignored. When starting a turbine at low wind speed, however, friction can become important. Our second development is to implement a model for the frictional resistive torque and use SI to maximize its accuracy. These developments used wind tunnel experiments on generic delta, elliptical, and rectangular planforms that were described by Khedr et al. [J. Renewable Sustainable Energy 16, 053305 (2024)]. Since the aerodynamic and friction models employ a large number of constants, we describe ways to constrain the values using linearized solutions of the response equations for small and large yaw angles. Third, we test the generality of the aerodynamic and friction modeling using the complex planform from a commercial small turbine, for which limited theoretical and computational guidance is available in selecting the model constants. The model implemented with SI is shown to provide an accurate description of the yaw response of the complex planform. Guidelines are given for the use of wind tunnel tests to determine the model constants for tail fins of any planform.

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Journal
Journal of Renewable and Sustainable Energy
Published
2025-03-01
DOI
https://doi.org/10.1063/5.0252280
Primary Topic
Magnetic Bearings and Levitation Dynamics
Type
article
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article

Using system identification in modeling the yaw response of tail fins for small wind turbines with bearing friction

David Wood, Francesco Castellani, Amr A. Khedr, Abhineet Gupta et al.
Journal of Renewable and Sustainable Energy
Magnetic Bearings and Levitation Dynamics
article

Using system identification in modeling the yaw response of tail fins for small wind turbines with bearing friction

David Wood, Francesco Castellani, Amr A. Khedr, Abhineet Gupta, Mohamed M. Hammam
article en

Abstract

We describe three main developments of our previous study of the nonlinear yaw dynamics of the tail fins for small wind turbines [Khedr et al., J. Renewable Sustainable Energy 16, 053305 (2024)]. First, the model constants derived from archived computational and experimental studies are adjusted by employing system identification (SI) to maximize the model's agreement with wind tunnel tests. This adjustment was done for high wind speeds, where yaw bearing friction can be ignored. When starting a turbine at low wind speed, however, friction can become important. Our second development is to implement a model for the frictional resistive torque and use SI to maximize its accuracy. These developments used wind tunnel experiments on generic delta, elliptical, and rectangular planforms that were described by Khedr et al. [J. Renewable Sustainable Energy 16, 053305 (2024)]. Since the aerodynamic and friction models employ a large number of constants, we describe ways to constrain the values using linearized solutions of the response equations for small and large yaw angles. Third, we test the generality of the aerodynamic and friction modeling using the complex planform from a commercial small turbine, for which limited theoretical and computational guidance is available in selecting the model constants. The model implemented with SI is shown to provide an accurate description of the yaw response of the complex planform. Guidelines are given for the use of wind tunnel tests to determine the model constants for tail fins of any planform.

Journal of Renewable and Sustainable EnergyVol. 17(2)
National Laboratory of the Rockies (US), University of Calgary (CA), University of Perugia (IT), Port Said University (EG)
Openalex Percentile: Top 92%
Magnetic Bearings and Levitation Dynamics
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