Various modal analysis methods are available for single-rotor wind turbines, but there is no report and guidance on the modal property analysis of multi-rotor wind turbines. This paper presents a dynamic modeling method for the modal response analysis of a wind turbine with two three-bladed isotropic rotors. The equations of motion are derived using Lagrange’s equations and are further linearized at a steady-state equilibrium. To avoid using Floquet Theory to remove the periodic coefficients, multi-blade coordinates are utilized. Comparison between the numerical simulations and a high-fidelity model in HAWC2 shows agreements in terms of modal frequencies. The results shows that the whirling modes splits into symmetric and asymmetric rotor modes.
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ASME 2018 International Design Engineering Technical Conferences and Computers and Information in Engineering Conference
August 26–29, 2018
Quebec City, Quebec, Canada
Conference Sponsors:
- Design Engineering Division
- Computers and Information in Engineering Division
ISBN:
978-0-7918-5183-8
PROCEEDINGS PAPER
Dynamic Modeling and Stability Analysis of a Dual-Rotor Wind Turbine Available to Purchase
Oliver T. Filsoof,
Oliver T. Filsoof
Aarhus University, Aarhus, Denmark
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Morten H. Hansen,
Morten H. Hansen
University of Southern Denmark, Sønderborg, Denmark
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Anders Yde,
Anders Yde
Vestas Wind Systems A/S, Aarhus, Denmark
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Xuping Zhang
Xuping Zhang
Aarhus University, Aarhus, Denmark
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Oliver T. Filsoof
Aarhus University, Aarhus, Denmark
Morten H. Hansen
University of Southern Denmark, Sønderborg, Denmark
Anders Yde
Vestas Wind Systems A/S, Aarhus, Denmark
Xuping Zhang
Aarhus University, Aarhus, Denmark
Paper No:
DETC2018-86142, V006T09A022; 7 pages
Published Online:
November 2, 2018
Citation
Filsoof, OT, Hansen, MH, Yde, A, & Zhang, X. "Dynamic Modeling and Stability Analysis of a Dual-Rotor Wind Turbine." Proceedings of the ASME 2018 International Design Engineering Technical Conferences and Computers and Information in Engineering Conference. Volume 6: 14th International Conference on Multibody Systems, Nonlinear Dynamics, and Control. Quebec City, Quebec, Canada. August 26–29, 2018. V006T09A022. ASME. https://doi.org/10.1115/DETC2018-86142
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