System identification and finite element model updating of a 6 MW offshore wind turbine using vibrational response measurements

System identification and finite element model updating of a 6 MW offshore wind turbine using vibrational response measurements
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DOI:
10.1016/j.renene.2023.119430
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发表时间:
2023-10
期刊:
影响因子:
8.7
通讯作者:
Bridget Moynihan;Azin Mehrjoo;B. Moaveni;Ross McAdam;F. Rüdinger;Eric Hines
Bridget Moynihan;Azin Mehrjoo;B. Moaveni;Ross McAdam;F. Rüdinger;Eric Hines
中科院分区:
工程技术1区
文献类型:
--
作者:
Bridget Moynihan;Azin Mehrjoo;B. Moaveni;Ross McAdam;F. Rüdinger;Eric Hines

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Offshore wind energy is playing an increasingly vital role in the clean energy transition around the world, and improved reliability of wind turbine structures is necessary for the long-term success and efficiency of renewable energy. Increased reliability would reduce costs associated with maintenance due to breakages and in turn reduce the levelized cost of energy for offshore wind energy sources. Structural health monitoring methods can be used to predict breakages and extend lifetimes by continuously monitoring instrumented structures. This paper presents system identification and model updating of a 6 MW offshore wind turbine using vibration measurements under varying operational conditions. The turbine is monopile-supported and instrumented with strain gauges and accelerometers at several elevations along the tower and monopile. Effective stiffness of soil springs in the model are updated to match modal-predicted natural frequencies and mode shapes of the first two modes with those identified from measurements at different operating conditions. A deterministic and probabilistic (Bayesian) approach to model updating are compared. The sensitivity of identified modal parameters and the updated model parameters are investigated with respect to operational and environmental conditions such as wind speed. Results show that deterministic model updating can match modal parameters with high accuracy across datasets and environmental conditions. Bayesian model updating results successfully estimate the posterior distribution of updating model parameters with an increasing degree of certainty as more data is used.