2020
DOI: 10.5194/ms-11-447-2020
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Horizontal axis wind turbine modelling and data analysis by multilinear regression

Abstract: Abstract. The modelling of each horizontal axis wind turbine (HAWT) differs due to variation in operating conditions, dynamic parameters, and components. Thus, the choice of profiles also varies for specific applications. So for the better choice of profiles, the wind turbine performance is analysed for different parameters and working conditions. The efficiency of HAWTs mainly depends on the blade, which in turn is related to the profile of the blade, blade orientation, and tip size. Hence, the main aim of th… Show more

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Cited by 4 publications
(2 citation statements)
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References 23 publications
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“…This condition is added to the original equation to smoothly track the path through the singular point (Guo et al, 2014). The harmonic balance method, based on the continuation of the arc-length, has been applied to the pure torsion model of a fixed shaft and a single-stage planetary transmission (Tomilina, 2015). The incremental harmonic balance method, based on the continuation of the arc length, is used to calculate the dynamic characteristic equation of the system used in this study.…”
Section: Incremental Harmonic Balance and Arc Length Extension Methodsmentioning
confidence: 99%
“…This condition is added to the original equation to smoothly track the path through the singular point (Guo et al, 2014). The harmonic balance method, based on the continuation of the arc-length, has been applied to the pure torsion model of a fixed shaft and a single-stage planetary transmission (Tomilina, 2015). The incremental harmonic balance method, based on the continuation of the arc length, is used to calculate the dynamic characteristic equation of the system used in this study.…”
Section: Incremental Harmonic Balance and Arc Length Extension Methodsmentioning
confidence: 99%
“…The current studies use the multi-scale perturbation analysis method to obtain the analytical solutions of parametric excitation, and gap nonlinear system equations [33]. The multi-scale perturbation method (MsPM) can obtain the analytical frequency response functions of a system, including the fundamental, subharmonic and superharmonic resonance responses [34]. Thus, this technique demonstrates the impact of the crucial parameters on the response of the nonlinear dynamic characteristics, in contrast to the conventional numerical methods.…”
Section: Simulation Application Of the Multi-scale Perturbation Analy...mentioning
confidence: 99%