论文标题

概率风力涡轮机功率曲线模型中物理意义的不确定性定量是损害敏感的特征

Physically Meaningful Uncertainty Quantification in Probabilistic Wind Turbine Power Curve Models as a Damage Sensitive Feature

论文作者

Mclean, J. H., Jones, M. R., O'Connell, B. J., Maguire, A. E, Rogers, T. J.

论文摘要

风力涡轮机的功率曲线很容易访问损害敏感的数据,因此是风力涡轮机中结构健康监测的关键部分。功率曲线模型可以通过多种方式构建,但作者认为概率方法在此用例中具有固有的好处,例如不确定性量化和允许不确定性传播分析。许多概率的功率曲线模型具有关键的限制,因为它们在物理上没有意义 - 它们返回均值和不确定性预测,而不是物理上可能的东西(风力涡轮机的最大和最小功率输出)。本文研究了使用两个有界的高斯过程,以产生物理意义的概率功率曲线模型。研究的第一个模型是一个扭曲的异质性高斯过程,由于高斯工艺与翘曲功能的特定缺点,发现无效。第二个模型 - 具有Beta可能性的近似高斯过程非常成功,并表明,与相应的无界概率相比,工作有界的概率模型会导致更好的预测性不确定性,而预测精度没有有意义的损失。因此,由于保证的物理合理性,这种有限的模型为性能监测提供了提高的准确性,并增加了对模型的运营商信心。

A wind turbines' power curve is easily accessible damage sensitive data, and as such is a key part of structural health monitoring in wind turbines. Power curve models can be constructed in a number of ways, but the authors argue that probabilistic methods carry inherent benefits in this use case, such as uncertainty quantification and allowing uncertainty propagation analysis. Many probabilistic power curve models have a key limitation in that they are not physically meaningful - they return mean and uncertainty predictions outside of what is physically possible (the maximum and minimum power outputs of the wind turbine). This paper investigates the use of two bounded Gaussian Processes in order to produce physically meaningful probabilistic power curve models. The first model investigated was a warped heteroscedastic Gaussian process, and was found to be ineffective due to specific shortcomings of the Gaussian Process in relation to the warping function. The second model - an approximated Gaussian Process with a Beta likelihood was highly successful and demonstrated that a working bounded probabilistic model results in better predictive uncertainty than a corresponding unbounded one without meaningful loss in predictive accuracy. Such a bounded model thus offers increased accuracy for performance monitoring and increased operator confidence in the model due to guaranteed physical plausibility.

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