4.7 Article

Sparse Heteroscedastic Multiple Spline Regression Models for Wind Turbine Power Curve Modeling

Journal

IEEE TRANSACTIONS ON SUSTAINABLE ENERGY
Volume 12, Issue 1, Pages 191-201

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TSTE.2020.2988683

Keywords

Splines (mathematics); Gaussian distribution; Wind turbines; Bayes methods; Wind power generation; Wind speed; Logistics; Power curve modeling; multiple spline regression models; sparsity; heteroscedasticity; variational Bayesian

Funding

  1. National Natural Science Foundation of China [61925602, 61732011]

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The paper introduces two novel regression models to address the limitations of current WTPC models, allowing for more accurate forecasting of wind turbine power curves. By utilizing multiple spline regression models and embedding heteroscedasticity, the models have improved performance and accuracy.
An accurate wind turbine power curve (WTPC) plays a vital role in wind power forecasting and wind turbine condition monitoring. There are two major shortcomings of current WTPC models that prevent more accurate WTPC estimation, limited nonlinear fitting ability and the lack of in-depth understanding of the complex characteristics of WTPC. This paper proposes two novel regression models to overcome these two disadvantages simultaneously. First, they make use of multiple spline regression models (MSRM) with different basis functions and different numbers of knots to describe the complex nonlinear relationship between wind speed and wind power. Moreover, sparse prior distributions help avoid the adverse effects of redundant mapping features and useless basis functions on the model performance. Second, they embed the heteroscedasticity of WTPC modeling into MSRM based on Gaussian and Student's t-distributions, respectively. Finally, two sparse heteroscedastic MSRM with Gaussian and Student's t-distributions will be constructed and named as SHMSRM-G and SHMSRM-T, respectively. We compare the proposed models with fifteen benchmark models, and find that they can generate more accurate WTPCs than the others in different seasons and different wind farms. Thus, it is important to consider the complex nonlinear fitting ability and heteroscedasticity together in constructing accurate WTPC models.

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