基于机器学习算法的不同天气条件下风力发电机功率曲线估计

Mostafa Al‐Gabalawy, H. Ramadan, M. Mostafa, S. Hussien
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摘要

理论上,风力涡轮机的输出可以根据最著名的主要取决于风速的功率方程来估计。在应用该方程时,由于忽略了许多天气条件,在估算和控制阶段出现了许多问题。本文介绍了考虑风速、空气密度、风湍流度、风份额等天气条件的风电机组功率曲线的多元估计方法。这些变量被称为特征,为了收集这些特征的所有可能的数据,已经进行了大量的测量,其中测量(系统数据)超过47,000点。这些数据主要通过数据科学的三个步骤来处理;探索性数据分析(EDA)、数据处理和构建模型,使用Python编程语言,它比其他语言提供了更大的灵活性。功率曲线估计使用不同的机器学习工具执行,例如线性回归、多项式回归、随机森林回归、梯度增强(G boost)和极端梯度回归(XGBoost)。考虑r平方误差和均方根误差,进行了比较研究。从结果来看,XGBoost学习工具在均方根误差(RMSE)方面提供了最好的性能。与使用G Boost、forest random和四次多项式分别获得的(6.631、6.6721和9.072)相比,使用该算法的RMSE值降低到6.404。
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Power Curve Estimation of a Wind Turbine Considering Different Weather Conditions using Machine Learning Algorithms
Theoretically, the output of the wind turbine might be estimated based the most known power equation that depends mainly in the wind speed. There are many issues appeared in the phase of the estimating and control while applying this equation due to ignoring many weather conditions. This paper introduces a multivariate estimation for the power curve of the wind turbine considering the weather conditions such as wind speed, air density, wind turbulence, and wind share. There variables are termed features, and a lot of measurement has been occurred to collect all possible data for these features, where measurements (system data) exceed 47,000 points. this data is proceeded mainly by three steps of the data sciences; exploratory data analysis (EDA), data processing, and building the model, using Python programming language, where it gives more flexibility more than the other languages. The power curve estimation is executed using different machine learning tools such as linear regression, polynomial regression, random forest regression, gradient boost (G Boost), and extreme gradient regression (XGBoost). A comparative study is introduced considering the R-square and the root mean square error. From the results, XGBoost learning tool provides the best performance in terms of root mean square error (RMSE). The RMSE value decreases to 6.404 while using the proposed algorithm compared to (6.631, 6.6721, and 9.072) attained through the alternative G Boost, forest random, and 4th-degree polynomial respectively.
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