基于VMD和GOA-KELM算法的光伏短期功率区间预测

Wenxuan Sun, Anna Wang, Tao Zhang
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引用次数: 1

摘要

受辐照度、大气温度等环境因素的影响,光伏发电的输出功率表现出高度的随机性、间歇性和波动性。大规模光伏能源并网后,将对电网的安全稳定构成挑战。针对当前光伏功率时间序列预测精度不高且预测结果没有参考区间的问题,提出了一种基于变分模态分解(VMD)和改进的蚱蜢算法(GOA) -核极限学习机(KELM)的光伏短期功率区间预测模型。该预测模型首先利用VMD算法对原始数据进行分解,得到几个复杂度较低的子序列;然后利用灰色关联法选择与原始数据关联程度较高的子序列,将其划分为低频、中频和高频序列;然后建立了一个由蚱蜢算法优化的核极限学习机预测模型,并使子序列与原始序列具有较高的关联度。对中频和高频序列进行训练,从预测值和实际值以及模型中得到一组预测误差。最后,利用核密度估计方法计算误差函数的密度曲线。在此基础上,分别建立置信度为85%和90%的预测区间,实现光伏发电的区间预测。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Short-Term Photovoltaic Power Interval Prediction Based on VMD and GOA-KELM Algorithms
Affected by environmental factors such as irradiance and atmospheric temperature, the output power of photovoltaic power generation shows a high degree of randomness, intermittency and fluctuation. When large-scale photovoltaic energy is connected to the power grid, it will pose a challenge to the security and stability of the power grid. To solve the problem that the prediction accuracy of current photovoltaic power time series is not high and there is no reference interval for the prediction results, a photovoltaic short-term power interval prediction model based on variational mode decomposition (VMD) and improved grasshopper algorithm (GOA) - Kernel Extreme Learning Machine (KELM) is presented. The prediction model first uses VMD algorithm to decompose the original data and get several subsequences with lower complexity; then uses grey correlation method to select the subsequences with higher degree of association with the original data and divide them into low-frequency, medium-frequency and high-frequency sequences; Then establishes a kernel limit learning machine prediction model optimized by grasshopper algorithm, and makes the subsequences with higher degree of association from the original sequence. The training of mid-frequency and high-frequency sequences obtains the set of prediction errors from the predicted and actual values and the model. Finally, the density curve of error function is calculated using the kernel density estimation method (KDE). Based on this curve, the prediction intervals with 85% and 90% confidence are established to realize the interval prediction of photovoltaic power.
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