Manifold Learning Based Quantile Regression Method for Short-Term Power Load Probability Density Forecasting

Fuxing Huang, Chunyan Lu, Meng Sun
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Abstract

Short term load forecasting is important for power system planning, operation, and power trading. In this paper, a quantile regression method based on manifold learning is proposed for the short-term power load probability density forecasting. Considering the good performance, the local linear embedding (LLE) method (i.e., one excellent manifold learning method) is used to reduce the dimension of the data, which can extract the underlying factors of power load to improve the forecasting accuracy and significantly reduce the complexity. Then we use a BI-LSTM network to better analyze the time correlation of the low-dimensional data, so as to better forecast the power load under different quantiles. Considering the good performance of the Gaussian kernel function, we use the Gaussian kernel smoothing method to derive the power load probability density. Simulation results on actual power load data validate that the proposed model can provide a better performance than other quantile regression methods.
基于流形学习的短期电力负荷概率密度预测分位数回归方法
短期负荷预测对电力系统规划、运行和电力交易具有重要意义。本文提出了一种基于流形学习的分位数回归方法,用于短期电力负荷概率密度预测。考虑到良好的性能,采用局部线性嵌入(LLE)方法(一种优秀的流形学习方法)对数据进行降维,提取电力负荷的潜在因素,提高预测精度,显著降低预测复杂度。然后利用BI-LSTM网络更好地分析低维数据的时间相关性,从而更好地预测不同分位数下的电力负荷。考虑到高斯核函数的良好性能,我们采用高斯核平滑法推导电力负荷概率密度。在实际电力负荷数据上的仿真结果验证了该模型比其他分位数回归方法具有更好的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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