洪维强

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教授     博士生导师    

教师英文名称:Hong Wei-Chiang

教师拼音名称:hwq

所在单位:船舶工程学院

职务:Professor

性别:男

学位:管理学博士学位

在职信息:在职

主要任职:Doctoral supervisor

其他任职:Associate Editor for Applied Soft Computing

毕业院校:Da Yeh University

学科:船舶与海洋结构物设计制造
曾获荣誉
2026    全球 2% 科学家(年度与终身)
2025    全球 2% 科学家(年度与终身)
2024    全球 2% 科学家(年度与终身)
2023    全球 2% 科学家(年度与终身)
2022    全球 2% 科学家(年度与终身)
2021    全球 2% 科学家(年度与终身)
2020    全球 2% 科学家(年度与终身)
2019    全球 2% 科学家(年度与终身)
2026    ScholarGPS®全球前 0.05%预测专业学者
2025    ScholarGPS®全球前 0.05%预测专业学者
2024    ScholarGPS®全球前 0.05%预测专业学者
2023    ScholarGPS®全球前 0.05%预测专业学者
2022    ScholarGPS®全球前 0.05%预测专业学者
2026    GlobalAuthorID.com全球前十万科学家
2023    GlobalAuthorID.com全球前十万科学家
2023    第21届徐有庠基金会杰出教授奖
2014    第12届徐有庠基金会杰出教授奖

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Use of weighted local constant method to short-term forecasting of electric load in cities at weekends
发布时间:2026-08-01  点击次数:

影响因子:4.3
DOI码:10.1016/j.epsr.2023.109464
所属单位:哈尔滨工程大学船舶工程学院
发表刊物:Electric Power Systems Research
刊物所在地:瑞士
关键字:Weekend electric load forecast; Phase space reconstruction; Weighted first-order local forecast method; Energy economy
摘要:To forecast accurately the electric load of a city at the weekend, aiming at the problems of nonlinearity and model interpretability in power behavior, a local constant first-order weighted forecasting model is developed. First of all, the values of the electric load are reconstructed in phase space, stability analysis can effectively describe the operation mechanism and law of weekend power. Then, the weights of neighbors are used in the first-order local forecasting model, and the nearest neighbors are used in grid optimization. The forecasted values are then separated to be the phase forecasting points in terms of the spatial dimension of the electric loads and the lags of the time delay obtained in the training stage. Numerical experimental results of samples at different scales show the following: (1)The forecasting performance of the proposed model is better than other models in the forecasting errors in this work (among three types of measurements: root mean square error (RMSE), mean absolute percentage error (MAPE), and mean absolute error (MAE)); (2) the significance test (KSPA) also confirmed the universality and consistency of the method, and the effective diagnosis and statistical analysis of the weekend power mechanism are helpful to promote weekend power management and commercial design.
合写作者:彭丽玲,Hsin-Pou Huang
第一作者:范国峰
论文类型:期刊论文
通讯作者:洪维强
论文编号:109464
学科门类:工学
文献类型:J
卷号:221
ISSN号:0378-7796
是否译文:否
发表时间:2023-01-01
收录刊物:SCI
发布期刊链接:https://www.sciencedirect.com/science/article/pii/S037877962300353X?via%3Dihub

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