4.5 Article

A Meta-Modeling Power Consumption Forecasting Approach Combining Client Similarity and Causality

期刊

ENERGIES
卷 14, 期 19, 页码 -

出版社

MDPI
DOI: 10.3390/en14196088

关键词

power forecasting; energy; machine learning; neural networks; artificial intelligence; data analysis; feature engineering; ensemble neural networks; meta-modeling

资金

  1. ONR [N00014-18-1-2278]
  2. GS-Gives Grant

向作者/读者索取更多资源

Power forecasting models that combine client similarity and causality metrics using ensembles of LSTM networks achieve more accurate consumption predictions. The novel approach involves training a meta-model based on MLP to optimally combine the results of LSTM ensembles, leading to better overall performance and lower error rates compared to standalone LSTM ensembles. Combining similarity and causality in the model structure results in more performant models than utilizing only one element.
Power forecasting models offer valuable insights on the electricity consumption patterns of clients, enabling the development of advanced strategies and applications aimed at energy saving, increased energy efficiency, and smart energy pricing. The data collection process for client consumption models is not always ideal and the resulting datasets often lead to compromises in the implementation of forecasting models, as well as suboptimal performance, due to several challenges. Therefore, combinations of elements that highlight relationships between clients need to be investigated in order to achieve more accurate consumption predictions. In this study, we exploited the combined effects of client similarity and causality, and developed a power consumption forecasting model that utilizes ensembles of long short-term memory (LSTM) networks. Our novel approach enables the derivation of different representations of the predicted consumption based on feature sets influenced by similarity and causality metrics. The resulting representations were used to train a meta-model, based on a multi-layer perceptron (MLP), in order to combine the results of the LSTM ensembles optimally. This combinatorial approach achieved better overall performance and yielded lower mean absolute percentage error when compared to the standalone LSTM ensembles that do not include similarity and causality. Additional experiments indicated that the combination of similarity and causality resulted in more performant models when compared to implementations utilizing only one element on the same model structure.

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