4.5 Article

Spatial autocorrelation and entropy for renewable energy forecasting

Journal

DATA MINING AND KNOWLEDGE DISCOVERY
Volume 33, Issue 3, Pages 698-729

Publisher

SPRINGER
DOI: 10.1007/s10618-018-0605-7

Keywords

Entropy; Spatial autocorrelation; Artificial neural networks; Photovoltaic power; Forecasting

Funding

  1. Ministry of Education, Universities and Research (MIUR) through the project ComESto - Community Energy Storage: Gestione Aggregata di Sistemi d'Accumulo dell'Energia in Power Cloud [ARS01_01259]
  2. Ministry of Education, Universities and Research (MIUR) through the project ViPOC: Virtual Power Operation Center [PAC02L1_00269]
  3. European commission through the project MAESTRA - Learning from Massive, Incompletely annotated, and Structured Data [ICT-2013-612944]
  4. European commission through the project TOREADOR - TrustwOrthy model-awaRE Analytics Data platform [988797]
  5. project ReCaS [PONa3_00052]
  6. project PRISMA [PON04a2_A]

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In renewable energy forecasting, data are typically collected by geographically distributed sensor networks, which poses several issues. (i) Data represent physical properties that are subject to concept drift, i.e., their characteristics could change over time. To address the concept drift phenomenon, adaptive online learning methods should be considered. (ii) The error distribution is typically non-Gaussian. Therefore, traditional quality performance criteria during training, like the mean-squared error, are less suitable. In the literature, entropy-based criteria have been proposed to deal with this problem. (iii) Spatially-located sensors introduce some form of autocorrelation, that is, values collected by sensors show a correlation strictly due to their relative spatial proximity. Although all these issues have already been investigated in the literature, they have not been investigated in combination. In this paper, we propose a new method which learns artificial neural networks by addressing all these issues. The method performs online adaptive training and enriches the entropy measures with spatial information of the data, in order to take into account spatial autocorrelation. Experimental results on two photovoltaic power production datasets are clearly favorable for entropy-based measures that take into account spatial autocorrelation, also when compared with state-of-the art methods.

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