A Multi-Resolution Approach Based on the Integration of a Nonlinear Physical Model and Long Short-Term Memory Network for Photovoltaic Power Modeling and Forecasting

Original scientific paper

Journal of Sustainable Development of Energy, Water and Environment Systems
ARTICLE IN PRESS (scheduled for Vol 14, Issue 02 (general)), 1140677
DOI: https://doi.org/10.13044/j.sdewes.d14.0677 (registered soon)
Kpatchaa Tombana Baba , Eyouléky Palanga
University of Lomé, Lomé, Togo

Abstract

In the current context of energy transition, accurately forecasting solar power production is a major challenge for the efficient operation of electricity grids that include renewable energy sources. This work aims to improve prediction performance by combining a nonlinear physical model based on the principles of photovoltaic conversion with a recurrent neural network designed for time series analysis. The underlying hypothesis is that integrating physical knowledge with data-driven learning can better capture the complexity of solar energy patterns. The proposed method involves careful selection of input variables through correlation analysis and embedding the physical model within a deep learning structure. Results, evaluated using standard error metrics, demonstrate a clear improvement in forecasting accuracy compared to conventional approaches. While the physical model considered on its own produces a high error level (root mean square error = 338.55 and mean absolute error = 182.08), methods based on artificial intelligence significantly reduce these values (long short-term memory network: root mean square error = 3.29; recurrent neural network: 2.87). The hybrid method developed in this study achieves the best overall performance (root mean square error = 2.83 and mean absolute error = 1.26). This study contributes to the development of more reliable prediction systems capable of anticipating fluctuations in solar power generation due to changing environmental conditions.

Keywords: Photovoltaic power prediction; Solar power prediction; Hybrid modeling approach; LSTM neural networks; Nonlinear physical models; Time series forecasting

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