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Accurate prediction of different forecast horizons wind speed using a recursive radial basis function neural network

M. Madhiarasan
- 01 Dec 2020 - 
- Vol. 5, Iss: 1, pp 1-9
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TLDR
An accurate prediction of wind speed based on a Recursive Radial Basis Function Neural Network possessing the three inputs of wind direction, temperature and wind speed to improve modern power system protection, control and management is proposed.
Abstract
Environmental considerations have prompted the use of renewable energy resources worldwide for reduction of greenhouse gas emissions. An accurate prediction of wind speed plays a major role in environmental planning, energy system balancing, wind farm operation and control, power system planning, scheduling, storage capacity optimization, and enhancing system reliability. This paper proposes an accurate prediction of wind speed based ona Recursive Radial Basis Function Neural Network (RRBFNN) possessing the three inputs of wind direction, temperature and wind speed to improve modern power system protection, control and management. Simulation results confirm that the proposed model improves the wind speed prediction accuracy with least error when compared with other existing prediction models.

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A Comparative Analysis of the ARIMA and LSTM Predictive Models and Their Effectiveness for Predicting Wind Speed

Meftah Elsaraiti, +1 more
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References
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Journal ArticleDOI

Forecasting wind with neural networks

TL;DR: The present work employs the technique of neural networks in order to forecast daily, weekly as well as monthly wind speeds at two coastal locations in India and is found to be more accurate than traditional statistical time-series analysis.
Journal ArticleDOI

Optimal energy management for industrial microgrids with high-penetration renewables

TL;DR: In this article, a day-ahead optimal energy management strategy for economic operation of industrial microgrids with high-penetration renewables under both isolated and grid-connected operation modes is presented.
Journal ArticleDOI

Application of Local Fractional Series Expansion Method to Solve Klein-Gordon Equations on Cantor Sets

TL;DR: In this paper, a local fractional series expansion method was used to solve the Klein-Gordon equations on Cantor sets within the local fractionals derivatives, and the analytical solutions within the non-differential terms were discussed.
Journal ArticleDOI

Pattern-Based Wind Speed Prediction Based on Generalized Principal Component Analysis

TL;DR: A pattern-based approach to short-term wind speed prediction by introducing generalized principal component analysis to automatically discover the patterns hidden in the historical data of wind speed.
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