Rainfall modeling using two different neural networks improved by metaheuristic algorithms

Rainfall is crucial for the development and management of water resources. Six hybrid soft computing models, including�multilayer perceptron (MLP)�Henry gas solubility optimization (HGSO), MLP�bat algorithm (MLP�BA), MLP�particle swarm optimization (MLP�PSO), radial basis neural network function (RB...

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Main Authors: Sammen S.S., Kisi O., Ehteram M., El-Shafie A., Al-Ansari N., Ghorbani M.A., Bhat S.A., Ahmed A.N., Shahid S.
Other Authors: 57192093108
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Published: Springer 2024
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MLP
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spelling my.uniten.dspace-338862024-10-14T11:17:23Z Rainfall modeling using two different neural networks improved by metaheuristic algorithms Sammen S.S. Kisi O. Ehteram M. El-Shafie A. Al-Ansari N. Ghorbani M.A. Bhat S.A. Ahmed A.N. Shahid S. 57192093108 6507051085 57113510800 16068189400 59157643200 58715013100 56432130100 57214837520 57195934440 Markov chain MLP Probability matrix Rainfall modelling RBFNN Malaysia Forecasting Markov processes Multilayer neural networks Particle swarm optimization (PSO) Soft computing Water management Gas solubility Mean absolute error Multilayers perceptrons Network functions Optimisations Probability matrixes Radial base neural network function Radial basis neural networks Rainfall modelling Testing process climate modeling climate prediction Markov chain optimization rainfall Rain Rainfall is crucial for the development and management of water resources. Six hybrid soft computing models, including�multilayer perceptron (MLP)�Henry gas solubility optimization (HGSO), MLP�bat algorithm (MLP�BA), MLP�particle swarm optimization (MLP�PSO), radial basis neural network function (RBFNN)�HGSO, RBFNN�PSO, and RBFGNN�BA, were used in this study to forecast monthly rainfall at two stations in Malaysia (Sara and Banding). Different statistical measures (mean absolute error (MAE) and Nash�Sutcliffe efficiency (NSE) and percentage of BIAS (PBIAS)) and a Taylor diagram were used to assess the models� performance. The results indicated that the MLP�HGSO performed better than the other models in forecasting rainfall at both stations. In addition, transition matrices were computed for each station and year based on the conditional probability of rainfall or absence of rainfall on a given month. The values of MAE for testing processes for the MLP�HGSO, MLP�PSO, MLP�BA, RBFNN�HGSO, RBFNN�BA, and RBFNN�PSO at the first station were 0.712, 0.755, 0.765, 0.717, 0.865, and 0.891, while the corresponding NSE and PBIAS values�were 0.90�0.23, 0.83�0.29, 0.85�0.25, 0.87�0.27, 0.81�0.31, and 0.80�0.35, respectively. For the second station, the values of MAE were found 0.711, 0.743, 0.742, 0.719, 0.863 and 0.890 for the MLP�HGSO, MLP�PSO, MLP�BA, RBFNN�HGSO, RBFNN�BA, and RBFNN�PSO during testing processes and the corresponding NSE�PBIAS values were 0.92�0.22, 0.85�0.28, 0.89�0.26, 0.91�0.25, 0.83�0.31, 0.82�0.32, respectively. Based on the outputs of the MLP�HGSO, the highest rainfall was recorded in 2012 with a probability of 0.72, while the lowest rainfall was recorded in 2006 with a probability of 0.52 at the Sara Station. In addition, the results indicated that the MLP�HGSO performed better than the other models within the Banding Station. According to the findings, the hybrid MLP�HGSO was selected as an effective rainfall prediction model. � 2023, The Author(s). Final 2024-10-14T03:17:23Z 2024-10-14T03:17:23Z 2023 Article 10.1186/s12302-023-00818-0 2-s2.0-85179670913 https://www.scopus.com/inward/record.uri?eid=2-s2.0-85179670913&doi=10.1186%2fs12302-023-00818-0&partnerID=40&md5=761f23db03047f0a90d122bdf0ccb6ff https://irepository.uniten.edu.my/handle/123456789/33886 35 1 112 All Open Access Gold Open Access Springer Scopus
institution Universiti Tenaga Nasional
building UNITEN Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Tenaga Nasional
content_source UNITEN Institutional Repository
url_provider http://dspace.uniten.edu.my/
topic Markov chain
MLP
Probability matrix
Rainfall modelling
RBFNN
Malaysia
Forecasting
Markov processes
Multilayer neural networks
Particle swarm optimization (PSO)
Soft computing
Water management
Gas solubility
Mean absolute error
Multilayers perceptrons
Network functions
Optimisations
Probability matrixes
Radial base neural network function
Radial basis neural networks
Rainfall modelling
Testing process
climate modeling
climate prediction
Markov chain
optimization
rainfall
Rain
spellingShingle Markov chain
MLP
Probability matrix
Rainfall modelling
RBFNN
Malaysia
Forecasting
Markov processes
Multilayer neural networks
Particle swarm optimization (PSO)
Soft computing
Water management
Gas solubility
Mean absolute error
Multilayers perceptrons
Network functions
Optimisations
Probability matrixes
Radial base neural network function
Radial basis neural networks
Rainfall modelling
Testing process
climate modeling
climate prediction
Markov chain
optimization
rainfall
Rain
Sammen S.S.
Kisi O.
Ehteram M.
El-Shafie A.
Al-Ansari N.
Ghorbani M.A.
Bhat S.A.
Ahmed A.N.
Shahid S.
Rainfall modeling using two different neural networks improved by metaheuristic algorithms
description Rainfall is crucial for the development and management of water resources. Six hybrid soft computing models, including�multilayer perceptron (MLP)�Henry gas solubility optimization (HGSO), MLP�bat algorithm (MLP�BA), MLP�particle swarm optimization (MLP�PSO), radial basis neural network function (RBFNN)�HGSO, RBFNN�PSO, and RBFGNN�BA, were used in this study to forecast monthly rainfall at two stations in Malaysia (Sara and Banding). Different statistical measures (mean absolute error (MAE) and Nash�Sutcliffe efficiency (NSE) and percentage of BIAS (PBIAS)) and a Taylor diagram were used to assess the models� performance. The results indicated that the MLP�HGSO performed better than the other models in forecasting rainfall at both stations. In addition, transition matrices were computed for each station and year based on the conditional probability of rainfall or absence of rainfall on a given month. The values of MAE for testing processes for the MLP�HGSO, MLP�PSO, MLP�BA, RBFNN�HGSO, RBFNN�BA, and RBFNN�PSO at the first station were 0.712, 0.755, 0.765, 0.717, 0.865, and 0.891, while the corresponding NSE and PBIAS values�were 0.90�0.23, 0.83�0.29, 0.85�0.25, 0.87�0.27, 0.81�0.31, and 0.80�0.35, respectively. For the second station, the values of MAE were found 0.711, 0.743, 0.742, 0.719, 0.863 and 0.890 for the MLP�HGSO, MLP�PSO, MLP�BA, RBFNN�HGSO, RBFNN�BA, and RBFNN�PSO during testing processes and the corresponding NSE�PBIAS values were 0.92�0.22, 0.85�0.28, 0.89�0.26, 0.91�0.25, 0.83�0.31, 0.82�0.32, respectively. Based on the outputs of the MLP�HGSO, the highest rainfall was recorded in 2012 with a probability of 0.72, while the lowest rainfall was recorded in 2006 with a probability of 0.52 at the Sara Station. In addition, the results indicated that the MLP�HGSO performed better than the other models within the Banding Station. According to the findings, the hybrid MLP�HGSO was selected as an effective rainfall prediction model. � 2023, The Author(s).
author2 57192093108
author_facet 57192093108
Sammen S.S.
Kisi O.
Ehteram M.
El-Shafie A.
Al-Ansari N.
Ghorbani M.A.
Bhat S.A.
Ahmed A.N.
Shahid S.
format Article
author Sammen S.S.
Kisi O.
Ehteram M.
El-Shafie A.
Al-Ansari N.
Ghorbani M.A.
Bhat S.A.
Ahmed A.N.
Shahid S.
author_sort Sammen S.S.
title Rainfall modeling using two different neural networks improved by metaheuristic algorithms
title_short Rainfall modeling using two different neural networks improved by metaheuristic algorithms
title_full Rainfall modeling using two different neural networks improved by metaheuristic algorithms
title_fullStr Rainfall modeling using two different neural networks improved by metaheuristic algorithms
title_full_unstemmed Rainfall modeling using two different neural networks improved by metaheuristic algorithms
title_sort rainfall modeling using two different neural networks improved by metaheuristic algorithms
publisher Springer
publishDate 2024
_version_ 1814061092929798144
score 13.214268