Optimal model for path loss predictions using feed-forward neural networks

In this paper, an optimal model is developed for path loss predictions using the Feed-Forward Neural Network (FFNN) algorithm. Drive test measurements were carried out in Canaanland Ota, Nigeria and Ilorin, Nigeria to obtain path loss data at varying distances from 11 different 1,800 MHz base statio...

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Main Authors: Segun I. Popoola, Emmanuel Adetiba, Aderemi A. Atayero, Nasir Faruk, Carlos T. Calafate
Format: Article
Language:English
Published: Taylor & Francis Group 2018-01-01
Series:Cogent Engineering
Subjects:
Online Access:http://dx.doi.org/10.1080/23311916.2018.1444345
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spelling doaj-877d31090e774e3e8ad0feae99494b332021-03-02T14:46:46ZengTaylor & Francis GroupCogent Engineering2331-19162018-01-015110.1080/23311916.2018.14443451444345Optimal model for path loss predictions using feed-forward neural networksSegun I. Popoola0Emmanuel Adetiba1Aderemi A. Atayero2Nasir Faruk3Carlos T. Calafate4Covenant UniversityCovenant UniversityCovenant UniversityUniversity of IlorinTechnical University of Valencia (UPV)In this paper, an optimal model is developed for path loss predictions using the Feed-Forward Neural Network (FFNN) algorithm. Drive test measurements were carried out in Canaanland Ota, Nigeria and Ilorin, Nigeria to obtain path loss data at varying distances from 11 different 1,800 MHz base station transmitters. Single-layered FFNNs were trained with normalized terrain profile data (longitude, latitude, elevation, altitude, clutter height) and normalized distances to produce the corresponding path loss values based on the Levenberg–Marquardt algorithm. The number of neurons in the hidden layer was varied (1–50) to determine the Artificial Neural Network (ANN) model with the best prediction accuracy. The performance of the ANN models was evaluated based on different metrics: Mean Absolute error (MAE), Mean Squared Error (MSE), Root Mean Squared Error (RMSE), standard deviation, and regression coefficient (R). Results of the machine learning processes show that the FNN architecture adopting a tangent activation function and 48 hidden neurons produced the least prediction error, with MAE, MSE, RMSE, standard deviation, and R values of 4.21 dB, 30.99 dB, 5.56 dB, 5.56 dB, and 0.89, respectively. Regarding generalization ability, the predictions of the optimal ANN model yielded MAE, MSE, RMSE, standard deviation, and R values of 4.74 dB, 39.38 dB, 6.27 dB, 6.27 dB, and 0.86, respectively, when tested with new data not previously included in the training process. Compared to the Hata, COST 231, ECC-33, and Egli models, the developed ANN model performed better in terms of prediction accuracy and generalization ability.http://dx.doi.org/10.1080/23311916.2018.1444345path lossreceived signal strengthscale conjugate gradientradio network planningartificial neural network
collection DOAJ
language English
format Article
sources DOAJ
author Segun I. Popoola
Emmanuel Adetiba
Aderemi A. Atayero
Nasir Faruk
Carlos T. Calafate
spellingShingle Segun I. Popoola
Emmanuel Adetiba
Aderemi A. Atayero
Nasir Faruk
Carlos T. Calafate
Optimal model for path loss predictions using feed-forward neural networks
Cogent Engineering
path loss
received signal strength
scale conjugate gradient
radio network planning
artificial neural network
author_facet Segun I. Popoola
Emmanuel Adetiba
Aderemi A. Atayero
Nasir Faruk
Carlos T. Calafate
author_sort Segun I. Popoola
title Optimal model for path loss predictions using feed-forward neural networks
title_short Optimal model for path loss predictions using feed-forward neural networks
title_full Optimal model for path loss predictions using feed-forward neural networks
title_fullStr Optimal model for path loss predictions using feed-forward neural networks
title_full_unstemmed Optimal model for path loss predictions using feed-forward neural networks
title_sort optimal model for path loss predictions using feed-forward neural networks
publisher Taylor & Francis Group
series Cogent Engineering
issn 2331-1916
publishDate 2018-01-01
description In this paper, an optimal model is developed for path loss predictions using the Feed-Forward Neural Network (FFNN) algorithm. Drive test measurements were carried out in Canaanland Ota, Nigeria and Ilorin, Nigeria to obtain path loss data at varying distances from 11 different 1,800 MHz base station transmitters. Single-layered FFNNs were trained with normalized terrain profile data (longitude, latitude, elevation, altitude, clutter height) and normalized distances to produce the corresponding path loss values based on the Levenberg–Marquardt algorithm. The number of neurons in the hidden layer was varied (1–50) to determine the Artificial Neural Network (ANN) model with the best prediction accuracy. The performance of the ANN models was evaluated based on different metrics: Mean Absolute error (MAE), Mean Squared Error (MSE), Root Mean Squared Error (RMSE), standard deviation, and regression coefficient (R). Results of the machine learning processes show that the FNN architecture adopting a tangent activation function and 48 hidden neurons produced the least prediction error, with MAE, MSE, RMSE, standard deviation, and R values of 4.21 dB, 30.99 dB, 5.56 dB, 5.56 dB, and 0.89, respectively. Regarding generalization ability, the predictions of the optimal ANN model yielded MAE, MSE, RMSE, standard deviation, and R values of 4.74 dB, 39.38 dB, 6.27 dB, 6.27 dB, and 0.86, respectively, when tested with new data not previously included in the training process. Compared to the Hata, COST 231, ECC-33, and Egli models, the developed ANN model performed better in terms of prediction accuracy and generalization ability.
topic path loss
received signal strength
scale conjugate gradient
radio network planning
artificial neural network
url http://dx.doi.org/10.1080/23311916.2018.1444345
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