Abstract

Large-scale fading models play an important role in estimating radio coverage, optimizing base station deployments and characterizing the radio environment to quantify the performance of wireless networks. In recent times, multi-frequency path loss models are attracting much interest due to their expected support for both sub-6 GHz and higher frequency bands in future wireless networks. Traditionally, linear multi-frequency path loss models like the ABG model have been considered, however such models lack accuracy. The path loss model based on a deep learning approach is an alternative method to traditional linear path loss models to overcome the time-consuming path loss parameters predictions based on the large dataset at new frequencies and new scenarios. In this paper, we proposed a feed-forward deep neural network (DNN) model to predict path loss of 13 different frequencies from 0.8 GHz to 70 GHz simultaneously in an urban and suburban environment in a non-line-of-sight (NLOS) scenario. We investigated a broad range of possible values for hyperparameters to search for the best set of ones to obtain the optimal architecture of the proposed DNN model. The results show that the proposed DNN-based path loss model improved mean square error (MSE) by about 6 dB and achieved higher prediction accuracy R2 compared to the multi-frequency ABG path loss model. The paper applies the XGBoost algorithm to evaluate the importance of the features for the proposed model and the related impact on the path loss prediction. In addition, the effect of hyperparameters, including activation function, number of hidden neurons in each layer, optimization algorithm, regularization factor, batch size, learning rate, and momentum, on the performance of the proposed model in terms of prediction error and prediction accuracy are also investigated.

Highlights

  • A Deep Neural Network-BasedMulti-frequency path loss models are attracting much interest due to their expected support for both sub-6 GHz and higher frequency bands in future wireless networks

  • Determining the radio propagation channel characteristics in different environments is necessary for network planning and the deployment of wireless communication systems [1].The radio propagation in a physical environment affects the performance of the wireless communication system as the radio waves may experience fading

  • The paper proposed a deep neural network (DNN) model to predict path loss based on the measurement data below the roof of both urban and suburban environments in a wide range of frequencies (0.8 GHz to 70 GHz) in the case of NLOS links simultaneously

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Summary

A Deep Neural Network-Based

Multi-frequency path loss models are attracting much interest due to their expected support for both sub-6 GHz and higher frequency bands in future wireless networks. We proposed a feed-forward deep neural network (DNN) model to predict path loss of 13 different frequencies from 0.8 GHz to 70 GHz simultaneously in an urban and suburban environment in a non-line-of-sight (NLOS) scenario. The results show that the proposed DNN-based path loss model improved mean square error (MSE) by about 6 dB and achieved higher prediction accuracy R2 compared to the multi-frequency ABG path loss model. The effect of hyperparameters, including activation function, number of hidden neurons in each layer, optimization algorithm, regularization factor, batch size, learning rate, and momentum, on the performance of the proposed model in terms of prediction error and prediction accuracy are investigated.

Introduction
Proposed Model
Architecture
Hyperparameters
ABG Path Loss Model and Parameters
Use Case and Dataset
Dataset
Analysis of Feature Importance on the Prediction Using XGBoost Algorithm
Performance Metrics
Training of Proposed DNN Model
Proposed
Testing DNN Model
11. Path models empirical for mid
12. Path loss loss models and and empirical datadata for high
Impact of Hyperparameters on the Proposed Model Performance
Effect of Learning Rate
Effect of Activation
Figures and
17. Comparison
Effect of Regularization
19. Comparison
Effect of Hidden Size
Effect of HiddenofSize
Findings
Conclusions
Full Text
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