Graph Neural Network Enabled Propagation Graph Method For Channel Modeling
Document Type
Article
Source of Publication
Ieee Transactions On Vehicular Technology
Publication Date
9-1-2024
Abstract
Channel modeling is considered as a fundamental step in the design, deployment, and optimization of vehicular wireless communication systems. For typical vehicular communication scenarios in urban areas, dense multipath may exist in the wireless channels. The propagation graph (PG) method is an efficient approach to simulate multipath radio propagation. In this paper, we extend the PG method into a Graph Neural Network (GNN) enabled data-driven method for calculating channel transfer function (CTF) and channel impulse response (CIR) in a given space. ChebNet, a classical GNN, is utilized for estimating the scattering coefficients of the edge gains in the PG method. The proposed GNN-enabled method performs better than baseline algorithms, such as multilayer perceptron (MLP), simulated annealing (SA) algorithm, and genetic algorithm (GA) in effectively estimating a large number of scattering coefficients in PG. Mean absolute errors of the proposed method are provided and evaluated in this paper. Additionally, the potential future research directions of the GNN-enabled PG method for channel modeling are discussed.
DOI Link
ISSN
Publisher
Institute of Electrical and Electronics Engineers (IEEE)
Volume
73
Issue
9
First Page
12280
Last Page
12289
Disciplines
Electrical and Computer Engineering
Keywords
Wireless communication, Scattering, Channel estimation, Data models, Graph neural networks, Genetic algorithms, Channel impulse response, Channel modeling, graph neural network (GNN), propagation graph (PG), ray-tracing (RT)
Recommended Citation
Wang, Xiping; Guan, Ke; He, Danping; Hrovat, Andrej; Liu, Ruiqi; Zhong, Zhangdui; Al-Dulaimi, Anwer; and Yu, Keping, "Graph Neural Network Enabled Propagation Graph Method For Channel Modeling" (2024). All Works. 6821.
https://zuscholars.zu.ac.ae/works/6821
Indexed in Scopus
no
Open Access
no