Abstract
To leverage distributed data communication and learning in sensor networks effectively, edge learning (EL) methods have garnered significant attention. In the realm of distributed sensor networks, achieving consensus estimation of interested variables stands as a pivotal challenge. To address this challenge using EL methods, several approaches have been proposed combining message passing (MP) algorithms. In this article, we first describe the distributed consensus algorithm based on MP and summarize the sampling-based and parameter-based representation of the beliefs exchanged in the distributed MP algorithm. To improve the accuracy of estimation while retaining the low-complexity advantage of the parametric representation method, we propose a distributed consensus framework based on the Gaussian mixture model (GMM) MP. We approximate and keep the form beliefs as GMM in the iterations. Two different simulation scenarios are performed to shed light on the proposed distributed consensus estimation framework, i.e., static target localization and dynamic target tracking. Finally, simulation results show the performance advantages of the algorithm proposed.
Original language | English |
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Pages (from-to) | 34409-34419 |
Number of pages | 11 |
Journal | IEEE Internet of Things Journal |
Volume | 11 |
Issue number | 21 |
Early online date | 29 Jul 2024 |
DOIs | |
Publication status | Published - Nov 2024 |
Externally published | Yes |
Bibliographical note
Publisher Copyright:© 2024 IEEE.
Funding
This work is supported in part by National Natural Science Foundation of China under Grant 62101232, in part by Guangdong Provincial Natural Science Foundation under Grant 2022A1515011257 and 2024A151510098, in part by Shenzhen Science and Technology Program under Grant JCYJ20220530114412029, and in part by Shenzhen Key Laboratory of Robotics and Computer Vision under Grant ZDSYS20220330160557001.
Keywords
- Consensus algorithm
- Gaussian mixture model (GMM)
- distributed estimation
- edge learning (EL)
- factor graph
- message passing (MP)