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This research introduces distributed recursive Gaussian process algorithms designed to optimize multi-agent systems by minimizing communication overhead while preserving estimation accuracy. By leveraging local measurements and neighbor-to-neighbor interaction, the proposed methods address scalability challenges in decentralized machine learning frameworks without relying on centralized processing. The work advances the field of probabilistic modeling for networked agents, offering practical solutions for resource-constrained environments where bandwidth is a limiting factor.
Resource-Efficient Distributed Recursive Gaussian Processes
arXiv:2609.26979v1 Announce Type: new Abstract: Gaussian processes (GPs) provide a flexible framework for learning unknown functions from noisy measurements while quantifying predictive uncertainty, making them well suited for estimation in multi-agent systems. However, when measurements are collected by multiple agents, maintaining a unified GP model without centralized processing requires efficient distributed algorithms that can operate using local measurements and communication with neighboring agents. In this work, we develop two distributed recursive GP (RGP) algorithms for multi-output GP regression: ADMM-RGP and PDMM-RGP. We analyze the stability and convergence of both algorithms and develop parameter selection strategies to accelerate convergence, thus reducing the communication burden. The proposed methods are validated on a real-world multi-output wind dataset, and their convergence behavior is examined across communication graphs with varying connectivity. Numerical experiments demonstrate that ADMM-RGP and PDMM-RGP can significantly reduce communication relative to the state of the art, while maintaining comparable estimation accuracy and network-wide consensus.
Abstract:Gaussian processes (GPs) provide a flexible framework for learning unknown functions from noisy measurements while quantifying predictive uncertainty, making them well suited for estimation in multi-agent systems. However, when measurements are collected by multiple agents, maintaining a unified GP model without centralized processing requires efficient distributed algorithms that can operate using local measurements and communication with neighboring agents. In this work, we develop two distributed recursive GP (RGP) algorithms for multi-output GP regression: ADMM-RGP and PDMM-RGP. We analyze the stability and convergence of both algorithms and develop parameter selection strategies to accelerate convergence, thus reducing the communication burden. The proposed methods are validated on a real-world multi-output wind dataset, and their convergence behavior is examined across communication graphs with varying connectivity. Numerical experiments demonstrate that ADMM-RGP and PDMM-RGP can significantly reduce communication relative to the state of the art, while maintaining comparable estimation accuracy and network-wide consensus.
Machine Learning (cs.LG); Signal Processing (eess.SP)
arXiv:2609.26979 [cs.LG]
(or arXiv:2609.26979v1 [cs.LG] for this version)
https://doi.org/10.48550/arXiv.2609.26979 Focus to learn more arXiv-issued DOI via DataCite (pending registration)
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