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This research introduces a decentralized convolutional rank regression framework designed for distributed learning networks, emphasizing privacy preservation through local data utilization and neighbor-based information sharing. By leveraging consensus-constrained optimization with kernel-smoothed rank loss, the study establishes rigorous finite-sample error bounds and support recovery guarantees specifically tailored for heterogeneous network environments. The approach utilizes generalized consensus ADMM to efficiently solve subproblems across nodes while maintaining high communication efficiency in both simulations and real-data experiments.
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Distributed Convolutional Rank Regression over Decentralized Networks

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arXiv:2607.23639v1 Announce Type: cross Abstract: This paper studies convolution rank regression (CRR) over decentralized distributed learning networks. We propose a novel decentralized CRR framework, in which estimators are obtained by solving consensus-constrained optimization with kernel-smoothed rank loss. The developed estimation scheme relies solely on local node data and information shared by neighboring nodes, thereby achieving privacy preservation and high communication efficiency. For heterogeneous network settings, we establish finite-sample error bounds for the decentralized CRR estimator and derive exact support recovery guarantees for the sparse decentralized CRR LASSO estimator. To facilitate numerical implementation, we adopt a generalized consensus ADMM to efficiently solve local subproblems across all network nodes. We verify the favorable performance of our developed approach via extensive numerical simulations and real-data experiments.

Abstract:This paper studies convolution rank regression (CRR) over decentralized distributed learning networks. We propose a novel decentralized CRR framework, in which estimators are obtained by solving consensus-constrained optimization with kernel-smoothed rank loss. The developed estimation scheme relies solely on local node data and information shared by neighboring nodes, thereby achieving privacy preservation and high communication efficiency. For heterogeneous network settings, we establish finite-sample error bounds for the decentralized CRR estimator and derive exact support recovery guarantees for the sparse decentralized CRR LASSO estimator. To facilitate numerical implementation, we adopt a generalized consensus ADMM to efficiently solve local subproblems across all network nodes. We verify the favorable performance of our developed approach via extensive numerical simulations and real-data experiments.

Methodology (stat.ME); Machine Learning (cs.LG)

arXiv:2607.23639 [stat.ME]

(or arXiv:2607.23639v1 [stat.ME] for this version)

https://doi.org/10.48550/arXiv.2607.23639 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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