Fast and Efficient Gossip Algorithms for Robust and Non-smooth Decentralized Learning
Anna van Elst, Igor Colin, Stephan Cl\'emen\c{c}on

TL;DR
This paper introduces AsylADMM, an asynchronous gossip algorithm for decentralized non-smooth optimization that is memory-efficient and converges faster than existing methods, enabling robust learning on resource-limited edge devices.
Contribution
It presents a novel asynchronous gossip algorithm requiring only two variables per node for non-smooth optimization, with theoretical convergence analysis and empirical validation.
Findings
AsylADMM converges faster than existing baselines on non-smooth problems.
The algorithm requires only two variables per node, making it memory-efficient.
Empirical results include successful applications to quantile estimation, median estimation, and robust regression.
Abstract
Decentralized learning on resource-constrained edge devices demands algorithms that are communication-efficient, robust to data corruption, and lightweight in memory. State-of-the-art gossip-based methods address communication efficiency, but achieving robustness remains challenging. Methods for robust estimation and optimization typically rely on non-smooth objectives (\textit{e.g.}, pinball loss, loss), yet standard gossip methods are primarily designed for smooth losses. Asynchronous decentralized ADMM-based methods have been proposed to handle such non-smooth objectives; however, existing approaches require memory that scales with node degree, making them impractical when memory is limited. We propose AsylADMM, a novel asynchronous gossip algorithm for decentralized non-smooth optimization requiring only two variables per node. We provide a new theoretical analysis for the…
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