LOSCAR-SGD: Local SGD with Communication-Computation Overlap and Delay-Corrected Sparse Model Averaging

· Source: stat.ML updates on arXiv.org · Field: Technology & Digital — Artificial Intelligence & Machine Learning, Software Development & Engineering, Cloud Computing & IT Infrastructure · Depth: Expert, extended

Summary

LOSCAR-SGD is a novel Local SGD method designed for distributed learning, integrating local training, sparse model averaging, communication-computation overlap, and heterogeneous worker-specific local-step counts. It introduces a delay-corrected merge rule that preserves local progress made during communication overlap, rather than discarding it. The method provides the first theoretical convergence guarantees for smooth non-convex objectives combining these four ingredients, demonstrating that the leading stochastic term maintains the standard linear-in-$n$ minibatch speedup, with additional costs appearing as higher-order disagreement terms. Experiments on a9a logistic regression, CIFAR-10, and Tiny ImageNet confirm that communication-computation overlap reduces training time, and the delay-corrected merge consistently outperforms naive overwriting, especially with large communication delays. Aggressive sparsification, down to $p=0.001$, significantly cuts communication costs.

Key takeaway

For MLOps Engineers optimizing large-scale distributed model training, especially with slow network links or heterogeneous worker speeds, LOSCAR-SGD provides a robust solution. You should implement communication-computation overlap to hide latency and adopt its delay-corrected merge rule to preserve local progress. This approach significantly reduces training time and communication costs, but be mindful that aggressive overlap can be detrimental in strongly data-heterogeneous environments.

Key insights

LOSCAR-SGD combines local training, sparse communication, and overlap with a delay-corrected merge for efficient distributed learning.

Principles

Method

Workers perform local SGD, sparsely compress models, and continue local optimization during communication. A delay-corrected merge then combines the delayed sparse average with current local models.

In practice

Topics

Best for: Research Scientist, AI Engineer, AI Scientist, Machine Learning Engineer, MLOps Engineer

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Editorial summary, takeaway, and curation by AIssential. Original article published by stat.ML updates on arXiv.org.