Truncated Non-Uniform Quantization for Distributed SGD

To address the communication bottleneck challenge in distributed learning, our work introduces a novel two-stage quantization strategy designed to enhance the communication efficiency of distributed Stochastic Gradient Descent (SGD). The proposed method initially employs truncation to mitigate the impact of long-tail noise, followed by a non-uniform quantization of the post-truncation gradients based on their statistical characteristics. We provide a comprehensive convergence analysis of the quantized distributed SGD, establishing theoretical guarantees for its performance. Furthermore, by minimizing the convergence error, we derive optimal closed-form solutions for the truncation threshold and non-uniform quantization levels under given communication constraints. Both theoretical insights and extensive experimental evaluations demonstrate that our proposed algorithm outperforms existing quantization schemes, striking a superior balance between communication efficiency and convergence performance.

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Publication Details

Published
2024-11-24
DOI
https://doi.org/10.1109/itw61385.2024.10806909
Citations
2
Primary Topic
Advanced Data Compression Techniques
Type
article
Field-Weighted Citation Impact
0.50
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article

Truncated Non-Uniform Quantization for Distributed SGD

Linqi Song, Guangfeng Yan, Congduan Li, Yuanzhang Xiao et al.
2 citations
Advanced Data Compression Techniques
0.50
article

Truncated Non-Uniform Quantization for Distributed SGD

Linqi Song, Guangfeng Yan, Congduan Li, Yuanzhang Xiao, Hanxu Hou, Tan Li
article en
2 citations

Abstract

To address the communication bottleneck challenge in distributed learning, our work introduces a novel two-stage quantization strategy designed to enhance the communication efficiency of distributed Stochastic Gradient Descent (SGD). The proposed method initially employs truncation to mitigate the impact of long-tail noise, followed by a non-uniform quantization of the post-truncation gradients based on their statistical characteristics. We provide a comprehensive convergence analysis of the quantized distributed SGD, establishing theoretical guarantees for its performance. Furthermore, by minimizing the convergence error, we derive optimal closed-form solutions for the truncation threshold and non-uniform quantization levels under given communication constraints. Both theoretical insights and extensive experimental evaluations demonstrate that our proposed algorithm outperforms existing quantization schemes, striking a superior balance between communication efficiency and convergence performance.

University of Hawaiʻi at Mānoa (US), Sun Yat-sen University (CN), City University of Hong Kong (HK), City University of Hong Kong, Shenzhen Research Institute (CN), Hang Seng University of Hong Kong (HK), University of Hong Kong (HK)
Openalex Percentile: Top 32%
Advanced Data Compression Techniques
0.50
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