Communication Compression for Decentralized Learning With Operator Splitting Methods

IF 3 3区 计算机科学 Q2 ENGINEERING, ELECTRICAL & ELECTRONIC
Yuki Takezawa;Kenta Niwa;Makoto Yamada
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引用次数: 2

Abstract

In decentralized learning, operator splitting methods using a primal-dual formulation (e.g., Edge-Consensus Learning (ECL)) have been shown to be robust to heterogeneous data and have attracted significant attention in recent years. However, in the ECL, a node needs to exchange dual variables with its neighbors. These exchanges incur significant communication costs. For the Gossip-based algorithms, many compression methods have been proposed, but these Gossip-based algorithms do not perform well when the data distribution held by each node is statistically heterogeneous. In this work, we propose a novel framework of the compression methods for the ECL, called the Communication Compressed ECL (C-ECL). Specifically, we reformulate the update formulas of the ECL and propose to compress the update values of the dual variables. We demonstrate experimentally that the C-ECL can achieve a nearly equivalent performance with fewer parameter exchanges than the ECL. Moreover, we demonstrate that the C-ECL is more robust to heterogeneous data than the Gossip-based algorithms.
基于算子分裂方法的分散学习通信压缩
在去中心化学习中,使用原对偶公式的算子分裂方法(例如,边缘一致性学习(ECL))已被证明对异构数据具有鲁棒性,近年来引起了极大的关注。然而,在ECL中,节点需要与其邻居交换对偶变量。这些交换会产生巨大的通信成本。对于基于Gossip的算法,已经提出了许多压缩方法,但当每个节点所持有的数据分布在统计上是异构的时,这些基于Gossipp的算法表现不佳。在这项工作中,我们提出了一种新的ECL压缩方法框架,称为通信压缩ECL(C-ECL)。具体地,我们重新表述了ECL的更新公式,并提出压缩对偶变量的更新值。我们通过实验证明,与ECL相比,C-ECL可以用更少的参数交换实现几乎等效的性能。此外,我们证明了C-ECL比基于Gossip的算法对异构数据更具鲁棒性。
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来源期刊
IEEE Transactions on Signal and Information Processing over Networks
IEEE Transactions on Signal and Information Processing over Networks Computer Science-Computer Networks and Communications
CiteScore
5.80
自引率
12.50%
发文量
56
期刊介绍: The IEEE Transactions on Signal and Information Processing over Networks publishes high-quality papers that extend the classical notions of processing of signals defined over vector spaces (e.g. time and space) to processing of signals and information (data) defined over networks, potentially dynamically varying. In signal processing over networks, the topology of the network may define structural relationships in the data, or may constrain processing of the data. Topics include distributed algorithms for filtering, detection, estimation, adaptation and learning, model selection, data fusion, and diffusion or evolution of information over such networks, and applications of distributed signal processing.
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