Communication Compression for Decentralized Learning with Operator Splitting Methods
Not on the map. Why?
Abstract (arXiv)
In decentralized learning, operator splitting methods using a primal-dual formulation (e.g., the Edge-Consensus Learning (ECL)) has been shown to be robust to heterogeneous data and has 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 algorithm do not perform well when the data distribution held by each node is statistically heterogeneous. In this work, we propose the 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.
Key facts. Cited by 2 papers in the map (data through 7 Oct 2026). Builds on 32 of its 51 references that are in the map. First posted on arXiv 8 May 2022.
Builds on
32 of 51 references.
References · 32
- 2017Attention Is All You Needcited by 59,932
- 2018BERT: Pre-training of Deep Bidirectional Transformers for Language Understandingcited by 40,204
- 2020An Image is Worth 16x16 Words: Transformers for Image Recognition at Scalecited by 29,915
- 2020A Simple Framework for Contrastive Learning of Visual Representationscited by 11,979
- 2016Communication-Efficient Learning of Deep Networks from Decentralized Datacited by 7,592
- 2017Fashion-MNIST: a Novel Image Dataset for Benchmarking Machine Learning Algorithmscited by 4,283
- 2019Advances and Open Problems in Federated Learningcited by 3,021
- 2018Group Normalizationcited by 1,514
- 2019Measuring the Effects of Non-Identical Data Distribution for Federated Visual Classificationcited by 836
- 2017Can Decentralized Algorithms Outperform Centralized Algorithms? A Case Study for Decentralized Parallel Stochastic Gradient Descentcited by 496
- 2014SAGA: A Fast Incremental Gradient Method With Support for Non-Strongly Convex Composite Objectivescited by 401
- 2018Sparsified SGD with Memorycited by 373
20 more
- 2019Decentralized Stochastic Optimization and Gossip Algorithms with Compressed Communicationcited by 218
- 2016Achieving Geometric Convergence for Distributed Optimization over Time-Varying Graphscited by 149
- 2018D2: Decentralized Training over Decentralized Datacited by 140
- 2019Decentralized Deep Learning with Arbitrary Communication Compressioncited by 109
- 2016NEXT: In-Network Nonconvex Optimizationcited by 107
- 2018Communication Compression for Decentralized Trainingcited by 87
- 2021Decentralized Federated Learning: Balancing Communication and Computing Costscited by 54
- 2017A decentralized proximal-gradient method with network independent step-sizes and separated convergence ratescited by 51
- 2017Exact Diffusion for Distributed Optimization and Learning --- Part I: Algorithm Developmentcited by 50
- 2020A Better Alternative to Error Feedback for Communication-Efficient Distributed Learningcited by 42
- 2020A Linearly Convergent Algorithm for Decentralized Optimization: Sending Less Bits for Free!cited by 41
- 2022BEER: Fast O(1/T) Rate for Decentralized Nonconvex Optimization with Communication Compressioncited by 41
- 2021RelaySum for Decentralized Deep Learning on Heterogeneous Datacited by 39
- 2020PowerGossip: Practical Low-Rank Communication Compression in Decentralized Deep Learningcited by 35
- 2019Variance-Reduced Decentralized Stochastic Optimization with Accelerated Convergencecited by 33
- 2020Moniqua: Modulo Quantized Communication in Decentralized SGDcited by 24
- 2020Linear Convergent Decentralized Optimization with Compressioncited by 22
- 2017Distributed Optimization Using the Primal-Dual Method of Multiplierscited by 12
- 2021Communication-Efficient Variance-Reduced Decentralized Stochastic Optimization over Time-Varying Directed Graphscited by 9
- 2017Derivation and Analysis of the Primal-Dual Method of Multipliers Based on Monotone Operator Theorycited by 8
Built on by
Citing papers per year: 2022: 1; 2023: 0; 2024: 0; 2025: 0; 2026: 1.
2 papers.