mlsanityData to 7 Oct 2026

Communication-Efficient {Federated} Learning Using Censored Heavy Ball Descent

arXiv 2209.11944 ↗First posted 24 Sep 2022cs.LG cs.AIcited by 1

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Abstract (arXiv)

Distributed machine learning enables scalability and computational offloading, but requires significant levels of communication. Consequently, communication efficiency in distributed learning settings is an important consideration, especially when the communications are wireless and battery-driven devices are employed. In this paper we develop a censoring-based heavy ball (CHB) method for distributed learning in a server-worker architecture. Each worker self-censors unless its local gradient is sufficiently different from the previously transmitted one. The significant practical advantages of the HB method for learning problems are well known, but the question of reducing communications has not been addressed. CHB takes advantage of the HB smoothing to eliminate reporting small changes, and provably achieves a linear convergence rate equivalent to that of the classical HB method for smooth and strongly convex objective functions. The convergence guarantee of CHB is theoretically justified for both convex and nonconvex cases. In addition we prove that, under some conditions, at least half of all communications can be eliminated without any impact on convergence rate. Extensive numerical results validate the communication efficiency of CHB on both synthetic and real datasets, for convex, nonconvex, and nondifferentiable cases. Given a target accuracy, CHB can significantly reduce the number of communications compared to existing algorithms, achieving the same accuracy without slowing down the optimization process.

Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 29 of its 62 references that are in the map. First posted on arXiv 24 Sep 2022.

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29 of 62 references.

References · 29

  1. 2016Optimization Methods for Large-Scale Machine Learningcited by 1,140
  2. 2018Sparsified SGD with Memorycited by 373
  3. 2013Communication Efficient Distributed Optimization using an Approximate Newton-type Methodcited by 131
  4. 2021Linear Convergence in Federated Learning: Tackling Client Heterogeneity and Sparse Gradientscited by 122
  5. 2018LAG: Lazily Aggregated Gradient for Communication-Efficient Distributed Learningcited by 95
  6. 2016CoCoA: A General Framework for Communication-Efficient Distributed Optimizationcited by 69
  7. 2014A Stochastic Quasi-Newton Method for Large-Scale Optimizationcited by 68
  8. 2020Communication-Efficient and Distributed Learning Over Wireless Networks: Principles and Applicationscited by 62
  9. 2014Global convergence of the Heavy-ball method for convex optimizationcited by 60
  10. 2021Adaptive Quantization of Model Updates for Communication-Efficient Federated Learningcited by 60
  11. 2021SparseFed: Mitigating Model Poisoning Attacks in Federated Learning with Sparsificationcited by 46
  12. 2016AIDE: Fast and Communication Efficient Distributed Optimizationcited by 42
17 more
  1. 2018Optimal Algorithms for Non-Smooth Distributed Optimization in Networkscited by 41
  2. 2021DAdaQuant: Doubly-adaptive quantization for communication-efficient Federated Learningcited by 40
  3. 2015A Linearly-Convergent Stochastic L-BFGS Algorithmcited by 39
  4. 2021Quantized Federated Learning under Transmission Delay and Outage Constraintscited by 37
  5. 2020Communication-Efficient Federated Learning with Compensated Overlap-FedAvgcited by 31
  6. 2018COLA: Decentralized Linear Learningcited by 30
  7. 2021Approximate Byzantine Fault-Tolerance in Distributed Optimizationcited by 27
  8. 2021Time-Correlated Sparsification for Communication-Efficient Federated Learningcited by 25
  9. 2016Stochastic Block BFGS: Squeezing More Curvature out of Datacited by 24
  10. 2019Distributed Learning in Non-Convex Environments -- Part I: Agreement at a Linear Ratecited by 22
  11. 2020Secure Aggregation with Heterogeneous Quantization in Federated Learningcited by 21
  12. 2022Distributed Learning With Sparsified Gradient Differencescited by 9
  13. 2021Robust Distributed Optimization With Randomly Corrupted Gradientscited by 6
  14. 2022Communication Efficient Federated Learning via Ordered ADMM in a Fully Decentralized Settingcited by 4
  15. 2020Distributed Aggregative Optimization over Multi-Agent Networkscited by 3
  16. 2020Ordering for Communication-Efficient Quickest Change Detection in a Decomposable Graphical Modelcited by 2
  17. 2019Testing the Structure of a Gaussian Graphical Model with Reduced Transmissions in a Distributed Settingcited by 1

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