Optimizing the Optimal Weighted Average: Efficient Distributed Sparse Classification
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Abstract (arXiv)
While distributed training is often viewed as a solution to optimizing linear models on increasingly large datasets, inter-machine communication costs of popular distributed approaches can dominate as data dimensionality increases. Recent work on non-interactive algorithms shows that approximate solutions for linear models can be obtained efficiently with only a single round of communication among machines. However, this approximation often degenerates as the number of machines increases. In this paper, building on the recent optimal weighted average method, we introduce a new technique, ACOWA, that allows an extra round of communication to achieve noticeably better approximation quality with minor runtime increases. Results show that for sparse distributed logistic regression, ACOWA obtains solutions that are more faithful to the empirical risk minimizer and attain substantially higher accuracy than other distributed algorithms.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 10 of its 41 references that are in the map. First posted on arXiv 3 Jun 2024.
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10 of 41 references.
References · 10
- 2018EMBER: An Open Dataset for Training Static PE Malware Machine Learning Modelscited by 164
- 2013Communication Efficient Distributed Optimization using an Approximate Newton-type Methodcited by 131
- 2016CoCoA: A General Framework for Communication-Efficient Distributed Optimizationcited by 69
- 2016Efficient Distributed Learning with Sparsitycited by 38
- 2014Communication-Efficient Distributed Dual Coordinate Ascentcited by 30
- 2013Distributed Coordinate Descent Method for Learning with Big Datacited by 23
- 2014On the Optimality of Averaging in Distributed Statistical Learningcited by 14
- 2021The ensmallen library for flexible numerical optimizationcited by 6
- 2015L1-Regularized Distributed Optimization: A Communication-Efficient Primal-Dual Frameworkcited by 4
- 2014Distributed Coordinate Descent for L1-regularized Logistic Regressioncited by 2
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Citing papers per year: 2026: 1.
1 paper.