Distributed dual averaging for convex optimization under communication delays
By Konstantinos I. Tsianos, Michael G. Rabbat. 2012
115 citations recorded by the source corpus.
Subfields: Computer Networks and Communications
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In Computer Networks and Communications
Citations in the corpus
- Central Server Free Federated Learning over Single-sided Trust Social Networks (2019, background): “Such a requirement is quite restrictive, because not all networks admit a doubly stochastic matrix (Gharesifard and Cortés 2010), and relinquishing double stochasticity can introduce bias in optimization (Ram et al., 2010; Tsianos and Rabbat, 2012).”
- Push-Sum Distributed Dual Averaging for convex optimization (2012, methodology): “PUSH-SUM CONSENSUS In [8] it is proven that restricting to doubly stochastic consensus protocols in distributed dual averaging is not necessary and it is still possible to converge to the optimum with a general row stochastic protocol P .”
- Asynchronous Saddle Point Algorithm for Stochastic Optimization in Heterogeneous Networks (2019, methodology): “Techniques that are good for distributed convex optimization, for example, those based on penalty method [11], [12] or on Lagrange duality [13], [14], have in most cases translated into the distributed stochastic domain without major hurdles, as in [12], [15], [16].”
- Consensus-based distributed optimization: Practical issues and applications in large-scale machine learning (2012, background): “For example, [21] shows that a simple reweighing of the objective removes the bias and achieves averaging for any row-stochastic matrix P with stationary distribution π (see also the scaled agreement algorithm in [22]):”
- Decentralized Consensus Optimization With Asynchrony and Delays (2016, background): “We also distinguish our setting from the fixed communication delay setting [30], [31], where the information passing through each edge takes a fixed number of iterations to arrive.”
- Communication/Computation Tradeoffs in Consensus-Based Distributed Optimization (2012, background): “In addition, they combine simplicity of implementation with robustness to node failures and are resilient to communication delays [9].”
- Decentralized consensus optimization with asynchrony and delays (2016, background): “We also distinguish our setting from the fixed communication delay setting [27], [28], where the information passing through each edge takes a fixed number of iterations to arrive.”