Distributed dual averaging method for multi-agent optimization with quantized communication
By Deming Yuan, Shengyuan Xu, Huanyu Zhao, Lina Rong. 2012
91 citations recorded by the source corpus.
Subfields: Aerospace Engineering, Computer Networks and Communications
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In Aerospace Engineering
In Computer Networks and Communications
- Sebastian U. Stich
- Martin Jaggi
- Anastasia Koloskova
- Mingyi Hong
- Tao Lin
- Albert S. Berahas
- Shengyu Zhu
- Biao Chen
Citations in the corpus
- Decentralized Deep Learning with Arbitrary Communication Compression (2019, background): “It has been observed that gossip averaging can diverge (or not converge to the correct solution) in the presence of quantization noise (Xiao et al., 2005; Carli et al., 2007; Nedić et al., 2008; Dimakis et al., 2010; Carli et al., 2010b; Yuan et al., 2012).”
- Decentralized Stochastic Optimization and Gossip Algorithms with Compressed Communication (2019, methodology): “The proposed schemes in (Carli et al., 2007; Nedi´c et al., 2008; Aysal et al., 2008; Carli et al., 2010b; Yuan et al., 2012) do only converge to a neighborhood (whose size depends on the compression accuracy) of the solution.”
- Gossip Dual Averaging for Decentralized Optimization of Pairwise Functions (2016, neutral): “…& Ozdaglar, 2009; Ram et al., 2010; Bianchi & Jakubow-icz, 2013), ADMM (Wei & Ozdaglar, 2012; 2013; Iutzeler et al., 2013) or dual averaging (Duchi et al., 2012; Yuan et al., 2012; Lee et al., 2015; Tsianos et al., 2015), some of which can also accommodate constraints or regularization on θ .”
- Quantized consensus ADMM for multi-agent distributed optimization (2015, methodology): “Methods that handle this constraint include quantized incremental algorithm [21], quantized dual averaging [22], and quantized subgradient method [16].”
- Convergence Analysis of Quantized Primal-Dual Algorithms in Network Utility Maximization Problems (2016, background): “[6] considered a constrained optimization problem in which a group of agents cooperate to minimize the sum of their local convex objective functions subject to a set of global constraints.”
- Nested Distributed Gradient Methods with Adaptive Quantized Communication (2019, methodology): “and local information [13], [18], [21], designing custom quantizers [12], [14], [26] and employing encoding/decoding schemes to alleviate communication load [18], [19], [27].”