Dynamic Average Diffusion with randomized Coordinate Updates
arXiv:1810.08901
Abstract
This work derives and analyzes an online learning strategy for tracking the average of time-varying distributed signals by relying on randomized coordinate-descent updates. During each iteration, each agent selects or observes a random entry of the observation vector, and different agents may select different entries of their observations before engaging in a consultation step. Careful coordination of the interactions among agents is necessary to avoid bias and ensure convergence. We provide a convergence analysis for the proposed methods, and illustrate the results by means of simulations.
References in corpus (14)
- Diffusion Strategies Outperform Consensus Strategies for Distributed Estimation over Adaptive Networks
- ARock: an Algorithmic Framework for Asynchronous Parallel Coordinate Updates
- A decentralized proximal-gradient method with network independent step-sizes and separated convergence rates
- Convergence Rate Analysis of Distributed Gossip (Linear Parameter) Estimation: Fundamental Limits and Tradeoffs
- Distributed Basis Pursuit
- Distributed Pareto Optimization via Diffusion Strategies
- Stochastic Gradient Push for Distributed Deep Learning
- Dictionary Learning over Distributed Models
- Finito: A Faster, Permutable Incremental Gradient Method for Big Data Problems
- Supervised Learning Under Distributed Features
- A Push-Pull Gradient Method for Distributed Optimization in Networks
- Coordinate-Descent Diffusion Learning by Networked Agents
- Exact Diffusion for Distributed Optimization and Learning --- Part I: Algorithm Development
- Accelerated Decentralized Optimization with Local Updates for Smooth and Strongly Convex Objectives