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Convergence rates of discrete-time stochastic approximation consensus algorithms: Graph-related limit bounds

机译:离散时间随机近似达成算法的收敛速率:与图形相关的限制界限

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In this paper, we study the convergence rates of the discrete-time stochastic approximation consensus algorithms over sensor networks with communication noises under general digraphs. Basic results of stochastic analysis and algebraic graph theory are used to investigate the dynamics of the consensus error, and the mean square and sample path convergence rates of the consensus error are both given in terms of the graph and noise parameters. Especially, calculation methods to estimate the mean square limit bounds are presented under balanced digraphs, and sufficient conditions on the network topology and the step sizes are given to achieve the fast convergence rate. For the sample path limit bounds, estimation methods are also presented under undirected graphs. (C) 2017 Elsevier B.V. All rights reserved.
机译:在本文中,我们研究了在一般数字下的通信噪声的传感器网络上的离散时间随机近似共识算法的收敛速率。 随机分析和代数图理论的基本结果用于研究共识误差的动态,并且在图形和噪声参数方面给出了共识误差的均线和样本路径收敛速率。 特别地,估计平均方形限制界限的计算方法在平衡的数字下呈现,并且给予网络拓扑上的充分条件和步长尺寸以实现快速收敛速率。 对于样本路径限制限制,估计方法也在无向图中呈现。 (c)2017 Elsevier B.v.保留所有权利。

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