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Event-triggered asynchronous distributed optimization algorithm with heterogeneous time-varying step-sizes

机译:异构时代阶梯大小的事件触发异步分布式优化算法

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This paper concerns distributed convex optimization problems over time-varying undirected graphs, in which the global objective function is expressed as the sum of individual objective functions of the agents. Each agent only knows its local objective functions. To figure out such problems, an event-triggered asynchronous distributed optimization algorithm (termed as EV-ADOA) with time-varying heterogeneous step-sizes is proposed, which is suitable for undirected graphs changing over time. Under two standard assumptions on strongly convex and smoothness of local objective functions, the EV-ADOA can achieve linear convergence with a proper upper bound of the heterogeneous time-varying step-sizes. EV-ADOA with event-triggered scheme can decrease network communication, and the Zeno-like behavior strictly is excluded. The efficiency of EV-ADOA is demonstrated by experiments.
机译:本文涉及随着时变的无向图的分布凸优化问题,其中全局目标函数表示为代理的单个客观功能的总和。 每个代理只知道其本地客观功能。 为了弄清楚这些问题,提出了一种具有时变异构阶梯大小的事件触发的异步分布式优化优化算法(称为EV-ADOA),这适用于随时间变化的无向图。 在两种标准假设下,对局部客观函数的强凸和平滑度,EV-AdoA可以通过非均相时差阶梯尺寸的适当的上限来实现线性收敛。 具有事件触发方案的EV-ADOA可以减少网络通信,并且严格排除Zeno样行为。 通过实验证明了EV-AdoA的效率。

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