Federated Graph Learning with Periodic Neighbour Sampling

Bingqian Du, Chuan Wu
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引用次数: 5

Abstract

Graph Convolutional Networks (GCN) proposed recently have achieved promising results on various graph learning tasks. Federated learning (FL) for GCN training is needed when learning from geo-distributed graph datasets. Existing FL paradigms are inefficient for geo-distributed GCN training since neighbour sampling across geo-locations will soon dominate the whole training process and consume large WAN bandwidth. We derive a practical federated graph learning algorithm, carefully striking the trade-off among GCN convergence error, wall-clock runtime, and neighbour sampling interval. Our analysis is divided into two cases according to the budget for neighbour sampling. In the unconstrained case, we obtain the optimal neighbour sampling interval, that achieves the best trade-off between convergence and runtime; in the constrained case, we show that determining the optimal sampling interval is actually an online problem and we propose a novel online algorithm with bounded competitive ratio to solve it. Combining the two cases, we propose a unified algorithm to decide the neighbour sampling interval in federated graph learning, and demonstrate its effectiveness with extensive simulation over graph datasets from real applications.
基于周期性邻居抽样的联邦图学习
最近提出的图卷积网络(GCN)在各种图学习任务上取得了可喜的结果。当从地理分布的图数据集学习时,需要使用联邦学习(FL)进行GCN训练。现有的FL模式对于地理分布GCN训练是低效的,因为跨地理位置的邻居采样将很快主导整个训练过程并消耗大量WAN带宽。我们推导了一个实用的联邦图学习算法,仔细地权衡了GCN收敛误差、时钟运行时间和邻居采样间隔。根据邻域抽样的预算,我们的分析分为两种情况。在无约束情况下,我们得到了最优邻居采样间隔,在收敛性和运行时间之间取得了最佳平衡;在约束情况下,我们证明了确定最优采样间隔实际上是一个在线问题,并提出了一种新的有界竞争比在线算法来解决这个问题。结合这两种情况,我们提出了一种统一的算法来确定联邦图学习中的邻居采样间隔,并通过对实际应用中的图数据集的大量模拟证明了它的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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