Low Cost Sparse Network Monitoring Based on Block Matrix Completion

Kun Xie, Jiazheng Tian, Gaogang Xie, Guangxing Zhang, Dafang Zhang
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引用次数: 3

Abstract

Due to high network measurement cost, network-wide monitoring faces many challenges. For a network consisting of n nodes, the cost of one time network-wide monitoring will be O(n2). To reduce the monitoring cost, inspired by recent progress of matrix completion, a novel sparse network monitoring scheme is proposed to obtain network-wide monitoring data by sampling a few paths while inferring monitoring data of others. However, current sparse network monitoring schemes suffer from the problems of high measurement cost, high computation complexity in sampling scheduling, and long time to recover the un-sampled data. We propose a novel block matrix completion that can guarantee the quality of the un-sampled data inference by selecting as few as m = O(nr ln(r)) samples for a rank r N × T matrix with n = max{N,T}, which largely reduces the sampling complexity as compared to the existing algorithm for matrix completion. Based on block matrix completion, we further propose a light weight sampling scheduling algorithm to select measurement samples and a light weight data inference algorithm to quickly and accurately recover the un-sampled data. Extensive experiments on three real network monitoring data sets verify our theoretical claims and demonstrate the effectiveness of the proposed algorithms.
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基于分块矩阵补全的低成本稀疏网络监控
由于网络测量成本高,全网监控面临诸多挑战。对于由n个节点组成的网络,一次全网监控的成本为O(n2)。为了降低监控成本,受矩阵补全技术最新进展的启发,提出了一种新的稀疏网络监控方案,通过对几条路径进行采样,同时推断其他路径的监控数据,从而获得全网范围的监控数据。然而,目前的稀疏网络监测方案存在测量成本高、采样调度计算复杂度高、未采样数据恢复时间长等问题。我们提出了一种新的分块矩阵补全算法,通过对N = max{N,T}的秩为r N × T的矩阵选择m = O(nr ln(r))个样本,保证了未采样数据推断的质量,与现有的矩阵补全算法相比,大大降低了采样复杂度。在分块矩阵补全的基础上,我们进一步提出了轻量采样调度算法来选择测量样本,轻量数据推理算法来快速准确地恢复未采样数据。在三个真实网络监测数据集上进行的大量实验验证了我们的理论主张,并证明了所提出算法的有效性。
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