最小化网络监控开销的在线方法

S. Silvestri, Rahul Urgaonkar, M. Zafer, B. J. Ko
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引用次数: 4

摘要

网络监控是网络运行的重要组成部分,随着网络规模的增加,它通常会在传感器和数据中心网络等大规模网络中产生显著的开销。在本文中,我们证明了可以成功地利用实际网络中经常出现的测量相关性来减少网络监控开销。特别是,我们提出了一种在线自适应测量技术,其中动态选择节点子集作为监视器,同时使用计算出的相关性估计剩余节点的测量值。提出了一种基于联合高斯分布随机变量的估计框架,并提出了在总成本约束下选择估计误差最小的监测对象的优化问题。我们证明了这个问题是np困难的,并提出了三种有效的启发式方法。为了将我们的框架应用到现实世界的网络中,其中测量分布和相关性可能随着时间的推移而显著变化,我们还开发了一种基于学习的方法,该方法使用变化检测算法在学习和估计阶段之间自动切换。在传感器网络和数据中心的两条真实轨迹上进行的仿真表明,我们的算法优于以前基于压缩感知的解决方案,并且能够在产生低估计误差的同时将监控开销减少50%。结果进一步表明,应用变化检测算法可将估计误差降低两个数量级。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An Online Method for Minimizing Network Monitoring Overhead
Network monitoring is an essential component of network operation and, as the network size increases, it usually generates a significant overhead in large scale networks such as sensor and data center networks. In this paper, we show that measurement correlation often exhibited in real networks can be successfully exploited to reduce the network monitoring overhead. In particular, we propose an online adaptive measurement technique with which a subset of nodes are dynamically chosen as monitors while the measurements of the remaining nodes are estimated using the computed correlations. We propose an estimation framework based on jointly Gaussian distributed random variables, and formulate an optimization problem to select the monitors which minimize the estimation error under a total cost constraint. We show that the problem is NP-Hard and propose three efficient heuristics. In order to apply our framework to real-world networks, in which measurement distribution and correlation may significantly change over time, we also develop a learning based approach that automatically switches between learning and estimation phases using a change detection algorithm. Simulations carried out on two real traces from sensor networks and data centers show that our algorithms outperforms previous solutions based on compressed sensing and it is able to reduce the monitoring overhead by 50% while incurring a low estimation error. The results further demonstrate that applying the change detection algorithm reduces the estimation error up to two orders of magnitude.
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