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A differential dynamic model of distributed Network Coordinate System

机译:分布式网络坐标系的差分动态模型

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NCS (Network Coordinate System) provides us an effective way through which we can predict a network node's distance. NCS has been applied to a huge number of Internet applications. In this paper, we build a differential dynamic model to analyze the global dynamical behavior of a famous NCS algorithm Vivaldi and study the convergence problem existing in it. As a result, our model suggest that TIVs (Triangle Inequality Violations) combing with inappropriate iterative step cause NCS to be slow to convergence and even fail to. Our model also explains how these two problems cause oscillation phenomenon from a theoretical perspective, and give some advice on how to improve NCS's performance. The experiments and simulations prove the correctness of our model.
机译:NCS(网络坐标系)为我们提供了一种有效的方法,我们可以通过它预测网络节点的距离。 NCS已应用于大量的互联网应用程序。在本文中,我们构建了一种差异动态模型,分析了着名的NCS算法Vivaldi的全球动态行为,并研究了其中存在的收敛问题。因此,我们的模型表明TIV(三角不等式违规)与不当迭代步骤梳理,导致NCS速度慢,甚至无法进行。我们的模型还解释了这两个问题如何引起理论视角的振荡现象,并对如何提高NCS性能提供一些建议。实验和模拟证明了我们模型的正确性。

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