线段共享保护的线性公式

János Tapolcai, P. Ho
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引用次数: 1

摘要

本文提出了一种新的线段共享保护问题的线性公式,该公式针对一个连接请求,共同确定每个交换/合并节点对对应的交换/合并节点和代价最小的链路断开工作和保护段。介绍了一种新的逆弧图变换方法。通过在两种网络拓扑上启动动态连接请求,我们验证了ILP,并将其与解决段共享保护问题的三种方法(即CDR, PROMISE和OPDA)进行了比较。从实验结果中,我们观察到,就工作和保护部分的总成本而言,ILP总是能产生更好的结果。我们得出的结论是,提出的ILP公式在解决共享保护问题方面领先于最先进的技术,这为评估任何其他分段共享保护算法提供了一种方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Linear formulation for segment shared protection
This paper proposes a novel linear formulation for the problem of segment shared protection, where the switching/merging nodes and the least-cost link-disjoint working and protection segments corresponding to each switching/merging node-pair are jointly determined for a connection request. A novel approach of arc-reversal graph transformation is introduced. We verify the ILP and compare it with three reported approaches for solving the segment shared protection problem, namely CDR, PROMISE, and OPDA, by launching dynamic connection requests on two network topologies. From the experiment results, we observe that the ILP can always yield better results in terms of the total cost taken by the working and protection segments. We conclude that the proposed ILP formulation is a step ahead of the most state-of-the-art techniques in solving the shared protection problem, which provides a means of evaluating any other segment shared protection algorithms.
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