有界最短组播算法的有效实现

G. Feng, Kia Mao, N. Pissinou
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引用次数: 4

摘要

约束最小斯坦纳树(CMST)问题是支持服务质量(QoS)的组播路由中的一个关键问题。有界最短路径算法(Bounded shortest path algorithm, BSMA)以其优异的性价比被公认为解决CMST问题的最佳算法之一。该算法从最小延迟树开始,然后迭代地使用k-最短路径(KSP)算法寻找更好的路径来取代现有树中的“超边”,从而降低了树的成本。由于使用了KSP算法,BSMA的主要缺点是时间复杂度高。出于这个原因,我们在本文中研究了通过使用不同的方法来定位替换超级边缘的目标路径来更有效地实现BSMA的可能性。实验结果表明,我们的方法可以在不降低成本性能的情况下显著降低BSMA的时间复杂度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Efficient implementations of bounded shortest multicast algorithm
The constrained minimum Steiner tree (CMST) problem is a key issue in multicast routing with quality of service (QoS) support. Bounded shortest path algorithm (BSMA) has been recognized as one of the best algorithms for the CMST problem due to its excellent cost performance. This algorithm starts with a minimum-delay tree, and then iteratively uses a k-shortest-path (KSP) algorithm to search for a better path to replace a "superedge" in the existing tree, and consequently reduces the cost of the tree. The major drawback of BSMA is its high time complexity because of the use of the KSP algorithm. For this reason, we investigate in this paper the possibility of more efficient implementations of BSMA by using different methods to locate the target path for replacing a superedge. Our experimental results indicate that our methods can significantly reduce the time complexity of BSMA without deteriorating the cost performance.
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