计算机集群优化问题的建模与应用

O. Pichugina
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引用次数: 1

摘要

研究了节点间增加新连接升级计算机网络的合理性决策问题。作为基本拓扑,我们选择了一个众所周知的超立方体拓扑。研究了用平行超平面的超立方体切边集对应的链路对其进行升级的方便性。它是通过图论方法和多面体组合学原理来完成的。在求解问题的过程中,研究了超立方图的补边新图Q'n的关键结构特征。该方法可应用于计算机网络优化的其他问题,以提高网络的可靠性和效率。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On Modelling of Computer Cluster Optimization Problem With Applications
A decision-making problem of reasonability of upgrading a computer network by adding new connections between nodes is investigated. As a basic topology, a well-known hypercube topology is chosen. The expediency of its upgrading by links corresponding to edge sets of hypercube cuts by parallel hyperplanes is investigated. It is done by graph-theoretic approaches and tolls of polyhedral combinatorics. In the course of solving the problem, key structural characteristics of a new graph Q'n, which is a complemented by edges the hypercube graph, are studied. The offered methodology can be applied to other problems of optimization of computer networks, aiming to improve their reliability and efficiency.
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