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Research Findings from University of Illinois Update Understanding of Algorithms

机译:伊利诺伊大学的研究成果更新了对算法的理解

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"Given an undirected graph G with edge costs and a specified set of terminals, let the density of any nsubgraph be the ratio of its cost to the number of terminals it contains. If G is 2-connected, does it contain nsmaller 2-connected subgraphs of density comparable to that of G' We answer this question in the naffirmative by giving an algorithm to pruneG and find such subgraphs of any desired size, incurring only a nlogarithmic factor increase in density (plus a small additive term)," scientists writing in the journal nAlgorithmica report.
机译:“给定具有边成本和一组特定端子的无向图G,令任何n个子图的密度为其成本与其包含的端子数量的比率。如果G是2连通的,它是否包含n个较小的2连通的密度的子图可与G'相提并论。我们肯定地回答了这个问题,方法是给pruneG一个算法,找到任何所需大小的子图,仅使密度增加一个对数因子(加上一个小的加法项),”科学家写道在nAlgorithmica报告期刊中。

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