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(2-2/|V|)-approximation algorithms for several graph connectivity related problems

机译:(2-2 / | v |) - 几个图连接相关问题的千克估计算法

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First, for the problems of finding a minimum weight strongly connected spanning subgraph and a minimum weight k-edge-connected spanning subgraph of a given edge-weighted directed or undirected graph, respectively, we propose (2 - (2/|V|))-approximation algorithms. Next, for the problem of finding a minimum weight augmenting edge-set to increase the edge-connectivity of a given graph by one, we propose a (2 - (2/|L|))-approximation algorithm, where L is the set of leaves of a certain tree constructed from the graph. Each of the proposed algorithms repeats execution of the existing 2-approximation algorithm, and then selects the best solution among those obtained, improving the previously known performance ratio by (2/|V|) or (2/|L|).
机译:首先,对于找到最小重量的问题,对于给定的边缘加权指向或无向图的最小重量跨越的跨越跨度的跨度,我们提出(2 - (2 / | V |) ) - 估计算法。 接下来,对于找到最小重量增强边缘集的问题,以增加给定图的边缘连接,我们提出了一个(2 - (2 / |)) - 近似算法,其中L是集合 一棵树的叶子从图中构造。 每个所提出的算法重复执行现有的2°近似算法,然后选择获得的最佳解决方案,通过(2 / |)或(2 / |)改善先前已知的性能比。

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