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An optimal algorithm for solving the 1-median problem on weighted 4-cactus graphs

机译:加权四仙人掌图上一中值问题的最佳算法

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The median problem has been extensively studied in the last three decades. On general graphs, the problem can be solved in O(n~3), where n is the number of vertices in a graph. For tree networks, however, more efficient algorithms can be devised to find the medians in O(n), In this paper, we study weighted 4-cactus (W4C) graphs which provide a less restrictive network structure than trees and show that median problem can be solved just as efficiently on W4C graphs as on trees. Many examples are provided demonstrating the rudiments of our algorithm and a linear time complexity algorithm is developed.
机译:在过去的三十年中,对中位数问题进行了广泛的研究。在一般图形上,可以在O(n〜3)中解决问题,其中n是图形中的顶点数。但是,对于树形网络,可以设计出更有效的算法来找到O(n)中的中位数。在本文中,我们研究了加权的4仙人掌(W4C)图,该图比树形树提供的约束更少,并显示了中位数问题可以在W4C图上和在树上一样有效地求解。提供了许多示例来说明我们的算法的基本原理,并开发了线性时间复杂度算法。

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