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首页> 外文期刊>SIAM Journal on Computing >AN O(N+M)-TIME ALGORITHM FOR FINDING A MINIMUM-WEIGHT DOMINATING SET IN A PERMUTATION GRAPH
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AN O(N+M)-TIME ALGORITHM FOR FINDING A MINIMUM-WEIGHT DOMINATING SET IN A PERMUTATION GRAPH

机译:O(N + M)-时间算法在渗透图中寻找最小权域

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摘要

Farber and Keil [Algorithmica, 4 (1989), pp. 221-236] presented an O(n(3))-time algorithm for finding a minimum-weight dominating set in permutation graphs. This result was improved to O(n(2) log(2) n) by Tsai and Hsu [SIGAL '90 Algorithms, Lecture Notes in Computer Science, Springer-Verlag, New York, 1990, pp. 109-117] and to O(n(n + m)) by the authors of this paper [Inform. Process. Lett., 37 (1991), pp. 219-224], respectively. In this paper, we introduce a new faster algorithm that takes only O(n + rn) time to solve the same problem, where m is the number of edges in a graph of n vertices. [References: 12]
机译:Farber和Keil [Algorithmica,4(1989),第221-236页]提出了O(n(3))时间算法,用于在置换图中找到最小权重控制集。此结果由Tsai和Hsu [SIGAL '90算法,计算机科学讲座,Springer-Verlag,纽约,1990年,第109-117页]改进为O(n(2)log(2)n),并提高到O(n(n + m))由本文的作者[信息。处理。 Lett。,37(1991),pp。219-224]。在本文中,我们引入了一种新的更快的算法,该算法只需O(n + rn)的时间即可解决同一问题,其中m是n个顶点图中的边数。 [参考:12]

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