') of a graph G(V, E) such that where distance(u,'/> Construction of Multiplicative Graph Spanners using Minimum Connected Dominating Set with Bounded Diameter
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Construction of Multiplicative Graph Spanners using Minimum Connected Dominating Set with Bounded Diameter

机译:用有界直径的最小连通控制集构造乘法图扳手。

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A Multiplicative Spanner is a spanning sub-graph H(V, E') of a graph G(V, E) such that where distance(u, v, G) is the shortest distance between the vertices u and v in G. The parameter t is called the multiplicative stretch of the spanner. When the size of the graph is reduced to construct a spanner, the shortest distance between the vertices increases, consequently the stretch factor also increases. It is known that the construction of spanners with optimum size-stretch is hard. Many researchers proposed efficient algorithms that yield proven near optimal results. In this paper we propose a quadratic time algorithm to construct multiplicative t-spanners with a bound on the stretch factor.
机译:乘法扳手是一个跨子图H(V,E ' )G(V,E),其中距离(u,v,G)是G中顶点u和v之间的最短距离。参数t称为扳手的倍数拉伸。当减小图的大小以构造扳手时,顶点之间的最短距离增加,因此拉伸因子也增加。已知具有最佳尺寸拉伸的扳手的构造是困难的。许多研究人员提出了有效的算法,这些算法可产生证明接近最佳的结果。在本文中,我们提出了一种二次时间算法,以构造在拉伸因子上有界的乘性t型扳手。

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