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A Linear-Time Algorithm for Computing the Prime Decomposition of a Directed Graph with Regard to the Cartesian Product

机译:关于笛卡尔积的有向图素数分解的线性时间算法

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In this paper, we design the first linear-time algorithm for computing the prime decomposition of a digraph G with regard to the cartesian product. A remarkable feature of our solution is that it computes the decomposition of G from the decomposition of its underlying undirected graph, for which there exists a linear-time algorithm. First, this allows our algorithm to remain conceptually very simple and in addition, it provides new insight into the connexions between the directed and undirected versions of cartesian product of graphs.
机译:在本文中,我们设计了第一个线性时间算法来计算有向图G关于图笛卡尔积的素数分解。我们解决方案的显着特征是,它可以根据其基础无向图的分解来计算G的分解,为此,存在线性时间算法。首先,这使我们的算法在概念上保持非常简单,此外,它还为图表的笛卡尔积的有向和无向版本之间的联系提供了新的见解。

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