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Finding and Counting Vertex-Colored Subtrees

机译:查找和计算顶点色子树

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The problems studied in this article originate from the Graph Motif problem introduced by Lacroix et al. [17] in the context of biological networks. The problem is to decide if a vertex-colored graph has a connected subgraph whose colors equal a given multiset of colors M. Using an algebraic framework recently introduced by Koutis et al. [15,16], we obtain new FPT algorithms for Graph Motif and variants, with improved running times. We also obtain results on the counting versions of this problem, showing that the counting problem is FPT if M is a set, but becomes #W[l]-hard if M is a multiset with two colors.
机译:本文研究的问题源自Lacroix等人提出的Graph Motif问题。 [17]在生物网络的背景下。问题是决定一个顶点着色图是否具有一个连通子图,该子图的颜色等于给定颜色M的给定集合。使用Koutis等人最近引入的代数框架。 [15,16],我们获得了新的图形主题和变体的FPT算法,并缩短了运行时间。我们还获得了关于此问题的计数版本的结果,表明如果M为集合,则计数问题为FPT,但如果M为具有两种颜色的多集,则计数问题为#W [l] -hard。

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