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Monotonicity of strong searching on digraphs

机译:有向图的强搜索的单调性

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Given a digraph, suppose that some intruders hide on vertices or along edges of the digraph. We want to find the minimum number of searchers required to capture all the intruders hiding in the digraph. In this paper, we propose and study two digraph searching models: strong searching and mixed strong searching. In these two search models, searchers can move either from tail to head or from head to tail when they slide along edges, but intruders must follow the edge directions when they move along edges. We prove the monotonicity of each model respectively, and show that both searching problems are NP-complete.
机译:给定有向图,假设某些入侵者隐藏在顶点或沿有向图的边缘。我们想要找到捕获隐藏在有向图中的所有入侵者所需的最少搜索者数量。本文提出并研究了两种有向图搜索模型:强搜索和混合强搜索。在这两种搜索模型中,搜索者沿着边缘滑动时可以从尾部移动到头部,也可以从头部到尾部移动,但是入侵者沿着边缘移动时必须遵循边缘方向。我们分别证明了每个模型的单调性,并证明这两个搜索问题都是NP完全的。

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