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A Polynomial Delay Algorithm for Enumerating Minimal Dominating Sets in Chordal Graphs

机译:多项式延迟算法,用于枚举弦图中的最小控制集

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An output-polynomial algorithm for the listing of minimal dominating sets in graphs is a challenging open problem and is known to be equivalent to the well-known Transversal problem which asks for an output-polynomial algorithm for listing the set of minimal transversals in hypergraphs. We give a polynomial delay algorithm to list the set of minimal dominating sets in chordal graphs, an important and well-studied graph class where such an algorithm was not known. The algorithm uses a new decomposition method of chordal graphs based on clique trees.
机译:用于在图中列出最小控制集的输出多项式算法是一个具有挑战性的开放问题,并且已知等效于众所周知的横向问题,该问题要求一种用于在超图中列出最小横向集的输出多项式算法。我们给出了多项式延迟算法来列出和弦图中的最小控制集的集合,这是一个未知且重要的,经过深入研究的图类,其中此类算法是未知的。该算法采用了一种新的基于团簇树的弦图分解方法。

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