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    A Polynomial-Time Algorithm for Planar Multicuts with Few Source-Sink Pairs

    機(jī)譯:少數(shù)源匯對(duì)的平面多型多項(xiàng)式算法

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    摘要

    Given an edge-weighted undirected graph and a list of k source-sink pairs ofvertices, the well-known minimum multicut problem consists in selecting aminimum-weight set of edges whose removal leaves no path between every sourceand its corresponding sink. We give the first polynomial-time algorithm tosolve this problem in planar graphs, when k is fixed. Previously, this problemwas known to remain NP-hard in general graphs with fixed k, and in trees witharbitrary k; the most noticeable tractable case known so far was in planargraphs with fixed k and sources and sinks lying on the outer face.
    機(jī)譯:給定一個(gè)邊沿加權(quán)的無(wú)向圖和k個(gè)源-匯頂點(diǎn)對(duì)的列表,眾所周知的最小多切問(wèn)題在于選擇一組最小權(quán)重的邊,將其刪除不會(huì)在每個(gè)源及其對(duì)應(yīng)匯之間留下任何路徑。當(dāng)k固定時(shí),我們給出了第一個(gè)多項(xiàng)式時(shí)間算法來(lái)解決平面圖中的這個(gè)問(wèn)題。以前,已知此問(wèn)題在固定k的一般圖中和任意k的樹中仍然是NP-hard的。迄今為止,最明顯的易處理案例是在平面圖中固定k且源和匯位于外表面的情況。

    著錄項(xiàng)

    • 作者

      Cédric Bentz;

    • 作者單位
    • 年度 2012
    • 總頁(yè)數(shù)
    • 原文格式 PDF
    • 正文語(yǔ)種 {"code":"en","name":"english","id":9}
    • 中圖分類

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