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An O(nm)-Time Certifying Algorithm for Recognizing HHD-Free Graphs

机译:用于识别HHD-Free图形的O(nm) - 时间认证算法

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In this paper, we consider the recognition problem on a class of perfectly orderable graphs, namely, the HHD-free graphs, I.e., graphs that do not contain any induced subgraph isomorphic to a house, a hole, or a domino. We prove properties of the HHD-free graphs which enable us to present an O(n m)-time and O(n+m)-space algorithm for determining whether a given graph G on n vertices and m edges is HHD-free. The algorithm can be augmented to provide a certificate (an induced house, hole, or domino) whenever it decides that the input graph is not HHD-free; the certificate computation requires O(n + m) additional time and O(n) space.
机译:在本文中,我们考虑了一类完美有序的图表的识别问题,即不含HHD的图形,即不包含任何诱导的子目为的图形,孔或多米诺骨牌。我们证明了HHD的图形,使我们能够呈现O(n m)-time和O(n + m) - 空间算法,用于确定n顶点和m边缘的给定图g是否是无HHD的。可以增强算法,以提供证书(诱导的房屋,孔或多米诺骨牌),每当它决定输入图不是没有hhd;证书计算需要o(n + m)额外的时间和o(n)空间。

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