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Fully Dynamic Algorithm for Recognition and Modular Decomposition of Permutation Graphs

机译:置换图的识别和模块化分解的全动态算法

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摘要

This paper considers the problem of maintaining a compact representation (O(n) space) of permutation graphs under vertex and edge modifications (insertion or deletion). That representation allows us to answer adjacency queries in O(1) time. The approach is based on a fully dynamic modular decomposition algorithm for permutation graphs that works in O(n) time per edge and vertex modification. We thereby obtain a fully dynamic algorithm for the recognition of permutation graphs.
机译:本文考虑了在顶点和边缘修改(插入或删除)下保持排列图的紧凑表示(O(n)空间)的问题。该表示使我们能够在O(1)时间内回答邻接查询。该方法基于用于排列图的全动态模块化分解算法,该算法在每个边和顶点修改的O(n)时间内起作用。因此,我们获得了用于识别置换图的全动态算法。

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