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Parameterized Algorithms for Finding Square Roots

机译:查找平方根的参数化算法

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We show that the following two problems are fixed-parameter tractable with parameter k: testing whether a connected n-vertex graph with m edges has a square root with at most n-1+k edges and testing whether such a graph has a square root with at least m-k edges. Our first result implies that squares of graphs obtained from trees by k adding at most edges can be recognized in polynomial time for every fixed k >= 0 ; previously this result was known only for k = 0. Our second result is equivalent to stating that deciding whether a graph can be modified into a square root of itself by at most k edge deletions is fixed-parameter tractable with parameter k.
机译:我们证明以下两个问题是参数k固定参数易处理的:测试具有m个边的连通n-顶点图是否具有最多n-1 + k条边的平方根,以及测试这种图是否具有平方根至少有mk边缘。我们的第一个结果暗示,对于每一个固定的k> = 0,通过在k处最多相加k来从树中获得的图的平方可以在多项式时间内识别出来;以前,此结果仅在k = 0时才知道。我们的第二个结果等效于确定是否最多可以通过k个边缘删除将图形修改为其自身的平方根是参数k固定的参数。

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