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NP-Hardness and Fixed-Parameter Tractability of Realizing Degree Sequences with Directed Acyclic Graphs

机译:用指向非循环图的实现度序列的NP硬度和固定参数易遗传性

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In graph realization problems one is given a degree sequence and the task is to decide whether there is a graph whose vertex degrees match the given sequence. This realization problem is known to be polynomial-time solvable when the graph is directed or undirected. In contrast, we show NP-completeness for the problem of realizing a given sequence of pairs of positive integers (representing indegrees and outdegrees) with a directed acyclic graph, answering an open question of Berger and Muller-Hannemann [FCT 2011]. Furthermore, we classify the problem as fixed-parameter tractable with respect to the parameter "maximum degree".
机译:在图形实现中,问题是一个学位序列,并且任务是决定是否存在顶点度匹配给定序列的图表。已知该实现问题是当图表被引导或未分发时的多项式溶解。相比之下,我们向NP完全表达了解使用定向的非循环图来实现给定序列的正整数(代表Indegrees和roundegeeAles)的问题,回答了Berger和Muller-Hannemann [FCT 2011]的打开问题。此外,我们将问题分类为关于参数“最大程度”的固定参数贸易。

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