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Algorithms for Graphs Embeddable with Few Crossings Per Edge

机译:可嵌入每个边很少交叉的图的算法

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摘要

We consider graphs that can be embedded on a surface of bounded genus such that each edge has a bounded number of crossings. We prove that many optimization problems, including maximum independent set, minimum vertex cover, minimum dominating set and many others, admit polynomial time approximation schemes when restricted to such graphs. This extends previous results by Baker and Eppstein to a much broader class of graphs.
机译:我们考虑可以嵌入有界属的曲面上的图,这样每个边都有一定数量的交叉。我们证明了许多优化问题,包括最大独立集,最小顶点覆盖,最小支配集和许多其他问题,在限于此类图时都接受多项式时间逼近方案。这将Baker和Eppstein的先前结果扩展到了更广泛的图类。

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