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Separator-based graph embedding into higher-dimensional grids with small congestion

机译:基于分隔符的图嵌入到具有小拥塞的高维网格中

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We study the problem of embedding a guest graph into an optimally-sized grid with minimum edge-congestion. Based on a well-known notion of graph separator, we prove that any guest graph can be embedded with a smaller edge-congestion as the guest graph has a smaller separator, and as the host grid has a higher dimension. Our results imply the following: An N-node planar graph with maximum node degree Delta can be embedded into an N-node d-dimensional grid with an edge-congestion of O(Delta
机译:我们研究了将来宾图嵌入具有最小边缘拥塞的最佳大小的网格的问题。基于一个众所周知的图分隔符概念,我们证明了任何一个来宾图都可以以较小的边缘拥塞嵌入,因为来宾图的分隔符较小,并且主网格的维数较大。我们的结果暗示以下内容:具有最大节点度Delta的N节点平面图可以嵌入到边缘为O(Delta)的N节点d维网格中。

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