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EMBEDDING VARIANTS OF HYPERCUBES WITH DILATION 2

机译:带有稀释的超立方体的嵌入变量2

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摘要

Graph embedding has been known as a powerful tool for implementation of parallel algorithms and simulation of interconnection networks. In this paper, we introduce a technique to obtain a lower bound for the dilation of an embedding. Moreover, we give algorithms for embedding variants of hypercubes with dilation 2 proving that the lower bound obtained is sharp. Further, we compute the exact wirelength of embedding folded hypercubes and augmented cubes into hypercubes.
机译:图嵌入是一种用于实现并行算法和仿真互连网络的强大工具。在本文中,我们介绍了一种获得嵌入膨胀下界的技术。此外,我们给出了使用膨胀2嵌入超立方体的变体的算法,证明了获得的下界很明显。此外,我们计算将折叠超立方体和增幅立方体嵌入到超立方体中的确切线长。

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