摘要

A graph G is called spectrally d-degenerate if the largest eigenvalue of each subgraph of it with maximum degree D is at most dD. We prove that for every constant M there is a graph with minimum degree M, which is spectrally 50-degenerate. This settles a problem of Dvorak and Mohar (Spectrally degenerate graphs: Hereditary case, arXiv: 1010.3367).

  • 出版日期2013-1

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