Nearly light cycles in embedded graphs and crossing-critical graphs
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We find a lower bound for the proportion of face boundaries of an embedded graph that are nearly light (that is, they have bounded length and at most one vertex of large degree). As an application, we show that every sufficiently large k-crossing-critical graph has crossing number at mOSt 2k %2b 23. © 2006 Wiley Periodicals, Inc.
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Crossing number; Crossing-critical; Graph embedding; Light; Nearly light Boundary conditions; Number theory; Numerical methods; Crossing numbers; Crossing-critical graphs; Graph embedding; Nearly light; Graph theory
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