Centre for Discrete and Applicable Mathematics |
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CDAM Research Report, LSE-CDAM-98-06May 1998 |
D.Bauer, J. van den Heuvel, A. Morgana, and E. Schmeichel
Abstract
Let t >= 1 be an integer. We show that it is NP-hard to determine if an r-regular graph is t-tough for any fixed integer r >= 3t. We also discuss the complexity of recognizing if an r-regular graph is t-tough, for any rational t >= 1.
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