Interval graphs and seatching

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Chordal graphs, interval graphs, and wqo

Let ! be the induced-minor relation. It is shown that, for every t, all chordal graphs of clique number at most t are well-quasi-ordered by !. On the other hand, if the bound on clique number is dropped, even the class of interval graphs is not well-quasi-ordered by !. c © 1998 John Wiley & Sons, Inc. J Graph Theory 28: 105–114, 1998

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We give a linear-time algorithm to compute the cutwidth of threshold graphs, thereby resolving the computational complexity of cutwidth on this graph class. Although our algorithm is simple and intuitive, its correctness proof relies on a series of non-trivial structural results, and turns out to be surprisingly complex. Threshold graphs are a well-studied subclass of interval graphs and of spl...

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Interval graphs have engaged the interest of researchers for over twenty-five years. The scope of current research in this area now extends to the mathematical and algorithmic properties of interval graphs, their generalizations, and graph parameters motivated by them. One main reason for this increasing interest is that many real-world applications involve solving problems on graphs which are ...

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ژورنال

عنوان ژورنال: Discrete Mathematics

سال: 1985

ISSN: 0012-365X

DOI: 10.1016/0012-365x(85)90046-9