
doi: 10.1007/11611257_16
handle: 10900/48673
As a generalization of paths, the notion of paths of bandwidth w is introduced. We show that, for constant w ≥ 1, the corresponding search problem for such a path of length k in a given graph is NP-complete and fixed-parameter tractable (FPT) in the parameter k, like this is known for the special case w = 1, the LONGEST PATH problem. We state the FPT algorithm in terms of a guess and check protocol which uses witnesses of size polynomial in the parameter.
Pfad <Mathematik> , Pfadalgorithmus , Komplexitätsklasse NP, Pfadalgorithmus, Pfad, Komplexitätsklasse NP, 004
Pfad <Mathematik> , Pfadalgorithmus , Komplexitätsklasse NP, Pfadalgorithmus, Pfad, Komplexitätsklasse NP, 004
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