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This problem has a graph-theoretic solution in which a graph with four vertices labeled B, G, R, W (for blue, green, red, and white) can be used to represent each cube; there is an edge between two vertices if the two colors are on the opposite sides of the cube, and a loop at a vertex if the opposite sides have the same color. Each individual ...
This book is a classic, developing the theory, then cataloguing many NP-Complete problems. Cook, S.A. (1971). "The complexity of theorem proving procedures". Proceedings, Third Annual ACM Symposium on the Theory of Computing, ACM, New York. pp. 151– 158. doi: 10.1145/800157.805047. Karp, Richard M. (1972). "Reducibility among combinatorial ...
Pages in category "Computational problems in graph theory" The following 75 pages are in this category, out of 75 total. ... Instant Insanity; K. K shortest path ...
Homeomorphism (graph theory) I. Independent set (graph theory) Induced subgraph isomorphism problem; Instant Insanity; Integer programming; Intersection number (graph ...
existence of Eulerian paths in a succinct graph; Bounded two-player Constraint Logic [11] Canadian traveller problem. [45] Determining whether routes selected by the Border Gateway Protocol will eventually converge to a stable state for a given set of path preferences [46] Deterministic constraint logic (unbounded) [47] Dynamic graph ...
In mathematics and computer science, graph theory is the study of graphs, which are mathematical structures used to model pairwise relations between objects.
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In graph theory and theoretical computer science, a maximum common induced subgraph of two graphs G and H is a graph that is an induced subgraph of both G and H, and that has as many vertices as possible. Finding this graph is NP-hard. In the associated decision problem, the input is two graphs G and H and a number k.