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Optimal (span-5) radio coloring of a 6-cycle. In graph theory, a branch of mathematics, a radio coloring of an undirected graph is a form of graph coloring in which one assigns positive integer labels to the graphs such that the labels of adjacent vertices differ by at least two, and the labels of vertices at distance two from each other differ by at least one.
Hamiltonian coloring, named after William Rowan Hamilton, is a type of graph coloring. Hamiltonian coloring uses a concept called detour distance between two vertices of the graph. [ 1 ] It has many applications in different areas of science and technology.
Pages in category "Graph coloring" The following 82 pages are in this category, out of 82 total. ... Radio coloring; Rainbow coloring; Rainbow matching; Recursive ...
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In graph theory, a L(h, k)-labelling, L(h, k)-coloring or sometimes L(p, q)-coloring is a (proper) vertex coloring in which every pair of adjacent vertices has color numbers that differ by at least h, and any nodes connected by a 2 length path have their colors differ by at least k. [1] The parameters h, k are understood to be non-negative ...
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Radio coloring; Rainbow coloring; Rainbow matching; Rainbow-independent set; Reverse engineering; ... This page was last edited on 12 July 2024, at 06:22 (UTC).
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