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If we denote the acyclic chromatic number of a graph G by , we have that () , and in fact every star coloring of G is an acyclic coloring. The star chromatic number has been proved to be bounded on every proper minor closed class by Nešetřil & Ossona de Mendez (2003). This results was further generalized by Nešetřil & Ossona ...
Pages in category "Graph coloring" The following 82 pages are in this category, out of 82 total. ... Conflict-free coloring; ... Star coloring;
The company, which began as Blue Star Coloring in 2015, was founded by CEO Peter Licalzi and president Camden Hendricks. [3] It has published over 200 books since its formation in March 2015, [4] including several New York Times bestsellers. [5] In 2019, the company announced a partnership with Penguin Random House Publisher Services. [6]
An equitable coloring of the star K 1,5. The star K 1,5 - a single central vertex connected to five others - is a complete bipartite graph, and therefore may be colored with two colors. However, the resulting coloring has one vertex in one color class and five in another, and is therefore not equitable.
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Complete coloring; Edge coloring; Exact coloring; Four color theorem; Fractional coloring; Goldberg–Seymour conjecture; Graph coloring game; Graph two-coloring; Harmonious coloring; Incidence coloring; List coloring; List edge-coloring; Perfect graph; Ramsey's theorem; Sperner's lemma; Strong coloring; Subcoloring; Tait's conjecture; Total ...
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In graph theory, circular coloring is a kind of coloring that may be viewed as a refinement of the usual graph coloring. The circular chromatic number of a graph G {\displaystyle G} , denoted χ c ( G ) {\displaystyle \chi _{c}(G)} can be given by any of the following definitions, all of which are equivalent (for finite graphs).
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