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- W2382767325 abstract "Let Ka be a complete graph with n vertices , f(n) the smallest positive integer satisfying the following condition; Forany positive integer m f(n) , there is an m -edge coloring of Kn such that every K4 in Kn gets at least 5 colors . Erdos andGyarfas gave the upper-lower bound of f(n): -2/3nf(n) n; and provedf(9) = 8. In this paper , we prove f( 10)=9, and improve the lower bound of f(n): f(n)2/3n+1." @default.
- W2382767325 created "2016-06-24" @default.
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- W2382767325 date "2003-01-01" @default.
- W2382767325 modified "2023-09-28" @default.
- W2382767325 title "The Edge Coloring of the Complete Graph Satisfying the Five-Color K_4 Condition" @default.
- W2382767325 hasPublicationYear "2003" @default.
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