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Abstract：
Let r(k)(C2m+1) be the k-color Ramsey number of an odd cycle C2m+1 of length 2m + 1. It is shown that for each fixed m ＞= 2. r(k)(C2m+1) ＜ C-k root k! for all sufficiently large k, where c = c(m) ＞ 0 is a constant. This improves an old result by Bondy and Erdos (1973). (C) 2018 Elsevier B.V. All rights reserved.
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DISCRETE MATHEMATICS
ISSN： 0012-365X
Year： 2019
Issue： 1
Volume： 342
Page： 217-220
0 . 7 7
JCR@2019
0 . 7 0 0
JCR@2023
ESI Discipline： MATHEMATICS;
ESI HC Threshold：59
JCR Journal Grade：3
CAS Journal Grade：3
Cited Count：
WoS CC Cited Count： 2
SCOPUS Cited Count： 2
ESI Highly Cited Papers on the List： 0 Unfold All
WanFang Cited Count：
Chinese Cited Count：
30 Days PV： 0
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