R(Cn, Cn, Cn)<=(4+o(1)) n
R(Cn, Cn, Cn)<=(4+o(1)) n
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DOI：
10.1006/jctb.1998.1874
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发表时间：
1999
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影响因子：
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通讯作者：
T. Luczak
中科院分区：
文献类型：
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作者：
T. Luczak
本文研究了Ramsey数R（Cn，Cn，Cn）的渐近性质。邦迪和Erdo [1]（另见[2]）证明了R（Cn，Cn，Cn）4n&3，当n为奇数时，这将给出R（Cn，Cn，Cn）的正确值。虽然我们不能解决这个问题，我们表明，R（Cn，Cn，Cn）的值不增长n比4n快得多。
In the paper we are concerned with the asymptotic behaviour of the Ramsey number R(Cn , Cn , Cn). It has been conjectured by Bondy and Erdo s [1] (see also [2]) that R(Cn , Cn , Cn) 4n&3, which would give the correct value of R(Cn , Cn , Cn) in the case when n is odd. Although we are not able to settle this problem, we show that the value of R(Cn , Cn , Cn) does not grow with n much faster than 4n.