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- W1974204594 abstract "For m,n≥3, the cycle Ramsey number c(m,n) is the least integer p such that for any graph G of order p, either G contains an m-cycle, or its complement Ğ contains an n-cycle. Lower bounds are established for c(m,n) and these bounds lead the authors to conjecture a formula for the precise values of all c(m,n). Also, for m odd and m≤n, the lower bound for c(m,n) is coupled with a result of Bondy to determine that c(m,m)=2m− 1 for all odd m≥5." @default.
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- W1974204594 date "1973-08-01" @default.
- W1974204594 modified "2023-09-23" @default.
- W1974204594 title "A note on cycle Ramsey numbers" @default.
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- W1974204594 doi "https://doi.org/10.1016/0012-365x(73)90124-6" @default.
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