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- W1528683104 abstract "A recent question in generalized Ramsey theory is that for fixed positive integers $sleq t$, at least how many vertices can be covered by the vertices of no more than $s$ monochromatic members of the family $cal F$ in every edge coloring of $K_n$ with $t$ colors. This is related to an old problem of Chung and Liu: for graph $G$ and integers $1leq s<t$ what is the smallest positive integer $n=R_{s,t}(G)$ such that every coloring of the edges of $K_n$ with $t$ colors contains a copy of $G$ with at most $s$ colors. We answer this question when $G$ is a star and $s$ is either $t-1$ or $t-2$ generalizing the well-known result of Burr and Roberts." @default.
- W1528683104 created "2016-06-24" @default.
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- W1528683104 date "2012-07-01" @default.
- W1528683104 modified "2023-09-27" @default.
- W1528683104 title "Large stars with few colors" @default.
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