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- W2891682360 abstract "Given $t$ distinct colors, we order the $t$ subsets of $t-1$ colors in some arbitrary manner. Let $G_1, G_2, ldots , G_t$ be graphs. The $(t-1)$-chromatic Ramsey number, denoted by $r_{t-1}^t(G_1, G_2, ldots, G_t)$, is defined to be the least number $n$ such that if the edges of the complete graph $K_n$ are colored in any fashion with $t$ colors, then for some $i$ the subgraph whose edges are colored with the $i$th subset of colors contains a $G_i$. In this paper, we find the value of $r_4^5(G_1, ldots, G_5)$ when each $G_i$ is a path." @default.
- W2891682360 created "2018-09-27" @default.
- W2891682360 creator A5025817882 @default.
- W2891682360 date "2018-05-01" @default.
- W2891682360 modified "2023-10-15" @default.
- W2891682360 title "On $(t-1)$-colored paths in $t$-colored complete graphs" @default.
- W2891682360 doi "https://doi.org/10.36045/bbms/1530065009" @default.
- W2891682360 hasPublicationYear "2018" @default.
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