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- W185283958 abstract "A random geometric graph $G_n$ is given by picking $n$ vertices in $mathbb{R}^d$ independently under a common bounded probability distribution, with two vertices adjacent if and only if their $l^p$-distance is at most $r_n$. We investigate the distant-$l$ chromatic number $chi_l(G_n)$ of $G_n$ for $lge1$. Complete picture of the ratios of $chi_l(G_n)$ to the chromatic number $chi(G_n)$ are given in the sense of almost sure convergence." @default.
- W185283958 created "2016-06-24" @default.
- W185283958 creator A5079289428 @default.
- W185283958 date "2009-09-21" @default.
- W185283958 modified "2023-09-27" @default.
- W185283958 title "The Distant-l Chromatic Number of Random Geometric Graphs" @default.
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