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- W3117600307 abstract "For graphs $H$ and $F$, the generalized Turan number $ex(n,H,F)$ is the largest number of copies of $H$ in an $F$-free graph on $n$ vertices. We say that $H$ is $F$-Turan-good if $ex(n,H,F)$ is the number of copies in the $(chi(F)-1)$-partite Turan graph, provided $n$ is large enough. We present a general theorem in case $F$ has an edge whose deletion decreases the chromatic number. In particular, this determines $ex(n,P_k,C_{2ell+1})$ and $ex(n,C_{2k},C_{2ell+1})$ exactly, if $n$ is large enough. We also study the case when $F$ has a vertex whose deletion decreases the chromatic number." @default.
- W3117600307 created "2021-01-05" @default.
- W3117600307 creator A5071291505 @default.
- W3117600307 date "2020-12-23" @default.
- W3117600307 modified "2023-09-27" @default.
- W3117600307 title "On Tur'an-good graphs" @default.
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