Abstract
This paper gives a short derivation for a result by Faudree and Schelp that the Turán number $\operatorname{ex}(n;P_{k+1})$ of a path of $k+1$ vertices is equal to $q \binom{k}{2} + \binom{r}{2}$, where $n = qk+r$ and $0 \leq r \lt k$, with the set $\operatorname{EX}(n;P_{k+1})$ of extremal graphs determined.
Citation
Gerard Jennhwa Chang. "A Short Derivation for Turán Numbers of Paths." Taiwanese J. Math. 22 (1) 17 - 21, February, 2018. https://doi.org/10.11650/tjm/8101
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