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Yao-Kun Feng

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Preprint Oct 2026

An asymptotically tight bound on oriented diameter

Let $f(d)$ be the smallest integer such that every connected bridgeless graph of diameter $d$ admits an orientation with directed diameter at most $f(d)$. Chv\'atal and Thomassen (1978) proved $\left\lceil{d^2}/{2}\right\rceil+d\le f(d) \le 2d^2+2d$. In this paper, we prove that $f(d)\le \left\lceil d^2/2\right\rceil+6...

Jiang-Dong Ai, Yao-Jun Chen, Yao-Kun Feng et al. · 0 citations
Preprint Sep 2026

An improved upper bound for oriented diameter of graphs with diameter $4$

Let $f(d)$ denote the smallest integer such that every bridgeless graph of diameter $d$ admits a strong orientation with diameter at most $f(d)$. It is known that $f(2)=6$ and $f(3)=9$. For $d=4$, the classical bounds of Chv\'{a}tal and Thomassen [JCTB, 1978] imply $12\le f(4)\le40$, and subsequent work reduced the upp...

Yao-Kun Feng, Hui Lei, Xiao-Pan Lian et al. · 0 citations

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