Hong Wang

most citedThe Assouad dimension of Kakeya sets in

R^{3}

5 citations · 7 across the 3 of their papers we have counts for

collaborators

3 papers

math.CA2025★ 2 cited

Volume estimates for unions of convex sets, and the Kakeya set conjecture in three dimensions

Hong Wang, Joshua Zahl

We study sets of $δ$ tubes in $R^{3}$ , with the property that not too many tubes can be contained inside a common convex set $V$ . We show that the union of tubes from such a…

math.GR2024

Symmetric Cayley graphs on non-abelian simple groups of valency 7

Xing Zhang, Yan-Quan Feng, Fu-Gang Yin +1

Let $Γ$ be a connected $7$ -valent symmetric Cayley graph on a finite non-abelian simple group $G$ . If $Γ$ is not normal, Li {\em et al.} [On 7-valent symmetric Cayley graphs of fin…

math.CA2024★ 5 cited

The Assouad dimension of Kakeya sets in $R^{3}$

Hong Wang, Joshua Zahl

This paper studies the structure of Kakeya sets in $R^{3}$ . We show that for every Kakeya set $K \subset R^{3}$ , there exist well-separated scales $0 < δ < ρ \leq 1$ so that…

Volume estimates for unions of convex sets, and the Kakeya set conjecture in three dimensions

Symmetric Cayley graphs on non-abelian simple groups of valency 7

The Assouad dimension of Kakeya sets in R3

The Assouad dimension of Kakeya sets in $R^{3}$