Hong Wang

activity

20242026

most citedA streamlined proof of the Kakeya set conjecture in

R^{3}

1 citations · 1 across the 3 of their papers we have counts for

collaborators

Showing math.CAShow all

4 papers · 1 filter

math.CA2026

Two-ends Furstenberg estimates in the plane

Hong Wang, Shukun Wu

We prove two-ends Furstenberg estimates in the plane for a Katz-Tao $(I^´, t)$ -set of lines, for general $t \in [0, 2]$ .

math.CA2026

A streamlined proof of the Kakeya set conjecture in $R^{3}$

Larry Guth, Hong Wang, Joshua Zahl

We present a streamlined and simplified proof of the Kakeya set conjecture in $R^{3}$ .

math.CA2025

Ciprian Demeter, Hong Wang

We prove sharp estimates for incidences involving planar tubes that satisfy packing conditions. We apply them to improve the estimates for the Fourier transform of fractal measures…

math.CA2024

Restriction estimates using decoupling theorems and two-ends Furstenberg inequalities

Hong Wang, Shukun Wu

We propose to study the restriction conjecture using decoupling theorems and two-ends Furstenberg inequalities. Specifically, we pose a two-ends Furstenberg conjecture, which impli…

Two-ends Furstenberg estimates in the plane

A streamlined proof of the Kakeya set conjecture in R3

SzemerÃ©di-Trotter bounds for tubes and applications

Restriction estimates using decoupling theorems and two-ends Furstenberg inequalities

A streamlined proof of the Kakeya set conjecture in $R^{3}$