Larry Guth

activity

20142026

most citedIntroduction to the proof of the Kakeya conjecture

1 citations · 2 across the 4 of their papers we have counts for

collaborators

5 papers

math.CA2026

The Kakeya conjecture, after Wang and Zahl

Larry Guth

This is a Seminaire Bourbaki survey of the proof of the Kakeya conjecture in three dimensions. The survey is written for a broad mathematical audience. We sketch all the ideas in t…

math.CA2026★ 1 cited

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

Outline of the Wang-Zahl proof of the Kakeya conjecture in $R^{3}$

Larry Guth

We give a detailed outline of the proof that the Kakeya conjecture follows from the sticky case. This proof is due to Wang and Zahl and appears in a recent paper. The sticky case w…

math.CA2025★ 1 cited

Introduction to the proof of the Kakeya conjecture

Larry Guth

Recently, Hong Wang and Joshua Zahl announced a proof of the 3-dimensional Kakeya conjecture. This is a survey article on the proof of Kakeya. We introduce the problem, discuss pre…

math.CA2014

Degree reduction and graininess for Kakeya-type sets in $R^{3}$

Larry Guth

Let $T$ be a set of cylindrical tubes in $R^{3}$ of length $N$ and radius 1. If the union of the tubes has volume $N^{3 - σ}$ , and each point in the union lies in tube…

The Kakeya conjecture, after Wang and Zahl

A streamlined proof of the Kakeya set conjecture in R3

Outline of the Wang-Zahl proof of the Kakeya conjecture in R3

Introduction to the proof of the Kakeya conjecture

Degree reduction and graininess for Kakeya-type sets in R3

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

Outline of the Wang-Zahl proof of the Kakeya conjecture in $R^{3}$

Degree reduction and graininess for Kakeya-type sets in $R^{3}$