Victor Y. Wang

most citedSums of three cubes over a function field

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

collaborators

6 papers

math.NT2026

The Artin-Davenport conjecture on cubic forms

Dante Bonolis, Tim Browning, Jakob Glas +1

We show that any integral cubic form in ten or more variables has a nontrivial integer zero. Like earlier authors on this topic, we use geometric methods to produce a zero in some…

math.CO2026★ 1 cited

Remarks on the disproof of the unit distance conjecture

Noga Alon, Thomas F. Bloom, W. T. Gowers +6

We present a short, digested, human-verified version of the recent OpenAI-generated counterexample to the Erdős unit distance conjecture, and a sequence of reflections on it. The a…

math.NT2026

Beyond the square-root barrier: cubic forms of Perazzo type

Tim Browning, Ritabrata Munshi, Victor Y. Wang

We show how the circle method can be used to study rational points on a certain cubic fourfold, going beyond the square-root barrier.

math.NT2024

Pairs of commuting integer matrices

Tim Browning, Will Sawin, Victor Y. Wang

We prove upper and lower bounds on the number of pairs of commuting $n \times n$ matrices with integer entries in $[- T, T]$ , as $T \to \infty$ . Our work uses Fourier analysis and lead…

math.NT2024★ 1 cited

Optimal sums of three cubes in $F_{q} [t]$

Tim Browning, Jakob Glas, Victor Y. Wang

We use the circle method to prove that a density 1 of elements in $F_{q} [t]$ are representable as a sum of three cubes of essentially minimal degree from $F_{q} [t]$ ,…