Han Wu

activity

20122026

most citedBurgess-like subconvex bounds for

G L_{2} \times G L_{1}

35 citations · 77 across the 25 of their papers we have counts for

collaborators

28 papers

math.AG2026

Comparing local-global obstructions on algebraic stacks

Chang Lv, Han Wu, Xucheng Zhang

Let k be a number field. For quotient stacks [X/G] with X a smooth quasi-projective geometrically integral k-variety and G a linear k-group, we extend several relations between loc…

math.CO2026

The Terwilliger algebra for the distance-regular graphs with valency three

Kevin Kauflin, Paul Terwilliger, Barnabás Valkó +2

In this paper, we discuss a family of highly regular graphs, said to be distance-regular. We are particularly interested in the distance-regular graphs with valency three. It is kn…

math.NT2026

Voronoi-Hankel Transforms

Zhefeng Shen, Han Wu

Let $π$ be a generic irreducible representation of $GL_{n} (F)$ for a local field $F$ . We introduce the Voronoi--Hankel transform $V H_{π}$ for $π$ ,…

math.NT2023

On A Generalization of Motohashi's Formula

Han Wu

We study a spectral reciprocity formula relating $GL_{3} \times GL_{2}$ with $GL_{3} \times GL_{1}$ and $GL_{1}$ moments of $L$ -functions discove…

math.AG2023

The Brauer-Manin obstruction on algebraic stacks

Chang Lv, Han Wu

For algebraic stacks over number fields, we define their Brauer-Manin sets, Brauer-Manin pairings, and extend the descent theory of Colliot-Thélène and Sansuc. By extending Sansuc'…

math.NT2023

A uniform Weyl bound for L-functions of Hilbert modular forms

Han Wu, Ping Xi

We establish a Weyl-type subconvexity of $L (\frac{1}{2}, f)$ for spherical Hilbert newforms $f$ with level ideal $N^{2}$ , in which $N$ is required to be cube-fr…