Wing Hong Leung

collaborators

4 papers

math.NT2025

The shifted convolution problem for Fourier coefficients of Siegel modular forms of degree $2$

Wing Hong Leung, Matthew P. Young

We provide a power-saving bound for certain smoothed shifted convolution sums for Fourier coefficients of Siegel cusp forms. This result is the first nontrivial estimate for a shif…

math.NT2025

Shifted Convolution Sums for $G L (3) \times G L (2)$ Averaged over weighted sets

Wing Hong Leung

Let $A (1, m)$ be the Fourier coefficients of a $S L (3, Z)$ Hecke-Maass cusp form $I ¨ _{1}$ and $I^» (m)$ be those of a $S L (2, Z)$ Hecke holomorphic or Hecke-Mass cusp form…

math.NT2024

Level aspect subconvexity for $GL(2) \times GL(2)$ $L$ -functions

Keshav Aggarwal, Sumit Kumar, Chung-Hang Kwan +3

Let $f$ be a newform of prime level $p$ with any central character $I ¨ (mod p)$ , and let $g$ be a fixed cusp form or Eisenstein series for $SL_{2} (Z)$ . We pro…

math.NT2024

The second moment of the $G L_{3}$ standard $L$ -function on the critical line

Agniva Dasgupta, Wing Hong Leung, Matthew P. Young

We obtain a strong bound on the second moment of the $G L_{3}$ standard $L$ -function on the critical line. The method builds on the recent work of Aggarwal, Leung, and Munshi which tr…

The shifted convolution problem for Fourier coefficients of Siegel modular forms of degree 2

Shifted Convolution Sums for GL(3)×GL(2) Averaged over weighted sets

Level aspect subconvexity for GL(2)×GL(2) L-functions

The second moment of the GL3​ standard L-function on the critical line

The shifted convolution problem for Fourier coefficients of Siegel modular forms of degree $2$

Shifted Convolution Sums for $G L (3) \times G L (2)$ Averaged over weighted sets

Level aspect subconvexity for $GL(2) \times GL(2)$ $L$ -functions

The second moment of the $G L_{3}$ standard $L$ -function on the critical line