Yongxiao Lin

activity

20162026

G L_{3} \times G L_{2}

automorphic forms

29 citations · 66 across the 16 of their papers we have counts for

collaborators

Showing 2019Show all

4 papers · 1 filter

math.NT2019★ 29 cited

Analytic twists of $G L_{3} \times G L_{2}$ automorphic forms

Yongxiao Lin, Qingfeng Sun

Let $π$ be a Hecke--Maass cusp form for $S L_{3} (Z)$ with normalized Hecke eigenvalues $λ_{π} (n, r)$ . Let $f$ be a holomorphic or Maass cusp form for $S L_{2} (Z)$ …

math.NT2019★ 7 cited

Algebraic twists of $GL_{3} \times GL_{2}$ $L$ -functions

Yongxiao Lin, Philippe Michel, Will Sawin

We prove that the coefficients of a $GL_{3} \times GL_{2}$ Rankin--Selberg $L$ -function do not correlate with a wide class of trace functions of small conductor modulo…

math.NT2019

Cancellation in additively twisted sums on $GL (2)$ with non-linear phase

Yongxiao Lin, Zhi Qi

Let $λ_{g} (n)$ be the Fourier coefficients of a holomorphic cusp modular form $g$ for $SL_{2} (Z)$ . The aim of this article is to get non-trivial bound on non-linear…

math.NT2019

A Bessel delta-method and exponential sums for GL(2)

Keshav Aggarwal, Roman Holowinsky, Yongxiao Lin +1

In this paper, we introduce a simple Bessel $δ$ -method to the theory of exponential sums for $G L_{2}$ . Some results of Jutila on exponential sums are generalized in a less techni…

Analytic twists of GL3​×GL2​ automorphic forms

Algebraic twists of GL3​×GL2​ L-functions

Cancellation in additively twisted sums on GL(2) with non-linear phase

A Bessel delta-method and exponential sums for GL(2)

Analytic twists of $G L_{3} \times G L_{2}$ automorphic forms

Algebraic twists of $GL_{3} \times GL_{2}$ $L$ -functions

Cancellation in additively twisted sums on $GL (2)$ with non-linear phase