Mean value theorem connected with Fourier coefficients of Hecke-Maass forms for SL(m, ℤ)
From MaRDI portal
Publication:5360410
DOI10.1017/S030500411600027XzbMath1371.43005OpenAlexW2342740947MaRDI QIDQ5360410
Yujiao Jiang, Guangshi Lü, Xiaofei Yan
Publication date: 28 September 2017
Published in: Mathematical Proceedings of the Cambridge Philosophical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s030500411600027x
Related Items (6)
Some density results on sets of primes for Hecke eigenvalues ⋮ Power moments of automorphic \(L\)-functions related to Maass forms for \(\mathrm{SL}_3 (\mathbb{Z})\) ⋮ The third-power moment of the Riesz mean error term of symmetric square \(L\)-function ⋮ On the distribution of Hecke eigenvalues over Piatetski-Shapiro prime twins ⋮ The Bombieri–Vinogradov Theorem on Higher Rank Groups and its Applications ⋮ Divisor problems related to Hecke eigenvalues in three dimensions
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Twisted symmetric-square \(L\)-functions and the nonexistence of Siegel zeros on \(\mathrm{GL}(3)\)
- Cuspidality of symmetric powers with applications.
- Functorial products for \(\text{GL}_2\times \text{GL}_3\) and the symmetric cube for \(\text{GL}_2\).
- On averages of Fourier coefficients of Maass cusp forms
- Functional equations with multiple gamma factors and the average order of arithmetical functions
- On some exponential sums connected with Ramanujan's τ‐function
- On sums involving coefficients of automorphic $L$-functions
- The average order of a class of arithmetic functions over arithmetic progressions with applications to quadratic forms.
- An elementary method in prime number theory
- Functoriality for the exterior square of 𝐺𝐿₄ and the symmetric fourth of 𝐺𝐿₂
- Summation Formulae for Coefficients of L-functions
- Automorphic Forms and L-Functions for the GroupGL(n, R)
This page was built for publication: Mean value theorem connected with Fourier coefficients of Hecke-Maass forms for SL(m, ℤ)