Subconvexity for Rankin-Selberg L-Functions of Maass Forms

By Jianya Liu, Yangbo Ye. 2002

50 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/6358d325792852fcb7808d00ed9150e3c9832bc1

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. V. Blomer
2. P. Michel
3. Akshay Venkatesh
4. Y. Lau
5. R. Munshi
6. Jianya Liu
7. Yangbo Ye
8. M. Young

In Mathematical Physics

1. V. Blomer
2. P. Michel
3. Akshay Venkatesh
4. Y. Lau
5. Jianya Liu
6. Yangbo Ye
7. R. Munshi
8. M. Young

Citations in the corpus

• A new bound K2/3+ɛ for Rankin-Selberg ℒ-functions for Hecke congruence subgroups (2010, methodology): “If f is a Maass Hecke eigenform for Γ0(N ) with Laplace eigenvalue 1/4 + k2, Liu and Ye [23] proved a similar subconvexity bound (cf.”
• Shifted convolution sums and subconvexity bounds for automorphic L-functions (2004, background): “3 (replacing [23, Theorems A1 and A2]) and the same reasoning as in [20] show”
• The subconvexity problem for GL2 (2009, background): “— The bound generalizes (up to the value of δ) a variety of subconvex bounds [71,12,29,27,47,17,18,64,22,34,19,42,44,48,6,54,31,9,8, 67,16].”