Mollification of the fourth moment of automorphic L-functions and arithmetic applications
By Emmanuel Kowalski, P. Michel, Jeffrey M. Vanderkam. 2000
100 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Discrete Mathematics and Combinatorics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/4681c8329d13627ffffaad7206b343edd5be1c76
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
- J. Brian Conrey
- M. Young
- P. Michel
- Kannan Soundararajan
- Emmanuel Kowalski
- David W. Farmer
- N. Snaith
- Jon P Keating
In Discrete Mathematics and Combinatorics
- J. Brian Conrey
- Jon P Keating
- N. Snaith
- David W. Farmer
- Emmanuel Kowalski
- P. Michel
- Michael O. Rubinstein
- Jeffrey M. Vanderkam
In Mathematical Physics
- J. Brian Conrey
- M. Young
- P. Michel
- N. Snaith
- Emmanuel Kowalski
- David W. Farmer
- Kannan Soundararajan
- Jon P Keating
Citations in the corpus
- Integral Moments of L‐Functions (2002, background): “The main term of this conjecture has been proven for k ¼ 1; 2; 3; 4, in the case that q is prime. See [15, 16, 34 ].”
- Applications of the L‐functions ratios conjectures (2005, background): “Examples of second moment mollifying in an orthogonal family occur in [26] and [31]; in [32] a fourth moment mollification is performed.”
- Rankin-Selberg $L$-functions in the level aspect (2002, methodology): “asymptotic formula for Mg,g appears in Theorem 7.3, which is a generalization of the main result of [ KMV2 ], where an asymptotic formula is established for the second momentMg,g( 1 2 +µ;‘) for”