November 5, 2018
4:15PM - 5:15PM
Math Tower 154
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2018-11-05 17:15:00
2018-11-05 18:15:00
Number Theory Seminar - Keshav Aggarwal
Title: Application of trivial delta method towards subconvexity
Speaker: Keshav Aggarwal (Ohio State University)
Abstract: A delta method is an analytic technique to detect when two numbers are equal. Various versions of the delta method have been applied to achieve subconvex bounds for GL(1), GL(2) and GL(3) L-functions (and their Rankin-Selberg convolution) in t, level and weight aspect. It is natural to explore the simplification of these techniques to better understand the crux of the proofs, and possibly extend or improve the known results. We will discuss applications of a 'trivial' delta method in this regard.
Seminar URL: https://research.math.osu.edu/numbertheory/
Math Tower 154
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2018-11-05 16:15:00
2018-11-05 17:15:00
Number Theory Seminar - Keshav Aggarwal
Title: Application of trivial delta method towards subconvexity
Speaker: Keshav Aggarwal (Ohio State University)
Abstract: A delta method is an analytic technique to detect when two numbers are equal. Various versions of the delta method have been applied to achieve subconvex bounds for GL(1), GL(2) and GL(3) L-functions (and their Rankin-Selberg convolution) in t, level and weight aspect. It is natural to explore the simplification of these techniques to better understand the crux of the proofs, and possibly extend or improve the known results. We will discuss applications of a 'trivial' delta method in this regard.
Seminar URL: https://research.math.osu.edu/numbertheory/
Math Tower 154
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Application of trivial delta method towards subconvexity
Speaker: Keshav Aggarwal (Ohio State University)
Abstract: A delta method is an analytic technique to detect when two numbers are equal. Various versions of the delta method have been applied to achieve subconvex bounds for GL(1), GL(2) and GL(3) L-functions (and their Rankin-Selberg convolution) in t, level and weight aspect. It is natural to explore the simplification of these techniques to better understand the crux of the proofs, and possibly extend or improve the known results. We will discuss applications of a 'trivial' delta method in this regard.
Seminar URL: https://research.math.osu.edu/numbertheory/
