Amod Agashe

Affiliation: Florida State University

Title Of Talk: The zeros of the Riemann zeta function and its generalization to modular forms

Abstract: The Riemann hypothesis says that the Riemann zeta function should have zeros only at complex numbers with real part $1/2$ and at negative even integers. We will study the completed Riemann zeta function (the one with the Gamma factor) and discuss how it sheds some light heuristically on the location of the zeros. There is a generalization of the Riemann hypothesis to L-functions of modular forms, and we will discuss what can be said in this context.

WARNING: This page contains MATH-JAX

Last update made Tue Mar 10 21:28:01 CDT 2026.
Please report problems to: fgarvan@ufl.edu