Math Colloquium: Brooke Feigon, "L-functions and number theory"
May 05, 2011
from 01:00 PM to 01:50 PM
|Contact Name||Pat Hooper|
|Contact Phone||(212) 650-5149|
|Add event to calendar||
Abstract: The Riemann Zeta function is a complex analytic function that encodes deep arithmetic information such as data on the distribution of the prime numbers. In this talk I will discuss the number theoretic importance of the Riemann Zeta function and generalizations of it known as L-functions. I will describe some work of mine on values of L-functions. If time permits I will give a sketch of the proof of my results via the relative trace formula and period integrals.