NTS

Number Theory / Representation Theory Seminar, University of Wisconsin - Madison

• When: Thursdays, 2:30 PM – 3:30 PM
• Where: Van Vleck B321
• Please join the NT/RT mailing list: (you must be on a math department computer to use this link).

There is also an accompanying graduate-level seminar, which meets on Tuesdays.

You can find our Fall 2019 speakers in Fall 2019.
You can find our Spring 2019 speakers in Spring 2019.
You can find our previous speakers in Fall 2018.

Spring 2020 Semester

Date	Speaker (click for homepage)	Title (click for abstract)
Jan 23	Rahul Krishna	A relative trace formula comparison for the global Gross-Prasad conjecture for orthogonal groups
Jan 30	Eric Stubley	Class Groups, Congruences, and Cup Products
Feb 6	Brian Smithling	On Shimura varieties for unitary groups
Feb 13
Feb 20	Shai Evra	Ramanujan Conjectures and Density Theorems
Feb 27	Mathilde Gerbelli-Gauthier	Cohomology of Arithmetic Groups and Endoscopy
March 5	Jessica Fintzen	From representations of p-adic groups to congruences of automorphic forms
March 12	Andrea Dotto (CANCELED)	Functoriality of Serre weights
March 19	Spring Break
March 26	Daniel Litt (ONLINE)	The section conjecture at the boundary of moduli space
April 2	Rachel Pries (Note different time: 2 pm)	Galois action on the etale fundamental group of the Fermat curve
April 9	Rahul Dalal	Statistics of Automorphic Representations through the Stable Trace Formula
April 16	Aaron Pollack	CANCELLED
April 23	Jayce Getz	On triple product L-functions
April 30	Noah Taylor	The Sato Tate Conjecture on Abelian Surfaces
May 7	Aaron Landesman	ONLINE

*to be confirmed

Organizer contact information

Mark Shusterman

VaNTAGe

This is a virtual math seminar on open conjectures in number theory and arithmetic geometry. The seminar will be presented in English at (1 pm Eastern time)=(10 am Pacific time), every first and third Tuesday of the month. The Math Department of UW, Madison broadcasts the seminar in the math lounge room at Room 911, Van Vleck Building. For more information, please visit the official website: [1]

---

Return to the Algebra Group Page