Thursday February 07, 2019 2:30 PM P131
 Eun Hye Lee, University of Illinois, Chicago
On Certain Multiple Dirichlet SeriesIn this talk, I will be talking about the analytic properties of multiple Dirichlet series defined using the space of binary cubic forms. First I will construct the double zeta function from the 2 (out of 4) semiinvariants of the binary cubic forms, and then I will prove its meromorphic continuation to the whole $\mathbb{C}^2$. This work is joint with Ramin TaklooBighash.

Thursday March 07, 2019 2:30 PM P131
 Guy David, Ball State University
Lipschitz differentiability, embeddings, and rigidity for group actionsWe discuss a class of metric spaces that, despite being nonEuclidean, support a firstorder calculus for Lipschitz functions developed by Cheeger. After introducing these spaces, we will survey some of their embedding properties and explain a theorem of the speaker and Kyle Kinneberg concerning embeddings in Carnot groups. Then we will explain an application of this last result to a problem on group actions in hyperbolic geometry.

Thursday March 14, 2019 2:30 PM P131
 Lutz Warnke, Georgia Tech
TBATBA

Thursday March 28, 2019 2:30 PM P131
 Sean Li, University of Connecticut
TBA

Thursday April 04, 2019 2:30 PM P131
 Michael Damron, Georgia Tech
TBATBA

Thursday April 11, 2019 2:30 PM P131
 LiCheng Tsai, Columbia University
TBATBA

Thursday April 18, 2019 2:30 PM P131
 Antonio De Rosa, NYU
TBATBA

Thursday May 02, 2019 2:30 PM P131
 Hoi Nguyen, Ohio State University
TBATBA

