Illinois Number Theory Seminar, Spring 2015
Schedule of talks
Date | Speaker | Title |
|---|---|---|
| Thursday, Jan 22 | Bruce Reznick (UIUC) | 1. Iteration of an arithmetic function & 2. Pointwise multiplication in the Cantor set |
| Thursday, Jan 29 | Sunil Chebolu (Illinois State) | When is the multiplicative group of a field indecomposable? |
| Thursday, Feb 5 | Kevin Ford (UIUC) | Larger gaps between consecutive prime numbers |
| Thursday, Feb 12 | Arindam Roy (UIUC) | New Pathways and Connections in Analysis and Analytic Number Theory Motivated by Two Incorrect Claims of Ramanujan |
| Thursday, Feb 19 | Karl Dilcher (Dalhousie University) | The multiplicative orders of certain Gauss factorials |
Thursday, Feb 26 | Robert Rhoades (Center for Communications Research) | Mock theta functions and their ghosts |
| Thursday, Mar 5 | Michael Zieve (University of Michigan) | A classification of non-generic rational functions, with applications |
| Tuesday, Mar 10 | Daniel Hirsbrunner (Penn State) | Asymptotics of Multidimensional Partitions |
| Thursday, Mar 12 | Scott Ahlgren (UIUC) | Exact formulas for the smallest parts function |
| Thursday, Mar 19 | Atul Dixit (Tulane University) | Partitions associated with three third order mock theta functions |
| Thursday, Apr 2 | Maksym Radziwill (Rutgers University) | Around the Mobius function |
| Thursday, Apr 9 | Byron Heersink (UIUC) | An effective asymptotic result for the Lebesgue measure of the sum-level sets for continued fractions |
| Thursday, Apr 16 | Heekyoung Hahn (Duke Univ.) | Relative trace formula and relative Weyl laws |
| Tuesday, Apr 21 | Xinhua Xiong (China Three Gorges University) | The overpartition function modulo 16 revived |
| Thursday, Apr 23 | Francesco Cellarosi (UIUC) | Quadratic Weyl sums, Automorphic Functions, and Invariance Principles |
| Thursday, Apr 30 | Dimitrios Koukoulopoulos (Univ. Montreal) | Sums of Euler products and statistics of elliptic curves |
| Thursday, May 7 | Kate Stange (Univ. Colorado, Boulder) | The Apollonian structure of imaginary quadratic fields |