3rd year graduate student at Columbia University. My advisor is Eric Urban.
This semester Dave Hansen and I are organizing a seminar on The Local Langlands Correspondence.
Time and place: Thursdays 2:30-4:00 in Mathematics 622.
References:
Tentative Schedule:
Date | Title | Speaker |
---|---|---|
January 25 | Introductory Talk | Dave Hansen |
February 1 | Review of Smooth Representations I (Talk at 1:00) | Shrenik Shah |
February 8 | Review of Smooth Representations II | Shrenik Shah |
February 15 | Square Integrable, Tempered, and Generic Representations | Dan Gulotta |
February 22 | Cancelled | |
March 1 | \epsilon-Factors | Yang An |
March 8 | No talk | AWS |
March 15 | No talk | Spring break |
March 22 | Weil-Deligne Representations I | Robin Zhang |
March 29 | Weil-Deligne Representations II | Yu-Sheng Lee |
April 5 | Statement of the Local Langlands Correspondence; Reduction to Supercuspidals |
Dan Gulotta |
April 12 | Examples: GL_2 | Sam Mundy |
April 19 | Examples: Constructing Supercuspidals | Dave Hansen |
April 26 |
Hida Theory Seminar (Fall 2017)
Shimura Varieties Reading Group Summer 2017
Algebraic Number Theory Meetings Spring 2016
Here is my senior thesis (45 pages). The last section contains a new adelic proof of the Riemann-Roch Theorem for number fields.
Here is a link to my paper on this proof on the arXiv (8 pages).
Local Compactness and Number Theory: These are the notes for a seminar course (Math 639 Section 001) which I taught at UNM in the spring of 2015.
Using compact or discrete rings to extend their Pontrjagin duals, in the category of locally compact abelian groups.
Example: One can extend the circle by the integers to obtain the reals (I have a weird way of doing this.)
Adelic surface area (see my undergraduate thesis.)