Email: dillery_usual-thing-goes-here_umd.edu
About Me: I am a Brin postdoc in the Department of Mathematics at the University of Maryland. I am interested in representation theory and number theory. More specifically, I study the local and global Langlands correspondence. I got my PhD from the University of Michigan in 2022, advised by Tasho Kaletha. I am currently an organizer of the UMD Number Theory and Representation Theory Seminar and a teacher for the DC Math Circle. I am currently on the job market.
Here is my CV Research Publications
Current Teaching Fall 2024:
Math 405 (Linear Algebra)
2. Isocrystals and limits of rigid local Langlands correspondences. arXiv preprint. submitted (39 pp.).
3. A stacky generalized Springer correspondence and rigid enhancements of L-parameters. (joint with David Schwein) arXiv preprint. submitted (46 pp.).
4. Rigid inner forms over global function fields. arXiv preprint. submitted, (62 pp.).
5. Rigid inner forms over local function fields. Adv. Math., (98 pp.).
6. The canonical join complex for biclosed sets (joint with with A. Clifton and A. Garver)[Research done as undergraduate]. In Algebra Universalis (2018) 79: 84, arXiv preprint (22 pp.).
7. Minimal Length Maximal Green Sequences and Triangulations of Polygons (joint with with E. Cormier, K. Serhiyenko, J. Resh, and J. Whelan)[Research done as undergraduate]. Journal of Algebraic Combinatorics (25 pp.).