About
I am a research assistant at Bonn, working with Jessica Fintzen. I study the local and global Langlands correspondence, with recent projects touching related aspects of algebraic geometry. I received my Ph.D. from the University of Michigan in 2022 (advisor: Tasho Kaletha). From Fall 2022 to Fall 2025 I was a Brin Postdoctoral Fellow at the University of Maryland, where I co-organized the UMD Number Theory and Representation Theory Seminar and taught for the DC Math Circle.
Conferences/Workshops Organized
- October 2026: If Only This Worked… — Junior Research Retreat, Hotel Seemöwe, Eifel region. Supported by the Hausdorff School of Mathematics, co-organizer.
- May 2026: Mini-workshop on covers of reductive groups, University of Bonn, co-organizer.
- March 2025: Geometric Approaches to the Local Langlands Program, Brin Mathematics Research Center, University of Maryland, co-organizer.
CV
Download my CV (PDF).
Research Publications and Preprints
- The extended Fargues–Scholze spectral action. (with Arnaud Eteve) Preprint, 50 pp. PDF
- Moduli of G-bundles on rigid gerbes over affine curves. Preprint, 35 pp. arXiv
- Global rigid inner forms. Appendix to Courbes et fibrés vectoriels en théorie de Hodge z-adique globale, by Siyan Daniel Li-Huerta. Preprint, arXiv
- A Tannakian description of the local Kaletha gerbe. (with Alexander Bertoloni Meli) Preprint, 26 pp. arXiv
- Vector bundles on cones over a Fargues–Fontaine curve. (with Kiran Kedlaya) Preprint, 17 pp. PDF
- Non-basic rigid packets for discrete L-parameters. (with David Schwein) Preprint, 41 pp. arXiv
- Isocrystals and limits of rigid local Langlands correspondences. Accepted, Algebra and Number Theory. 39 pp. arXiv
- A stacky generalized Springer correspondence and rigid enhancements of L-parameters. (with David Schwein) Under revision, Journal of the Institute of Mathematics of Jussieu. 46 pp. arXiv
- Rigid inner forms over global function fields. Journal of the Institute of Mathematics of Jussieu. 62 pp. arXiv
- Rigid inner forms over local function fields. Advances in Mathematics. 98 pp.
- The canonical join complex for biclosed sets. (with A. Clifton and A. Garver) Algebra Universalis 79:84 (2018). 22 pp. arXiv
- Minimal length maximal green sequences and triangulations of polygons. (with E. Cormier, K. Serhiyenko, J. Resh, and J. Whelan) Journal of Algebraic Combinatorics. 25 pp.
Current Teaching
Spring 2026: None.