I am a postdoctoral researcher based at the Department of Mathematics, ETH Zürich, with a joint appointment at ETH Zürich and UniDistance Suisse.
I work with David Loeffler and Sarah Zerbes. I received my Ph.D. in Mathematics from the University of Connecticut in 2025, under the supervision of Liang Xiao.
My research lies in number theory, automorphic forms, and arithmetic geometry, particularly Beilinson’s conjectures, Euler systems, the Kudla program, and the relative Langlands program.
I am on the academic job market for positions beginning in Fall 2027.
Research
My work connects the arithmetic of automorphic forms with motivic cohomology, special values of L-functions, and automorphic periods.
Papers and current work
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Motivic cohomology and higher regulators on Picard modular surfaces.
Current manuscripts in preparation include work on Borcherds lifts, theta lifts in higher Chow groups, higher regulators of orthogonal Shimura varieties, regularized linear periods, and higher Hida and Coleman theory on GU(2,1).
Teaching and academic activity
Teaching and mentoring
I teach recitation classes in Number Theory and Linear Algebra I at UniDistance Suisse and co-supervise master’s theses at ETH Zürich with Sarah Zerbes. Previously, I taught undergraduate mathematics at the University of Connecticut.
Invited talks
In 2026, I have given invited seminars at Columbia, UC Berkeley, Caltech, UCLA, and Wisconsin–Madison, with a seminar at the University of Münster scheduled for December.
Upcoming and recent seminars
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UC Berkeley — RTG Arithmetic Geometry and Number Theory Seminar