​​Jon Aycock, PhD

PhD, University of Oregon '22


First (and current) position: Stefan E. Warschawski Visiting Assistant Professor, UCSD


Research area: p-adic modular forms, arithmetic geometry



​​​Maria Fox, PhD

NSF Postdoctoral Research Fellow, 2021-2022

Paul Olum Postdoctoral Scholar, 2019-2021


Current position: Assistant Professor (tenure-track), Oklahoma State University


PhD, Boston College


Research area: arithmetic geometry, especially Shimura varieties 



Sean Haight

Graduate student ​

Support: Borsting Research Fellowship (Summer 2021), NSF CAREER Grant DMS-1751281 (Summer 2020)


BA, Western Washington University


Research area: modular forms, including Siegel and hermitian modular forms



Samantha Platt

Graduate student ​

Support: Paul and Harriet Civin Memorial Graduate Student Award and E. M. Johnson Memorial Scholarship (Summer 2022)


BA, Pittsburg State University


Research area: algebraic number theory and illustration



Alumni

Francis Dunn

Graduate student ​


BA, University of Warwick (England)


Research area: automorphic forms, especially Siegel and hermitian modular forms



Max Dickinson

​Undergraduate researcher, U. Oregon, spring '16


Current position: putting together an experiment for the journal of stringed instruments and building acoustic guitars


Research area: Data science, as part of project funded by grant NSF DMS-1557642




Robert Macy

Undergraduate researcher, U. Oregon, spring '16​


Current position: Data Scientist at WalmartLabs


Education after UO: MS, Computer Science, University of Michigan College of Engineering


Research area: Data science, as part of project funded by NSF DMS-1557642



Vivek Pal, PhD

Postdoctoral Scholar in Number Theory, '16-'17


Current position: Visiting Assistant Professor, Columbia University


PhD, Columbia University


Research area: Euler systems, elliptic curves



Current students

Heidi van Batenburg-Stafford

Senior honors thesis, Northwestern University, '11-'12


Research area: Algebraic number theory, especially class groups



Nat Milnes

Undergraduate researcher, U. Oregon, '21-'22


Research area: Algebraic number theory, especially visualization.  Worked on the Gaussian Periods app, now available on the Mac App Store (for use on laptop and desktop computers).



Catherine Hsu, PhD

PhD, University of Oregon '18

MS, University of North Carolina '15


Current position: Assistant Professor (tenure-track), Swarthmore College


First position: Heilbronn Research Fellow, University of Bristol 


Research area: congruences between modular forms, Eisenstein ideal, Euclidean ideals, apollonian circle packings, SET