Francis Dunn

Graduate student ​


BA, University of Warwick (England)


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



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



​​​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 



Current students

Alumni

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



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



Heidi van Batenburg-Stafford

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


Research area: Algebraic number theory, especially class groups



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

Nat Milnes

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


Education after UO: Pursuing PhD in Mathematics at Emory University


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).



​​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