Jayce Robert Getz

Assistant Professor
Department of Mathematics
Duke University
Durham, NC 27708-0320

E-mail: jgetz(at)jmath(dot)jduke(dot)jedu (with the last three j's deleted)

Research interest: Number theory

I am a number theorist working on automorphic representations and arithmetic geometry. Students at the graduate and undergraduate level that I mentor typically work on topics that involve some combination of the following:

Vita

Things of interest

Teaching

Research papers and preprints

These may differ slightly from the published versions.
If you have any comments or corrections, please email me at the address above. I am happy to provide preprints upon request.

  • J. R. Getz, J. Klassen, `Isolating Rankin-Selberg lifts,'
    submitted.

  • J. R. Getz, H. Hahn, `Algebraic cycles and Tate classes on Hilbert modular varieties,'
    submitted.

  • J. R. Getz, `An approach to nonsolvable base change and descent,'
    Journal of the Ramanujan Mathematical Society, Vol. 27, No. 2 (2012) 143-211.

  • J. R. Getz, E. Wambach, `Twisted relative trace formulae with a view towards unitary groups,'
    accepted for publication in the American Journal of Mathematics.

  • J. R. Getz, M. Goresky, `Hilbert Modular Forms with Coefficients in Intersection Homology and Quadratic Base Change,'
    winner of the 2011 Ferran Sunyer i Balaguer Prize, Progress in Mathematics.

  • J. R. Getz, `Intersection numbers of Hecke cycles on Hilbert modular varieties,'
    American Journal of Mathematics, Vol. 129, No. 6 (2007), 1623-1658.

  • S. Basha, J. R. Getz, H. Nover, E. Smith, `Systems of orthogonal polynomials arising from the modular j-function,'
    Journal of Mathematical Analysis and Applications, Vol. 289, No. 1 (2004), 336-354. Corrigendum.

  • J. R. Getz, 'A generalization of a theorem of Rankin and Swinnerton-Dyer on zeros of modular forms,'
    Proceedings of the American Mathematical Society, 132 (2004), 2221-2231. Corrigendum.

  • J. R. Getz, K. Mahlburg, 'Partition identities and a theorem of Zagier,'
    Journal of Combinatorial Theory (A), 100, (2002), 27-43.

  • J. R. Getz, 'Extension of a theorem of Kiming and Olsson for the partition function,'
    The Ramanujan Journal, Vol. 5, No. 1 (2001), 47-51.

  • J. R. Getz, 'On congruence properties of the partition function,'
    International Journal of Mathematics and Mathematical Sciences, Vol. 23, No. 7 (2000), 493-496.

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