Jayce Robert Getz

Jayce Robert Getz is a Professor of Mathematics at Duke University, affiliated with the Mathematics department. His research focuses on automorphic representations and arithmetic geometry. He is currently engaged in projects involving triple product $L$-functions, Schubert Eisenstein series, and summation formulae for quadrics. Getz has received several grants, including those from the National Science Foundation, for research initiatives related to L-functions and number theory. He holds a Ph.D. and M.A. from the University of Wisconsin, Madison, and an A.B. from Harvard University.

Jayce Robert Getz is a Professor of Mathematics at Duke University, specializing in number theory, automorphic representation theory, and harmonic analysis. His research focuses on the interplay between automorphic forms, trace formulae, and harmonic analysis on spherical varieties. Getz has contributed to the study of quadratic forms, modular forms, and the Rankin-Selberg method, with publications addressing topics such as nonabelian trace formulae, Poisson summation, and congruence properties of arithmetic functions. His work often involves advanced techniques in representation theory and algebraic number theory, with applications to problems in analytic number theory and modular forms.