Main Campus

Ambrose Hall, 418

518 W. Locust St.

Davenport, IA 52803

563-333-6179

GillespieTimothyL@sau.edu

I studied mathematics because I felt like it was a language that I could never learn by myself, and that becoming fluent in it would open up doors to many of the other sciences

Dr. Gillespie primarily teaches analysis and statistics-related courses, including mathematical programming and elementary number theory. He specializes in analytic number theory and statistics including zero distribution of automorphic L-functions and related prime number theorems. Dr. Gillespie is a member of the American Mathematical Society.

Download Dr. Gillespie's CV (pdf)

PhD, University of Iowa, Iowa City, Iowa

BS/BA, St. Ambrose University

Pre-Calculus

Calculus I-III

Differential Equations

Probability and Statistics I

Abstract Algebra

Real Analysis

Complex Analysis

Elementary Number Theory

Mathematical Programming

T. Gillespie (2017). Solvable base change and Rankin-Selberg convolutions. *Science China Mathematics*. Vol. 60,1. Pp 99-112. DOI: 10.1007/s11425-015-0572-1.

T. Gillespie, Y. Ye (2016). Zero correlation with lower order terms for automorphic L-functions. *International Journal of Number Theory*. Vol. 12,1. DOI 10.1142/S1793042116500032.

Ilwoo Cho, T. Gillespie (2015). Free probability on Hecke algebras. *Complex Analysis and Operator Theory*. Vol. 9,7. Pp. 1491-1531. DOI 10.1007/s11785-014-0403-1.

Ilwoo Cho, T. Gillespie, P. Jorgensen (2015). Asymptotic free probability for arithmetic functions and factorization of Dirichlet series. *Journal of Analysis and Mathematical Physics.* Vol 6,3. 255-295 DOI 10.1007/s13324-015-0117-1.

T. Gillespie (2014). On a Rankin-Selberg L-Function over Different Fields. *Journal of Numbers*. Vol 2014, Article ID 314173, 7 pages, http://dx.doi.org/10.1155/2014/314173.

T. Gillespie, Y. Ye (2014). The prime number theorem and Hypothesis H with lower-order terms. *Journal of Number Theory*. Vol 141. Pp 59-82.

T. Gillespie (2013). Factorization of Automorphic L-functions and their Zero Statistics. *International Journal of Number Theory.* Vol 9,6. 1367.

T. Gillespie, G. Ji (2010). A prime number theorem for Rankin-Selberg L-functions over number fields. *Science China Mathematics*. Vol. 53,1. Pp 1-10. Also available on ArXive:0910.3660.