**Contact Information:**

Department of Mathematics

Baylor University

One Bear Place #97328

Waco, TX 76798-7328

**Office**: Sid Richardson 332E

Link to office hours

**Phone**: (254) 710-4879

**FAX**: (254) 710-3569

**Personal Website**

**Education:**

Ph.D., The University of Chicago, 2000 (Advisor: R. Fefferman)

S.M., The University of Chicago, 1995

B.A., Rice University, 1994

**Biography:**

Paul Hagelstein grew up in Graham, Texas. Majoring in mathematics and physics, he received his undergraduate degree at Rice University. Subsequently he attended graduate school at The University of Chicago where he received a Ph. D. in Mathematics. After a three year postdoctoral fellowship at Princeton University, he joined the Baylor faculty in the fall of 2003. His primary research interest is in harmonic analysis, with most of his work involving geometric maximal operators, convergence of Fourier series, and interpolation theory. While not trying to prove theorems, he enjoys practicing the piano, playing the trombone in the Waco Community Band, and attempting to become a proficient tournament Scrabble player.

**Academic Interests and Research:**

Dr. Hagelstein's research is in harmonic analysis.

**Selected Publications:**

(with A. Stokolos) Tauberian conditions for geometric maximal
operators, to appear in *Trans. Amer. Math. Soc.*

Problems in interpolation theory related to the almost everywhere
convergence of Fourier series, In: *Proceedings of the International Conference
on Ergodic Theory and Harmonic Analysis*, De Paul University, 2005 (to appear).

Orlicz bounds for operators of restricted weak type,
*Colloq. Math. 103* (2005), 193–197.

Weak L^1 norms of random sums,
*Proc. Amer. Math. Soc. 133* (2005), 2327–2334.

(with R. L. Jones)
On restricted weak type (1,1): the continuous case,
*Proc. Amer. Math. Soc. 133* (2005), 185–190.

On the uniqueness of the uncentered ergodic maximal function,
*Fund. Math. 183* (2004), no. 1, 81–90.

**Teaching Interests:**

Dr. Hagelstein loves teaching students at all levels, ranging from Freshman Precalculus to Graduate Complex Analysis.

**Courses taught at Baylor:**

MTH 1304 Precalculus

MTH 1321 Calculus I

MTH 1321(H2) Honors Calculus I

MTH 1322 Calculus II

MTH 1322(H2) Honors Calculus II

MTH 2321 Calculus III

MTH 3326 Partial Differential Equations

MTH 4326 Advanced Calculus I

MTH 4327 Advanced Calculus II

MTH 5323 Theory of Functions of Real Variables I

MTH 5324 Theory of Functions of Real Variables II

MTH 5350 Complex Analysis

MTH 5V23 Special Topics in Analysis

MTH 6V23 Advanced Topics in Analysis