معرفی
Dr. Micah Milinovich is a Professor of Mathematics in the Department of Mathematics at the University of Mississippi, part of the College of Liberal Arts. His research focuses on analytic number theory, particularly the theory of L-functions and the distribution of prime numbers, with expertise in Fourier analysis applications. He holds a Ph.D. from the University of Rochester (2008) under Steven M. Gonek, preceded by teaching in NYC public schools. His work is supported by NSF and Simons Foundation grants.
Education:
- B.A. Mathematics, University of Rochester (2001)
- M.A. Mathematics, University of Rochester (2002)
- Ph.D. Mathematics, University of Rochester (2008)
Research interests emphasize Riemann zeta-function, L-functions, prime distribution, and Fourier-analytic techniques. He explores topics like zero distribution, moment estimates, and conjectures like Montgomery’s pair correlation and the Riemann Hypothesis. Recent articles address Fourier optimization, zeta zero statistics, and L-function moments.
Teaching spans courses from calculus to advanced topics like complex analysis, modern algebra, and number theory seminars. Grants support investigations into L-functions and arithmetic applications. No awards explicitly listed, though funding highlights research impact.
His work bridges pure mathematics with applications in arithmetic statistics and spectral theory, contributing to foundational questions in analytic number theory.
