Conrey

Brian Conrey

Brian Conrey

American mathematician


John Brian Conrey[1] (23 June 1955) is an American mathematician and the executive director of the American Institute of Mathematics. His research interests are in number theory, specifically analysis of L-functions and the Riemann zeta function.

Quick Facts John Brian Conrey, Born ...

Education

Conrey received his B.S. from Santa Clara University in 1976 and received his Ph.D. at the University of Michigan in 1980 under the supervision of Hugh Lowell Montgomery.[2][3]

Career

Conrey is the founding executive director of the American Institute of Mathematics, a position he has held since 1997.[4][5] Since 2005, he has been part-time professor at the University of Bristol, England.[6]

He is on the editorial board of the Journal of Number Theory.

Research

With Bui and Young, Conrey proved in 2011 that more than 41 percent of the zeros of the Riemann zeta function are on the critical line.[7]

With Jonathan Keating, Nina Snaith, and others, Conrey researched correlations of eigenvalues of random unitary matrices and Riemann zeta zeros.[8]

Awards and honors

The American Mathematical Society jointly awarded him the eighth annual Levi L. Conant Prize for expository writing in 2008 for The Riemann Hypothesis.[6][9] In 2015 he was elected as a Fellow of the American Mathematical Society.[10]


References

  1. ARCC Staff Archived January 28, 2008, at the Wayback Machine
  2. Bui, H. M.; Conrey, Brian; Young, Matthew P. (1999-02-22). "More than 41% of the zeros of the zeta function are on the critical line". Acta Arithmetica. 150 (1): 35–64. arXiv:1002.4127. doi:10.4064/aa150-1-3. ISSN 0065-1036. S2CID 115174787. Retrieved 2022-09-25.
  3. Conrey, John; Snaith, Nina (2008). "Correlations of eigenvalues and Riemann zeros". Communications in Number Theory and Physics. 2 (3). International Press of Boston: 477–536. arXiv:0803.2795. doi:10.4310/cntp.2008.v2.n3.a1. ISSN 1931-4523.
  4. Conrey, Brian (2003). "The Riemann Hypothesis" (PDF). Notices of the American Mathematical Society. 50 (3): 341–353. ISSN 0002-9920.



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