Biography:Helmut Maier
Helmut Maier | |
---|---|
Maier at Oberwolfach, 2008 | |
Born | Geislingen an der Steige, Germany | 17 October 1953
Nationality | German |
Alma mater | University of Ulm University of Minnesota (PhD) |
Known for | Maier's matrix method Maier's theorem |
Scientific career | |
Fields | Mathematics |
Institutions | University of Ulm University of Michigan Institute for Advanced Study, Princeton |
Doctoral advisor | J. Ian Richards |
Helmut Maier (born 17 October 1953) is a German mathematician and professor at the University of Ulm, Germany. He is known for his contributions in analytic number theory and mathematical analysis and particularly for the so-called Maier's matrix method as well as Maier's theorem for primes in short intervals. He has also done important work in exponential sums and trigonometric sums over special sets of integers and the Riemann zeta function.[1][2]
Education
Helmut Maier graduated with a Diploma in Mathematics from the University of Ulm in 1976, under the supervision of Hans-Egon Richert. He received his PhD from the University of Minnesota in 1981, under the supervision of J. Ian Richards.
Research and academic positions
Maier's PhD thesis was an extension of his paper Chains of large gaps between consecutive primes.Cite error: Closing </ref>
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tag Since 1993 Maier is a professor at the University of Ulm, Germany.
Collaborators of Helmut Maier include Paul Erdős, C. Feiler, John Friedlander, Andrew Granville, D. Haase, A. J. Hildebrand, Michel Laurent Lapidus (fr), J. W. Neuberger, A. Sankaranarayanan, A. Sárközy, Wolfgang P. Schleich, Cameron Leigh Stewart.
See also
References
- ↑ Lagarias, Jeffrey (2013). "Euler's constant: Euler's work and modern developments". Bulletin of the American Mathematical Society 50 (4): 572. doi:10.1090/s0273-0979-2013-01423-x.
- ↑ Granville, Andrew (1994). "Unexpected irregularities in the distribution of prime numbers". Proc. Intern. Congress Math., Zürich: 388–399.
External links
Original source: https://en.wikipedia.org/wiki/Helmut Maier.
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