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Universality and distribution of zeros and poles of some zeta functions
Kristian Seip
Type:
Preprint
Publication Date:
2018-12-31
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0
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arXiv (Cornell University) -
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A joint universality theorem for DirichletL-functions
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ON THE DIFFERENCE BETWEEN CONSECUTIVE PRIMES
1937
A. E. Ingham
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Hilbert's Inequality
1974
Hugh L. Montgomery
R. C. Vaughan
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THEOREM ON THE “UNIVERSALITY” OF THE RIEMANN ZETA-FUNCTION
1975
Сергей Воронин
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The Difference Between Consecutive Primes
1996
Roger C. Baker
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On the Riemann hypothesis and the difference between primes
2014
Adrian Dudek
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Theorems concerning mean values of analytic functions
1927
Godfrey Harold Hardy
Albert Edward Ingham
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THE MEAN SQUARE OF THE LOGARITHM OF THE ZETA-FUNCTION
2000
Michel Balazard
Aleksandar Ivić
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Very Large Gaps between Consecutive Primes
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J. Pintz
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A Hilbert space of Dirichlet series and systems of dilated functions in L2(0,1)
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