Abundant numbers and the Riemann hypothesis.
Briggs, Keith (2006)
Experimental Mathematics
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Displaying similar documents to “On the order of the Mertens function.”
Abundant numbers and the Riemann hypothesis.
On the so-called density-hypothesis in the theory of the zeta-function of Riemann
P Turán (1958)
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Note on a Paper by h. l. Montgomery ``omega Theorems for the Riemann Zeta-function''
K. Ramachandra, A. Sankaranarayanan (1991)
Publications de l'Institut Mathématique
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Note on a Paper by h. l. Montgomery ``omega Theorems for the Riemann Zeta-function''
K. Ramachandra, A. Sankaranarayanan (1991)
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Extreme values of the Dedekind zeta function
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Some Ω-theorems for the Riemann zeta-function
Kai-Man Tsang (1986)
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Some problems of analytic number theory
K. Ramachandra (1976)
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On sign-changes in the remainder-term of the prime-number formula, I
Jerzy Kaczorowski (1984)
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An explicit estimate for zeros of Dedekind zeta functions
W. Staś (1980)
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Upper bounds for the moments of derivatives of Dirichlet L-functions
Keiju Sono (2014)
Open Mathematics
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In this paper, we give certain upper bounds for the 2k-th moments, k ≥ 1/2, of derivatives of Dirichlet L-functions at s = 1/2 under the assumption of the Generalized Riemann Hypothesis.
On the metric theory of continued fractions
Joël Rivat (1999)
Colloquium Mathematicae
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