Nonlinear exponential twists of the Liouville function

Qingfeng Sun

Displaying similar documents to “Nonlinear exponential twists of the Liouville function”

On Hecke $L$ -functions associated with cusp forms. II: On the sign changes of $S_{f} (T)$ .

Sankaranarayanan, A. (2006)

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Entire functions and logarithmic sums over nonsymmetric sets of the real line.

Pedersen, Henrik L. (2000)

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On a question of A. Schinzel: Omega estimates for a special type of arithmetic functions

Manfred Kühleitner, Werner Nowak (2013)

Open Mathematics

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The paper deals with lower bounds for the remainder term in asymptotics for a certain class of arithmetic functions. Typically, these are generated by a Dirichlet series of the form ζ 2(s)ζ(2s−1)ζ M(2s)H(s), where M is an arbitrary integer and H(s) has an Euler product which converges absolutely for R s > σ0, with some fixed σ0 < 1/2.

Square-full divisors of square-full integers.

Ledoan, A.H., Zaharescu, A. (2010)

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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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Note on a Paper by h. l. Montgomery ``omega Theorems for the Riemann Zeta-function''

K. Ramachandra, A. Sankaranarayanan (1991)

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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.