Engineered ATP-Loaded Extracellular Vesicles Derived from Mesenchymal Stromal Cells: A Novel Strategy to Counteract Cell ATP Depletion in an In Vitro Model. [PDF]
Grignano MA+17 more
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Efficient Removal of Cationic Dye by Biomimetic Amorphous Calcium Carbonate: Behavior and Mechanisms. [PDF]
Liu R+7 more
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Insight into antibacterial effect of titanium nanotubular surfaces with focus on Staphylococcus aureus and Pseudomonas aeruginosa. [PDF]
Šístková J+8 more
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Mean-square values of the Riemann zeta function on arithmetic progressions
We obtain asymptotic formulae for the second discrete moments of the Riemann zeta function over arithmetic progressions $\frac{1}{2} + i(a n + b)$. It reveals noticeable relation between the discrete moments and the continuous moment of the Riemann zeta ...
Hirotaka Kobayashi
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The values of the Riemann zeta-function on generalized arithmetic progressions
Archiv der Mathematik, 2018We study the mean of the values of the zeta-function on a generalized arithmetic progression on the critical line.
Selin Selen Özbek, J. Steuding
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Interval Modeling of Zeta Converter Using Interval Arithmetic and Model Order Reduction
2022 Second International Conference on Power, Control and Computing Technologies (ICPC2T), 2022In this contribution, a method of interval modeling for the Zeta converter. The state-space averaging (SSA) technique is used to find the output to control the interval transfer function for the Zeta converter.
V. Meena, P. Naresh, Vinay Singh
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Asymptotic behaviors of some arithmetic function associated with the von Mangoldt function
Annales Universitatis Scientiarum Budapestinensis de Rolando Eötvös Nominatae. Sectio computatorica, 2023Some function associated with the von Mangoldt function is investigated. It is related to the logarithm of the Riemann zeta function. By means of probability theory, we show that this function is bounded above and below by a certain function.
Kouji Yamamuro
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Arithmetical identities and zeta‐functions
Mathematische Nachrichten, 2010AbstractIn this paper we establish a class of arithmetical Fourier series as a manifestation of the intermediate modular relation, which is equivalent to the functional equation of the relevant zeta‐functions. One of the examples is the one given by Riemann as an example of a continuous non‐differentiable function.
Yoshio Tanigawa+3 more
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About Riemann’s Zeta-Function and Applications
, 2020In this paper we give some remarks on the Riemann’s zeta-function related to theoretic arithmetic functions and some applications.
N. Daili
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104.32 The Riemann zeta function as a sum of geometric series
Mathematical Gazette, 2020References 1. S. Mustonen, Lengths of edges and diagonals and sums of them in regular polygons as roots of algebraic equations, https://www.survo.fi/papers/Roots2013.pdf, 2013 2. M. P.
J. Munkhammar
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