Bohr and Rogosinski abscissas for ordinary Dirichlet series
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Publication:2378569
DOI10.1007/BF03321715zbMath1161.30003arXiv0706.3582OpenAlexW2022332177MaRDI QIDQ2378569
L. A. Ajzenberg, Alekos Vidras, Victor A. Gotlib
Publication date: 13 January 2009
Published in: Computational Methods and Function Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0706.3582
Dirichlet series, exponential series and other series in one complex variable (30B50) Inequalities in the complex plane (30A10)
Related Items (5)
Bohr–Rogosinski radius for a certain class of close-to-convex harmonic mappings ⋮ Bohr type inequalities for the class of self-analytic maps on the unit disk ⋮ The sharp refined Bohr–Rogosinski inequalities for certain classes of harmonic mappings ⋮ Bohr-Rogosinski-type inequalities for certain classes of functions: analytic, univalent, and convex ⋮ Remarks on the Bohr and Rogosinski phenomena for power series
Cites Work
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- Estimates for the first and second Bohr radii of Reinhardt domains
- Hardy spaces of Dirichlet series and their composition operators
- Bohr phenomena for Laplace-Beltrami operators
- Sharp real-part theorems. A unified approach. Translated from Russian and edited by T. Shaposhnikova
- Some remarks on Bohr radius for power series
- Remarks on the Bohr phenomenon
- A logarithmic lower bound for multi-dimensional Bohr radii
- Sharp Bohr type real part estimates
- A Bohr Phenomenon For Elliptic Equations
- ON BOHR'S INEQUALITY
- Absolute bases, tensor products and a theorem of Bohr
- The Bohr inequality for ordinary Dirichlet series
- Generalization of results about the Bohr radius for power series
- Sur un théorême de H. Bohr.
- Bohr’s power series theorem in several variables
- Bohrs power series theorem and local Banach space theory
- Multidimensional analogue of the van der Corput–Visser inequality and its application to the estimation of the Bohr radius
- An abstract approach to Bohr’s phenomenon
- On the Rogosinski radius for holomorphic mappings and some of its applications
- Multidimensional analogues of Bohr’s theorem on power series
- A remark on Bohr's theorem and its generalizations
- Generalization of a theorem of Bohr for bases in spaces of holomorphic functions of several complex variables
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