On the Bohr's inequality for stable mappings
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Publication:2105286
DOI10.1007/s40840-022-01401-1zbMath1503.30002arXiv2203.12863OpenAlexW4311126468MaRDI QIDQ2105286
Layan El Hajj, Zayid Abdulhadi
Publication date: 8 December 2022
Published in: Bulletin of the Malaysian Mathematical Sciences Society. Second Series (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2203.12863
Power series (including lacunary series) in one complex variable (30B10) Harmonic, subharmonic, superharmonic functions in two dimensions (31A05)
Cites Work
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- Some properties of planar \(p\)-harmonic and log-\(p\)-harmonic mappings
- Univalent logharmonic mappings in the plane
- A note on Bohr's phenomenon for power series
- Bohr's phenomenon for analytic functions into the exterior of a compact convex body
- New inequalities for the coefficients of unimodular bounded functions
- Bohr-Rogosinski inequalities for bounded analytic functions
- Improved Bohr's inequality for locally univalent harmonic mappings
- Bohr's inequalities for the analytic functions with lacunary series and harmonic functions
- Bohr inequality for odd analytic functions
- Improved version of Bohr's inequality
- The spherical metric and univalent harmonic mappings
- Remarks on the Bohr phenomenon
- On harmonic \({\nu}\)-Bloch and \({\nu}\)-Bloch-type mappings
- Bohr-Rogosinski phenomenon for analytic functions and Cesáro operators
- The Bohr inequality for the generalized Cesáro averaging operators
- Pre-Schwarzian and Schwarzian derivatives of logharmonic mappings
- Bohr radius for subordinating families of analytic functions and bounded harmonic mappings
- Stable geometric properties of analytic and harmonic functions
- Bohr's phenomenon in subordination and bounded harmonic classes
- ON BOHR'S INEQUALITY
- Generalization of results about the Bohr radius for power series
- The Bohr radius for starlike logharmonic mappings
- Univalent Functions in H ⋅ _ H (D)
- On a powered Bohr inequality
- Bohr radius for locally univalent harmonic mappings
- Harmonic univalent functions
- Multidimensional analogues of Bohr’s theorem on power series
- Some properties of univalent log-harmonic mappings
- Bohr’s Inequality for Harmonic Mappings and Beyond
- On the Bohr inequality with a fixed zero coefficient
- On the Bohr Inequality
- Stable geometrical properties of logharmonic mappings
- Multidimensional analogues of refined Bohr’s inequality
- 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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