Bohrʼs phenomenon for analytic functions into the exterior of a compact convex body
By Y. Abu Muhanna, Rosihan M. Ali. 2011
86 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/62bf5112016cda3374bef1b351be09ca3ed1dc07
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Saminathan Ponnusamy
- Ilgiz R. Kayumov
- Rosihan M. Ali
- A. Solynin
- Roger W. Barnard
- Zhen Chuan Ng
- Zayid Abdulhadi
- V. Allu
In Mathematical Physics
- Saminathan Ponnusamy
- Ilgiz R. Kayumov
- A. Solynin
- Roger W. Barnard
- Rosihan M. Ali
- Zhen Chuan Ng
- Zayid Abdulhadi
- A. Ismagilov
In Statistics and Probability
- Saminathan Ponnusamy
- Ilgiz R. Kayumov
- Zhen Chuan Ng
- Rosihan M. Ali
- A. Ismagilov
- Zhihong Liu
- S. A. Alkhaleefah
- V. Allu
Citations in the corpus
- A note on Bohr's phenomenon for power series (2017, background): “The notion of Bohr’s radius, initially defined for mappings from the unit disk D to itself, was generalized by some authors to classes of mappings from D to some other domains G ⊂ C (see [7,1,3,5]).”
- Bohr--Rogosinski radius for analytic functions (2017, background): “The notion of Bohr’s radius, initially defined for analytic functions from the unit disk D into D, was generalized by authors to include mappings from D to some other domains Ω in D ( [1,2,4]).”
- The Bohr radius for starlike logharmonic mappings (2016, background): “In two recent papers,[20,21] the Bohr inequality was investigated for being the exterior of a compact convex set or concave wedges.”