Generalization of Carathéodory’s Inequality and the Bohr Radius for Multidimensional Power Series
By L. Aĭzenberg. 2005
64 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/50f2216ede3fa9b192fcf3e41d016c3e9c2ab027
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In Applied Mathematics
- Saminathan Ponnusamy
- Ilgiz R. Kayumov
- Rosihan M. Ali
- Zhen Chuan Ng
- S. Hasni
- Y. Abu Muhanna
- V. Allu
- H. Halder
In Mathematical Physics
- Saminathan Ponnusamy
- Ilgiz R. Kayumov
- Rosihan M. Ali
- Zhen Chuan Ng
- S. Hasni
- Y. Abu Muhanna
- A. Ismagilov
- V. Allu
Citations in the corpus
- Bohr radius for subordinating families of analytic functions and bounded harmonic mappings (2014, background): “A link to the earlier results of Aizenberg [5] and Abu-Muhanna [1] could be established by considering the concave-wedge domains Wα := { w ∈ C : | argw| απ } , 1 ≤ α ≤ 2.”
- Multidimensional analogues of refined Bohr’s inequality (2020, unknown): “For example, Aizenberg [1, 2, 3], Aizenberg et al.”
- On a powered Bohr inequality (2018, background): “Aizenberg [2, 3] extended the concept of Bohr radius in several different directions for further studies in this topic.”
- Bohr's phenomenon in subordination and bounded harmonic classes (2010, background): “Recently, Boas and Khavinson [8] and Aizenberg [9,10] extended the inequality to several complex variables.”