Stavros Evdoridis, Saminathan Ponnusamy, Antti Rasila
Published 2020-11-04Version 1
In this paper, we study the Bohr phenomenon for functions that are defined on a general simply connected domain of the complex plane. We improve known results of R. Fournier and St. Ruscheweyh for a class of analytic functions. Furthermore, we examine the case where a harmonic mapping is defined in a disk containing $\mathbb{D}$ and obtain a Bohr type inequality.
Duals and dual hulls of classes of analytic functions
Infinite dimensional Hilbert tensors on spaces of analytic functions
Macdonald's Theorem for Analytic Functions
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