A note on Bohr's phenomenon for power series

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Bohr radius for certain classes of starlike and convex univalent functions (2020, background): “ studied by several authors (see [4, 11, 17, 23, 24, 26, 30]). For more information about Bohr phenomenon stated above and further related intriguing aspects, we refer the reader to the articles (see [2, 3, 8, 9, 12, 25]). Let A denote the subclass of H consisting of functions normalized by f(0) = f”
Bohr phenomenon for certain subclasses of harmonic mappings (2020, background): “for the classes of starlike and convex functions of order α with negative coeﬃcients have also been Bohr phenomenon for certain Subclasses of Harmonic Mappings 3 obtained in [10]. In 2017, Ali et al. [9] obtained the Bohr radius for n-symmetric and alternating series as well as for the class of even”