Analytic Classes based on Bohr Inequality Using Salagean Operator

Abstract

Geometric Function Theory (GFT) primarily concerns itself with the theory of analytic functions, particularly focusing on analytic univalent functions that are normalized within this framework. The study defines analytic classes based on the Bohr inequality and explores various geometric properties of these classes using Bohr-type radii and inequalities within the unit disc via Salagean operator. It includes comparisons between established and recent findings, and examines alternating series of Bohr-type radii for the Taylor series of analytic functions.