class of analytic function defined by neutrosophic Poisson distribution

This article investigates the interplay between univalent functions, the Salagean operator, and Poisson distribution within the framework of neutrosophic distribution and neutrosophic Poisson distribution. We introduce new subclasses of analytic functions, leveraging the Ma-Minda class and utilizing the Salagean operator. Furthermore, we explore the application of Poisson distribution and neutrosophic Poisson distribution in defining these subclasses. The coefficient bounds and other significant properties of the defined class was also derived by using second form of Stirling numbers with decreasing factorial.