An application of Pascal distribution involving Kamali type related to leaf like domain

Abstract

This paper aims to study the Geometric properties of analytic function in the open unit disk. In the present investigation, we obtain some geometric properties of Pascal distribution involving Kamali type related to leaf like domain. In this paper, we find coefficient inequality, Radii Properties, convolution product, partial sum of the class $ \Sigma(\delta, \Phi, \beta, s, t, m) $. Furthermore, we examine the distortion bounds belonging to the same class.

Keywords

• univalent function
• convolution
• pascal distribution
• leaf like domain
• kamali type
• subordination