Some properties for a subclass of Bazilevič functions*

Abstract

Let S represents the class of functions Æ’ which are analytic and univalent in the unit disc D = {z:|z|< 1} with Æ’(z) =z+∑(n=2)^∞an.z^n We denote B to be the class of BazileviÄ functions which to date forms the largest subclass of S. ln this paper we introduce the class B(α,β), a subclass of B and give some interesting properties for this class, in particular results concerning iterated integral operators.