Properties for a Subclass of Convex Functions

Let S be the class of functions which are analytic and univalent in the open unit disc D = {z : |z| 1} given by f(z) = z + ... a sub n /sub z sup n /sup and a sub n /sub a complex number. Let T denote the class consisting of functions f of the form f(z) = z - ... a sub n /sub z sup n /sup where a sub n /sub is a non negative real number. In this paper, we introduce a new subclass of S by adopting the idea of Ramesha et al. and Sudharsan et al. We also determine coefficient estimates, growth and extreme points for f belonging to this class.