Some properties of certain subclasses of multivalent integral operators

Abstract

For analytic function of the form $f_i(z)=z^p+\sum_{n=2}a_n^iz^n$, in the open unit disk, a class $\Gamma_\alpha^p(C_1,C_2;\gamma)$ is introduced and some properties for $\Gamma_\alpha^p(C_1,C_2;\gamma)$ of $f_i(z)$ in relation to coefficient bounds, convex conbination and convolution were obtained.