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The object of this paper is to discuss some interesting properties of the integral operator Pα f (z) = (p+1)α zΓ(α) ∫ z 0 ( log z t )α−1 f (t)dt, (α > 0), for the class of all analytic functions f (z) of the form f (z) = z+∑n=p+1 anz , for z∈ Δ= {z ∈ C : |z| < 1} . For p = 1 , this integral operator was introduced and studied by Jung, Kim and Srivastava in [2]. Mathematics subject classification (2010): 30C45.

Some subordination properties of generalized Jung-Kim-Srivastava integral operator