In the present work, subordination results for function f(z)γ belonging to a new class of analytic function Snγ (α, β, j) defined using the concept of Hadamard product are obtained. Also coeffcient estimates, growth and distortion properties for function f(z)γ in the class RSnγ (α, β, j) of Bessel type are equally investigated.

For function) (, z F n α of Bazilevic type, initial coefficients is also considered for functions belonging to the said class of analytic functions. Several other results follow as simple consequences.

Let S denote the class of analytic functions normalized and univalent in the open unit disk.

The focus of the present paper is to obtain the sharp upper bounds of) (2 α α µ α a a − follows as simple consequence.