Applications of some classes concerning with univalent functions

Let A(0, n) be the class of functions f (z) = f (0) + a(n)z(n) + a(n+1) z(n+1)+ ... which are analytic in the open unit disk U. For functions f(z) is an element of A(0, n), we consider some subclasses of A(0, n). Applications of Miller and Mocanu result, subordinations of functions, and convolution operators for f (z), we derive some interesting properties for f (z) is an element of A(0, n).