  Let $E$ be the open unit disk $\{z\in \mathbb{C}: |z|<1\}$. Let $A$ be the
class of analytic functions in $E$, which have the form $f(z)=z+a_2z^2+...$. We
define operators $L_n^\sigma\colon A\to A$ using the convolution *. Using these
operators, we define and study new classes of functions in the unit disk.
Moreover, we obtain some basic properties of the new classes, namely inclusion,
growth, covering, distortion, closure under certain integral transformation and
coefficient inequalities.
