Weakly starlike meromorphic univalent functions. II

A function $f(z)$ is said to be meromorphic weakly starlike if it has the form $f(z) = - \rho zF(Z)/(z - \rho )(1 - \rho z)$ for $0 < \rho < 1$ where $F(z)$ is a member of ${\Sigma ^\ast}$, the class of meromorphic, normalized starlike univalent functions. The coefficients of the power series expansion in $\vert z\vert < \rho$ of a meromorphic weakly starlike function are studied. The integral means of such functions are also discussed.