Subclass of m-quasiconformal harmonic functions in association with Janowski starlike functions

The goal of this study is to introduce certain features of the solution for non-linear partial differential equation f¯z¯=w(z)f(z) when |w(z)| < m, w(z)≺m2(b1−z)m2−b1¯z,h(z) ∈ S*(A, B). In such case S*(A, B) is known to be the class for Janowski starlike functions. We will investigate growth theorems, distortion theorems, jacobian bounds and coefficient ineqaulities, convex combination and convolution properties for this subclass.