“…Today there are several and ever in creasing number of papers that are being published in this area of research ([1]- [30]). The solutions of nonlinear equations play a crucial role in applied mathematics and physics, because; solutions of nonlinear partial differential equations provide a very significant contribution to people about the exact solutions of nonlinear evolution equations have been established and developed, such as the tanh-coth function expansion ( [1]- [4]), the solitary wave ansatz method ( [5]- [8]), Lie symmetry analysis [9], the sub-ODE method [10], exp-function method [11,12], the homogeneous balance method [13], the first integral method [14,15], the simplest equation method [16,17] and so on. But there is no unified method that can be used to deal with all types of nonlinear avolution equations.…”