“…Therefore, there has been significant progress in the development of diverse schemes for treating NLSEs and nonlinear partial differential equations (NPDEs) in the general case. For approximate schemes, we cite the Adomian decomposition method [5,6], collocation method [7], homotopy perturbation method [8], homotopy analysis method [9], reduced differential transform method [10,11], q-homotopy analysis method [12], variational iteration method [13], reproducing kernel Hilbert space method [14], iterative Shehu transform method [15], and residual power series method [16,17]. While constructing an exact analytic solution is of more importance since this can provide the best understanding of the model's nature to be processed in an efficient way, researchers have developed various powerful tools to analyze NPDEs.…”