![]() Sabir, Z., Wahab, H.A.: Evolutionary heuristic with Gudermannian neural networks for the nonlinear singular models of third kind. Rezazadeh, H., Ullah, N., Akinyemi, L., Shah, A., Mirhosseini-Alizamin, S.M., Chu, Y.M., Ahmad, H.: Optical soliton solutions of the generalized non-autonomous nonlinear Schrödinger equations by the new Kudryashov’s method. The space and time variables of the time-dependent Schrödinger equation (9.8. Radha, R., Kumar, C.S.: Localized excitations and their collisional dynamics in (2+1)-dimensional Broer–Kaup–Kupershmidt equation. The Time-Independent Schrödinger Equation. ![]() Mirzazadeh, M., Eslami, M., Zerrad, E., Mahmood, M.F., Biswas, A., Belic, M.: Optical solitons in nonlinear directional couplers by sine-cosine function method and Bernoulli’s equation approach. ![]() Then, the reduced ODE was solved with the help of two methods which are called the modified \((G^/G)\)-expansion method and traveling wave solutions of nonlinear the perturbed nonlinear Schrödinger’s equation with Kerr law nonlinearity. Firstly, the given system was reduced to an ordinary differential equation (ODE) with the help of the wave transformations. The exact solutions of the (2 + 1) dimensional Broer–Kaup–Kupershmidt (BKK) system which has been recommended to model the nonlinear and dispersive long gravity waves traveling along with the two horizontal directions in the shallow water of uniform depth were obtained. ![]()
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